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Generalize the APPLgrid exporter #285

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95 changes: 62 additions & 33 deletions pineappl_cli/src/export/applgrid.rs
Original file line number Diff line number Diff line change
@@ -1,6 +1,7 @@
use anyhow::{anyhow, bail, Result};
use cxx::{let_cxx_string, UniquePtr};
use float_cmp::approx_eq;
use itertools::Itertools;
use ndarray::{s, Axis};
use pineappl::grid::{Grid, Order};
use pineappl::subgrid::{Mu2, Subgrid, SubgridParams};
Expand All @@ -18,32 +19,61 @@ fn reconstruct_subgrid_params(grid: &Grid, order: usize, bin: usize) -> Result<S
.subgrids()
.slice(s![order, bin, ..])
.iter()
.map(|subgrid| {
.flat_map(|subgrid| {
subgrid
.mu2_grid()
.iter()
.into_iter()
.map(|&Mu2 { ren, fac }| {
if !approx_eq!(f64, ren, fac, ulps = 128) {
bail!("subgrid has mur2 != muf2, which APPLgrid does not support");
}

Ok(fac)
})
.collect::<Result<Vec<_>>>()
.collect_vec()
})
.collect::<Result<_>>()?;
let mut mu2_grid: Vec<_> = mu2_grid.into_iter().flatten().collect();
mu2_grid.dedup_by(|a, b| approx_eq!(f64, *a, *b, ulps = 128));
let mu2_grid = mu2_grid.as_slice();

if let &[fac] = mu2_grid {
result.set_q2_bins(1);
result.set_q2_max(fac);
result.set_q2_min(fac);
.collect::<Result<Vec<_>>>()?
.into_iter()
.sorted_unstable_by(|a, b| a.total_cmp(b))
.dedup_by(|&a, &b| approx_eq!(f64, a, b, ulps = 128))
.collect_vec();

let x_grid = grid
.subgrids()
.slice(s![order, bin, ..])
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This probably doesn't work quite as expected. APPLgrid stores different channels in a single appl_igrid, which has common parameter values NQ2, NQ2min, NQ2max, NQorder, Nx, xmin, xmax, xorder. This means that:

  • if several channels have different SubgridParam/ExtraSubgridParam values we should error out, unless this is a DIS grid in which we ignore the second dimension. In PineAPPL the second dimension can be either x1 or x2
  • the flat_map should therefore probably be a simple map and we must make sure that for all channels the entries are the same
  • the same applies also for mu_grid

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The OPTIMIZE_SUBGRID_TYPE optimization can change the ends of the x and mu2 grid points, right? So I would check if the grid points are equal modulo some endpoints, and then use the union as the x points that will be passed to APPLgrid?

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@cschwan cschwan May 6, 2024

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This would address one point of it, yes. It'll get interesting if you've got a single channel with different minimums/maximums.

.iter()
.flat_map(|subgrid| {
[
subgrid.x1_grid().into_owned(),
subgrid.x2_grid().into_owned(),
]
.into_iter()
})
.flatten()
.sorted_unstable_by(|a, b| a.total_cmp(b))
.dedup_by(|&a, &b| approx_eq!(f64, a, b, ulps = 128))
.collect_vec();

result.set_q2_bins(mu2_grid.len());
result.set_q2_min(*mu2_grid.first().unwrap());
result.set_q2_max(*mu2_grid.last().unwrap());
if mu2_grid.len() == 1 {
result.set_q2_order(0);
} else {
// TODO: reconstruct the interpolation order. for now leave it as the default
// result.set_q2_order(...);
}

result.set_x_bins(x_grid.len());
result.set_x_min(*x_grid.first().unwrap());
result.set_x_max(*x_grid.last().unwrap());
if x_grid.len() == 1 {
result.set_x_order(0);
} else {
// TODO: reconstruct the interpolation order. for now leave it as the default
// result.set_x_order(...);
}

// TODO: implement the general case
Ok(result)
}

Expand All @@ -55,15 +85,9 @@ pub fn convert_into_applgrid(
let bin_info = grid.bin_info();
let dim = bin_info.dimensions();

if dim > 1 {
bail!(
"grid has {} dimensions, but APPLgrid only supports one-dimensional distributions",
dim
);
}

if bin_info.slices().len() != 1 {
bail!("grid has non-consecutive bin limits, which APPLgrid does not support");
let integer_bin_limits = dim > 1 || bin_info.slices().len() > 1;
if integer_bin_limits {
println!("Info: APPLgrid only supports one-dimensional consecutive bin limits, so the bin limits will be set to [0, {}] in steps of 1, corresponding to the ordering given by `pineappl read --bins <GRID>`.", bin_info.bins());
}

let lumis = grid.lumi().len();
Expand Down Expand Up @@ -100,11 +124,15 @@ pub fn convert_into_applgrid(
ffi::make_lumi_pdf(id, &combinations).into_raw();

let limits = &bin_info.limits();
let limits: Vec<_> = limits
.iter()
.map(|vec| vec[0].0)
.chain(limits.last().map(|vec| vec[0].1))
.collect();
let limits = if integer_bin_limits {
(0..=limits.len()).map(|x| x as f64).collect::<Vec<_>>()
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Here there's very likely a normalization factor missing. If you change the bin sizes you must correct the cross sections.

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You're right, thanks. Does APPLgrid also divide by the bin widths in the end?

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AFAICR yes!

} else {
limits
.iter()
.map(|vec| vec[0].0)
.chain(limits.last().map(|vec| vec[0].1))
.collect_vec()
};

let order_mask = Order::create_mask(grid.orders(), 3, 0, false);
let orders_with_mask: Vec<_> = grid
Expand Down Expand Up @@ -209,12 +237,12 @@ pub fn convert_into_applgrid(
.map(|&x1| {
appl_x1
.iter()
.position(|&x| approx_eq!(f64, x, x1, ulps = 128))
.position(|&x| approx_eq!(f64, x, x1, ulps = 512))
.map_or_else(
|| {
Err(anyhow!(
"momentum fraction x1 = {} not found in APPLgrid",
x1
"momentum fraction x1 = {} not found in APPLgrid, the closest is {}",
x1, appl_x1.iter().min_by(|&a, &b| (a - x1).abs().total_cmp(&(b - x1).abs())).unwrap()
))
},
|idx| Ok(idx.try_into().unwrap()),
Expand All @@ -226,12 +254,13 @@ pub fn convert_into_applgrid(
.map(|&x2| {
appl_x2
.iter()
.position(|&x| approx_eq!(f64, x, x2, ulps = 128))
// .position(|&x| approx_eq!(f64, x, x2, ulps = 128, epsilon = 1e-12))
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.position(|&x| approx_eq!(f64, x, x2, ulps = 512))
.map_or_else(
|| {
Err(anyhow!(
"momentum fraction x2 = {} not found in APPLgrid",
x2
"momentum fraction x2 = {} not found in APPLgrid, the closest is {}",
x2, appl_x2.iter().min_by(|&a, &b| (a - x2).abs().total_cmp(&(b - x2).abs())).unwrap()
))
},
|idx| Ok(idx.try_into().unwrap()),
Expand Down
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