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I am having some issues with larger covariance matrices sampled using LKJCholesky, in Turing 0.29.1. I find that I reliably get domain errors with covariance matrices larger than 10x10; with smaller covariance matrix sizes the errors are sporadic and sampling with NUTS works sometimes.
I think a minimal example to demonstrate this is:
using LinearAlgebra, PDMats, Random, Turing, ReverseDiff
Random.seed!(121)
N = 100
J = 10
# generate data
sigma = [i for i in 1:J]
Omega = PDMat(Cholesky(rand(LKJCholesky(J, 1.0)).L*Diagonal(sigma) + I(J)*eps()))
# Sigma = Diagonal(sigma) * Omega * Diagonal(sigma)
y = rand(MvNormal(Omega), N)
Turing.setadbackend(:forwarddiff)
@model function correlation_chol(J, N, y)
sigma ~ filldist(Exponential(0.5), J)
F ~ LKJCholesky(J, 1)
Σ_L = Diagonal(sigma) * F.L
Sigma = PDMat(Cholesky(Σ_L + I*1e-8))
# print(sigma[1])
for i in 1:N
y[:, i] ~ MvNormal(Sigma)
end
end
# sampler = NUTS(100, 0.8)
sampler = HMC(0.05, 10)
chain1 = sample(correlation_chol(J, N, float.(y)), sampler, 1000);
This works just fine using HMC where the parameters are manually entered, but not with the NUTS sampler, so I suspect something is happening during tuning. This code is based on a code sample in the comments of #1870 by @joshualeond.
Edit: Actually, that's just because my HMC was tuned so poorly in this thrown-together script that the acceptance rate was essentially zero; when I tune HMC better the same error occurs so it is not related to NUTS tuning at all.
The error message I get is:
DomainError with -2.220446049250313e-14:
sqrt will only return a complex result if called with a complex argument. Try sqrt(Complex(x)).
DomainError detected in the user `f` function. This occurs when the domain of a function is violated.
For example, `log(-1.0)` is undefined because `log` of a real number is defined to only output real
numbers, but `log` of a negative number is complex valued and therefore Julia throws a DomainError
by default. Cases to be aware of include:
* `log(x)`, `sqrt(x)`, `cbrt(x)`, etc. where `x<0`
* `x^y` for `x<0` floating point `y` (example: `(-1.0)^(1/2) == im`)
Within the context of SciML, this error can occur within the solver process even if the domain constraint
would not be violated in the solution due to adaptivity. For example, an ODE solver or optimization
routine may check a step at `new_u` which violates the domain constraint, and if violated reject the
step and use a smaller `dt`. However, the throwing of this error will have halted the solving process.
Thus the recommended fix is to replace this function with the equivalent ones from NaNMath.jl
(https://github.com/JuliaMath/NaNMath.jl) which returns a NaN instead of an error. The solver will then
effectively use the NaN within the error control routines to reject the out of bounds step. Additionally,
one could perform a domain transformation on the variables so that such an issue does not occur in the
definition of `f`.
For more information, check out the following FAQ page:
https://docs.sciml.ai/Optimization/stable/API/FAQ/#The-Solver-Seems-to-Violate-Constraints-During-the-Optimization,-Causing-DomainErrors,-What-Can-I-Do-About-That?
