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I am trying to build the inference algorithm in the coupled random walk model:
We assume the following factorization: q = PosteriorFactorization(x_0, x, γ_x, w_0, w, γ_w)
However, ForneyLab throws an error when calling variationalAlgorithm(q, free_energy=false) due to the loop (green edges): ArgumentError: The input graph contains a loop around Interface 2 (m) of GaussianMeanPrecision gaussianmeanprecision_3
In my opinion, if the loop occurs, ForneyLab should still be able to build the algorithm, but the user would have to provide a schedule.
Here is the code snippet:
using ForneyLab
n_samples =2
fg =FactorGraph()
# Hidden process model@RV x_0 ~GaussianMeanVariance(placeholder(:m_x_0),
placeholder(:v_x_0))
@RV γ_x ~ ForneyLab.Gamma(placeholder(:a_x), placeholder(:b_x))
# Noise model@RV w_0 ~GaussianMeanVariance(placeholder(:m_w_0),
placeholder(:v_w_0))
@RV γ_w ~ ForneyLab.Gamma(placeholder(:a_w), placeholder(:b_w))
# Transition and observation models
x =Vector{Variable}(undef, n_samples)
w =Vector{Variable}(undef, n_samples)
y =Vector{Variable}(undef, n_samples)
x_i_min = x_0
w_i_min = w_0
for i in1:n_samples
global x_i_min, w_i_min
@RV x[i] ~GaussianMeanPrecision(x_i_min, γ_x)
@RV w[i] ~GaussianMeanPrecision(w_i_min, γ_w)
@RV y[i] = x[i] + w[i]
# Data placeholderplaceholder(y[i], :y, index=i)
# Reset state for next step
x_i_min = x[i]
w_i_min = w[i]
end
q =PosteriorFactorization(x_0, x, γ_x, w_0, w, γ_w, ids=[:X0:X:ΓX:W0:W:ΓW])
algo =variationalAlgorithm(q, free_energy=false)
The text was updated successfully, but these errors were encountered:
I am trying to build the inference algorithm in the coupled random walk model:
We assume the following factorization:
q = PosteriorFactorization(x_0, x, γ_x, w_0, w, γ_w)
However, ForneyLab throws an error when calling
variationalAlgorithm(q, free_energy=false)
due to the loop (green edges):ArgumentError: The input graph contains a loop around Interface 2 (m) of GaussianMeanPrecision gaussianmeanprecision_3
In my opinion, if the loop occurs, ForneyLab should still be able to build the algorithm, but the user would have to provide a schedule.
Here is the code snippet:
The text was updated successfully, but these errors were encountered: