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About this paper
Xinqiang Ding, David J. Freedman
The authors introduce annealed importance sampling for training latent-variable generative models, moving samples from an inference model toward the posterior through intermediate distributions and Hamiltonian Monte Carlo, then weighting them to estimate gradients. In a matched-computation Omniglot comparison, the method reports an approximate test log marginal likelihood of −102.45, versus −103.85 for IWAE-DReG; this result is limited to that setting.
Key insights
- AIS provides a unified framework that generalizes both Importance Weighted Autoencoders (IWAEs) and certain MCMC-based learning algorithms, bridging variational inference and MCMC paradigms.
- The annealing process, involving multiple short MCMC chains, allows for a more effective exploration of complex posterior landscapes and more accurate gradient estimation for a given computational budget.
- The method offers a flexible way to trade computational cost (by varying annealing steps or number of samples) for model accuracy without increasing memory requirements.
Summary by alphaXiv.
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