Stacktrace:
[1] throw_complex_domainerror(f::Symbol, x::Float64)
@ Base.Math ./math.jl:33
[2] sqrt
@ ./math.jl:677 [inlined]
[3] sqrt
@ ~/.julia/packages/ForwardDiff/PcZ48/src/dual.jl:240 [inlined]
[4] _link_chol_lkj_from_upper(W::Matrix{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}})
@ Bijectors ~/.julia/packages/Bijectors/QhObI/src/bijectors/corr.jl:319
[5] _link_chol_lkj_from_lower
@ ~/.julia/packages/Bijectors/QhObI/src/bijectors/corr.jl:328 [inlined]
[6] transform(b::Bijectors.VecCholeskyBijector, X::Cholesky{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}, Matrix{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}})
@ Bijectors ~/.julia/packages/Bijectors/QhObI/src/bijectors/corr.jl:220
[7] Transform
@ ~/.julia/packages/Bijectors/QhObI/src/interface.jl:81 [inlined]
[8] logabsdetjac
@ ~/.julia/packages/Bijectors/QhObI/src/bijectors/corr.jl:225 [inlined]
[9] with_logabsdet_jacobian(ib::Inverse{Bijectors.VecCholeskyBijector}, y::Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}})
@ Bijectors ~/.julia/packages/Bijectors/QhObI/src/interface.jl:214
[10] with_logabsdet_jacobian_and_reconstruct
@ ~/.julia/packages/DynamicPPL/YThRW/src/abstract_varinfo.jl:604 [inlined]
[11] invlink_with_logpdf(vi::DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}}}, ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, vn::AbstractPPL.VarName{:F, Setfield.IdentityLens}, dist::LKJCholesky{Float64}, y::SubArray{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}, 1, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Tuple{UnitRange{Int64}}, true})
@ DynamicPPL ~/.julia/packages/DynamicPPL/YThRW/src/abstract_varinfo.jl:684
[12] invlink_with_logpdf
@ ~/.julia/packages/DynamicPPL/YThRW/src/abstract_varinfo.jl:679 [inlined]
[13] assume
@ ~/.julia/packages/DynamicPPL/YThRW/src/context_implementations.jl:197 [inlined]
[14] assume
@ ~/.julia/packages/Turing/CP3Ic/src/mcmc/hmc.jl:461 [inlined]
[15] tilde_assume
@ ~/.julia/packages/DynamicPPL/YThRW/src/context_implementations.jl:49 [inlined]
[16] tilde_assume
@ ~/.julia/packages/DynamicPPL/YThRW/src/context_implementations.jl:46 [inlined]
[17] tilde_assume
@ ~/.julia/packages/DynamicPPL/YThRW/src/context_implementations.jl:31 [inlined]
[18] tilde_assume!!(context::DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}, right::LKJCholesky{Float64}, vn::AbstractPPL.VarName{:F, Setfield.IdentityLens}, vi::DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}}}, ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}})
@ DynamicPPL ~/.julia/packages/DynamicPPL/YThRW/src/context_implementations.jl:117
[19] correlation_chol(__model__::DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, __varinfo__::DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}}}, ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, __context__::DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}, J::Int64, N::Int64, y::Matrix{Float64})
@ Main ./In[147]:3
[20] _evaluate!!
@ ~/.julia/packages/DynamicPPL/YThRW/src/model.jl:963 [inlined]
[21] evaluate_threadunsafe!!
@ ~/.julia/packages/DynamicPPL/YThRW/src/model.jl:936 [inlined]
[22] evaluate!!(model::DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, varinfo::DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, Vector{Set{DynamicPPL.Selector}}}}}, ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}, context::DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG})
@ DynamicPPL ~/.julia/packages/DynamicPPL/YThRW/src/model.jl:889
[23] logdensity
@ ~/.julia/packages/DynamicPPL/YThRW/src/logdensityfunction.jl:94 [inlined]
[24] Fix1
@ ./operators.jl:1108 [inlined]
[25] chunk_mode_gradient!(result::DiffResults.MutableDiffResult{1, Float64, Tuple{Vector{Float64}}}, f::Base.Fix1{typeof(LogDensityProblems.logdensity), LogDensityFunction{DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}}}, x::Vector{Float64}, cfg::ForwardDiff.GradientConfig{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}})
@ ForwardDiff ~/.julia/packages/ForwardDiff/PcZ48/src/gradient.jl:123
[26] gradient!
@ ~/.julia/packages/ForwardDiff/PcZ48/src/gradient.jl:39 [inlined]
[27] gradient!
@ ~/.julia/packages/ForwardDiff/PcZ48/src/gradient.jl:35 [inlined]
[28] logdensity_and_gradient
@ ~/.julia/packages/LogDensityProblemsAD/JoNjv/ext/LogDensityProblemsADForwardDiffExt.jl:113 [inlined]
[29] ∂logπ∂θ
@ ~/.julia/packages/Turing/CP3Ic/src/mcmc/hmc.jl:160 [inlined]
[30] ∂H∂θ
@ ~/.julia/packages/AdvancedHMC/dgxuI/src/hamiltonian.jl:38 [inlined]
[31] step(lf::AdvancedHMC.Leapfrog{Float64}, h::AdvancedHMC.Hamiltonian{AdvancedHMC.DiagEuclideanMetric{Float64, Vector{Float64}}, AdvancedHMC.GaussianKinetic, Base.Fix1{typeof(LogDensityProblems.logdensity), LogDensityProblemsADForwardDiffExt.ForwardDiffLogDensity{LogDensityFunction{DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}}, ForwardDiff.Chunk{11}, ForwardDiff.Tag{Turing.TuringTag, Float64}, ForwardDiff.GradientConfig{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}}}}, Turing.Inference.var"#∂logπ∂θ#36"{LogDensityProblemsADForwardDiffExt.ForwardDiffLogDensity{LogDensityFunction{DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}}, ForwardDiff.Chunk{11}, ForwardDiff.Tag{Turing.TuringTag, Float64}, ForwardDiff.GradientConfig{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}}}}}, z::AdvancedHMC.PhasePoint{Vector{Float64}, AdvancedHMC.DualValue{Float64, Vector{Float64}}}, n_steps::Int64; fwd::Bool, full_trajectory::Val{false})
@ AdvancedHMC ~/.julia/packages/AdvancedHMC/dgxuI/src/integrator.jl:229
[32] step (repeats 2 times)
@ ~/.julia/packages/AdvancedHMC/dgxuI/src/integrator.jl:199 [inlined]
[33] A
@ ~/.julia/packages/AdvancedHMC/dgxuI/src/trajectory.jl:743 [inlined]
[34] find_good_stepsize(rng::TaskLocalRNG, h::AdvancedHMC.Hamiltonian{AdvancedHMC.DiagEuclideanMetric{Float64, Vector{Float64}}, AdvancedHMC.GaussianKinetic, Base.Fix1{typeof(LogDensityProblems.logdensity), LogDensityProblemsADForwardDiffExt.ForwardDiffLogDensity{LogDensityFunction{DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}}, ForwardDiff.Chunk{11}, ForwardDiff.Tag{Turing.TuringTag, Float64}, ForwardDiff.GradientConfig{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}}}}, Turing.Inference.var"#∂logπ∂θ#36"{LogDensityProblemsADForwardDiffExt.ForwardDiffLogDensity{LogDensityFunction{DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}}, ForwardDiff.Chunk{11}, ForwardDiff.Tag{Turing.TuringTag, Float64}, ForwardDiff.GradientConfig{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}}}}}, θ::Vector{Float64}; max_n_iters::Int64)
@ AdvancedHMC ~/.julia/packages/AdvancedHMC/dgxuI/src/trajectory.jl:776
[35] find_good_stepsize(rng::TaskLocalRNG, h::AdvancedHMC.Hamiltonian{AdvancedHMC.DiagEuclideanMetric{Float64, Vector{Float64}}, AdvancedHMC.GaussianKinetic, Base.Fix1{typeof(LogDensityProblems.logdensity), LogDensityProblemsADForwardDiffExt.ForwardDiffLogDensity{LogDensityFunction{DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}}, ForwardDiff.Chunk{11}, ForwardDiff.Tag{Turing.TuringTag, Float64}, ForwardDiff.GradientConfig{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}}}}, Turing.Inference.var"#∂logπ∂θ#36"{LogDensityProblemsADForwardDiffExt.ForwardDiffLogDensity{LogDensityFunction{DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.SamplingContext{DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, DynamicPPL.DefaultContext, TaskLocalRNG}}, ForwardDiff.Chunk{11}, ForwardDiff.Tag{Turing.TuringTag, Float64}, ForwardDiff.GradientConfig{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11, Vector{ForwardDiff.Dual{ForwardDiff.Tag{Turing.TuringTag, Float64}, Float64, 11}}}}}}, θ::Vector{Float64})
@ AdvancedHMC ~/.julia/packages/AdvancedHMC/dgxuI/src/trajectory.jl:749
[36] initialstep(rng::TaskLocalRNG, model::DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, spl::DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, vi::DynamicPPL.TypedVarInfo{NamedTuple{(:sigma, :F), Tuple{DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}, Int64}, Vector{Product{Continuous, Exponential{Float64}, FillArrays.Fill{Exponential{Float64}, 1, Tuple{Base.OneTo{Int64}}}}}, Vector{AbstractPPL.VarName{:sigma, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}, DynamicPPL.Metadata{Dict{AbstractPPL.VarName{:F, Setfield.IdentityLens}, Int64}, Vector{LKJCholesky{Float64}}, Vector{AbstractPPL.VarName{:F, Setfield.IdentityLens}}, Vector{Float64}, Vector{Set{DynamicPPL.Selector}}}}}, Float64}; init_params::Nothing, nadapts::Int64, kwargs::Base.Pairs{Symbol, Union{}, Tuple{}, NamedTuple{(), Tuple{}}})
