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using GaussianMixtures, RDatasets julia> f = dataset("datasets","faithful") 272×2 DataFrame │ Row │ Eruptions │ Waiting │ │ │ Float64 │ Int64 │ ├─────┼───────────┼─────────┤ │ 1 │ 3.6 │ 79 │ │ 2 │ 1.8 │ 54 │ │ 3 │ 3.333 │ 74 │ │ 4 │ 2.283 │ 62 │ │ 5 │ 4.533 │ 85 │ ... julia> GMM(2,f.Waiting) [ Info: Initializing GMM, 2 Gaussians LinearAlgebra.diag covariance 1 dimensions using 272 data points Iters objv objv-change | affected ------------------------------------------------------------- 0 1.350600e+04 1 8.878464e+03 -4.627536e+03 | 2 2 8.855791e+03 -2.267287e+01 | 0 3 8.855791e+03 0.000000e+00 | 0 K-means converged with 3 iterations (objv = 8855.79069767458) ERROR: InexactError: Int64(54.75) Stacktrace: [1] Type at ./float.jl:703 [inlined] [2] convert at ./number.jl:7 [inlined] [3] setindex! at ./array.jl:767 [inlined] [4] copyto!(::IndexLinear, ::Array{Int64,2}, ::IndexCartesian, ::LinearAlgebra.Adjoint{Float64,Array{Float64,2}}) at ./abstractarray.jl:764 [5] copyto! at ./abstractarray.jl:745 [inlined] [6] Type at ./array.jl:482 [inlined] [7] convert(::Type{Array{Int64,2}}, ::LinearAlgebra.Adjoint{Float64,Array{Float64,2}}) at ./array.jl:474 [8] #GMMk#9(::Symbol, ::Int64, ::Int64, ::Int64, ::Function, ::Int64, ::Array{Int64,2}) at /Users/florian.oswald/.julia/dev/GaussianMixtures/src/train.jl:110 [9] (::getfield(GaussianMixtures, Symbol("#kw##GMMk")))(::NamedTuple{(:kind, :nInit, :nIter, :sparse),Tuple{Symbol,Int64,Int64,Int64}}, ::typeof(GaussianMixtures.GMMk), ::Int64, ::Array{Int64,2}) at ./none:0 [10] #GMM#7(::Symbol, ::Symbol, ::Int64, ::Int64, ::Int64, ::Int64, ::Type, ::Int64, ::Array{Int64,2}) at /Users/florian.oswald/.julia/dev/GaussianMixtures/src/train.jl:37 [11] (::getfield(Core, Symbol("#kw#Type")))(::NamedTuple{(:method, :kind, :nInit, :nIter, :nFinal, :sparse),Tuple{Symbol,Symbol,Int64,Int64,Int64,Int64}}, ::Type{GMM}, ::Int64, ::Array{Int64,2}) at ./none:0 [12] #GMM#8(::Symbol, ::Int64, ::Int64, ::Int64, ::Int64, ::Type, ::Int64, ::Array{Int64,1}) at /Users/florian.oswald/.julia/dev/GaussianMixtures/src/train.jl:43 [13] GMM(::Int64, ::Array{Int64,1}) at /Users/florian.oswald/.julia/dev/GaussianMixtures/src/train.jl:43 [14] top-level scope at none:0 julia> y = convert(Vector{Float64},f.Waiting) julia> GMM(2,y) [ Info: Initializing GMM, 2 Gaussians LinearAlgebra.diag covariance 1 dimensions using 272 data points Iters objv objv-change | affected ------------------------------------------------------------- 0 1.790200e+04 1 8.942126e+03 -8.959874e+03 | 2 2 8.858336e+03 -8.378957e+01 | 2 3 8.855791e+03 -2.545360e+00 | 0 4 8.855791e+03 0.000000e+00 | 0 K-means converged with 4 iterations (objv = 8855.79069767458) ┌ Info: K-means with 272 data points using 4 iterations └ 68.0 data points per parameter [ Info: Running 10 iterations EM on diag cov GMM with 2 Gaussians in 1 dimensions [ Info: iteration 1, average log likelihood -3.802376 [ Info: iteration 2, average log likelihood -3.801642 [ Info: iteration 3, average log likelihood -3.801544 [ Info: iteration 4, average log likelihood -3.801506 [ Info: iteration 5, average log likelihood -3.801489 [ Info: iteration 6, average log likelihood -3.801482 [ Info: iteration 7, average log likelihood -3.801479 [ Info: iteration 8, average log likelihood -3.801478 [ Info: iteration 9, average log likelihood -3.801477 [ Info: iteration 10, average log likelihood -3.801477 ┌ Info: EM with 272 data points 10 iterations avll -3.801477 └ 54.4 data points per parameter GMM{Float64} with 2 components in 1 dimensions and diag covariance Mix 1: weight 0.639023 mean: [80.093] variance: [34.4079] Mix 2: weight 0.360977 mean: [54.6179] variance: [34.5016]
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Be slightly more strict on data type, see #41
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