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The paper "Likelihood-free parameter estimation with neural Bayes estimators" (Sainsbury-Dale, Zammit-Mangion, & Huser, 2023) enables neural amortized point estimation, which is generally faster than fully Bayesian neural inference with conditional generative models (current standard in BayesFlow).
Implementing amortized point estimators in BayesFlow would help with fast prototyping and sanity checks (and surely other tasks, too!).
Some BayesFlow pointers/proposals:
- Implement the point estimation features in a class
AmortizedPointEstimatorinbayesflow.amortizers - Implement appropriate loss functions in
bayesflow.losses(depending on the target quantity) - Implement a suitable inference network in
bayesflow.inference_networkswhich takes the summary network output (e.g., DeepSet outputs) and regresses to the point estimate - Summary networks are already implemented in
bayesflow.summary_networksand probably work out-of-the-box
Some links:
- Paper: https://doi.org/10.1080/00031305.2023.2249522
NeuralEstimatorspackage (R): https://github.com/msainsburydale/NeuralEstimatorsNeuralEstimators.jlpackage (Julia): https://github.com/msainsburydale/NeuralEstimators.jl
elseml and han-ol
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