@ Turing.Inference ~/.julia/packages/Turing/CP3Ic/src/mcmc/hmc.jl:191
[37] step(rng::TaskLocalRNG, model::DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, spl::DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}; resume_from::Nothing, init_params::Nothing, kwargs::Base.Pairs{Symbol, Int64, Tuple{Symbol}, NamedTuple{(:nadapts,), Tuple{Int64}}})
@ DynamicPPL ~/.julia/packages/DynamicPPL/YThRW/src/sampler.jl:111
[38] step
@ ~/.julia/packages/DynamicPPL/YThRW/src/sampler.jl:84 [inlined]
[39] macro expansion
@ ~/.julia/packages/AbstractMCMC/fWWW0/src/sample.jl:125 [inlined]
[40] macro expansion
@ ~/.julia/packages/ProgressLogging/6KXlp/src/ProgressLogging.jl:328 [inlined]
[41] (::AbstractMCMC.var"#21#22"{Bool, String, Nothing, Int64, Int64, Base.Pairs{Symbol, Int64, Tuple{Symbol}, NamedTuple{(:nadapts,), Tuple{Int64}}}, TaskLocalRNG, DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, Int64, Int64})()
@ AbstractMCMC ~/.julia/packages/AbstractMCMC/fWWW0/src/logging.jl:12
[42] with_logstate(f::Function, logstate::Any)
@ Base.CoreLogging ./logging.jl:514
[43] with_logger
@ ./logging.jl:626 [inlined]
[44] with_progresslogger(f::Function, _module::Module, logger::Logging.ConsoleLogger)
@ AbstractMCMC ~/.julia/packages/AbstractMCMC/fWWW0/src/logging.jl:36
[45] macro expansion
@ ~/.julia/packages/AbstractMCMC/fWWW0/src/logging.jl:11 [inlined]
[46] mcmcsample(rng::TaskLocalRNG, model::DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, sampler::DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, N::Int64; progress::Bool, progressname::String, callback::Nothing, discard_initial::Int64, thinning::Int64, chain_type::Type, kwargs::Base.Pairs{Symbol, Int64, Tuple{Symbol}, NamedTuple{(:nadapts,), Tuple{Int64}}})
@ AbstractMCMC ~/.julia/packages/AbstractMCMC/fWWW0/src/sample.jl:116
[47] sample(rng::TaskLocalRNG, model::DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, sampler::DynamicPPL.Sampler{NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}}, N::Int64; chain_type::Type, resume_from::Nothing, progress::Bool, nadapts::Int64, discard_adapt::Bool, discard_initial::Int64, kwargs::Base.Pairs{Symbol, Union{}, Tuple{}, NamedTuple{(), Tuple{}}})
@ Turing.Inference ~/.julia/packages/Turing/CP3Ic/src/mcmc/hmc.jl:121
[48] sample
@ ~/.julia/packages/Turing/CP3Ic/src/mcmc/hmc.jl:91 [inlined]
[49] #sample#2
@ ~/.julia/packages/Turing/CP3Ic/src/mcmc/Inference.jl:194 [inlined]
[50] sample
@ ~/.julia/packages/Turing/CP3Ic/src/mcmc/Inference.jl:187 [inlined]
[51] #sample#1
@ ~/.julia/packages/Turing/CP3Ic/src/mcmc/Inference.jl:184 [inlined]
[52] sample(model::DynamicPPL.Model{typeof(correlation_chol), (:J, :N, :y), (), (), Tuple{Int64, Int64, Matrix{Float64}}, Tuple{}, DynamicPPL.DefaultContext}, alg::NUTS{Turing.Essential.ForwardDiffAD{0}, (), AdvancedHMC.DiagEuclideanMetric}, N::Int64)
@ Turing.Inference ~/.julia/packages/Turing/CP3Ic/src/mcmc/Inference.jl:178
The text was updated successfully, but these errors were encountered:
juehang
changed the title
Model using LKJCholesky fails during NUTS tuning with large covariance matrices
Model using LKJCholesky fails with large covariance matrices
Sep 18, 2023
Figured out what the issue is. For others encountering this, it has something to do with sigma being too small, resulting in floating point errors. Adding a small offset to sigma fixes this.
I am having some issues with larger covariance matrices sampled using LKJCholesky, in Turing 0.29.1. I find that I reliably get domain errors with covariance matrices larger than 10x10; with smaller covariance matrix sizes the errors are sporadic and sampling with NUTS works sometimes.
I think a minimal example to demonstrate this is:
This works just fine using HMC where the parameters are manually entered, but not with the NUTS sampler, so I suspect something is happening during tuning. This code is based on a code sample in the comments of #1870 by @joshualeond.
Edit: Actually, that's just because my HMC was tuned so poorly in this thrown-together script that the acceptance rate was essentially zero; when I tune HMC better the same error occurs so it is not related to NUTS tuning at all.
The error message I get is:
The text was updated successfully, but these errors were encountered: