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@github-actions github-actions released this 21 Nov 03:21
· 5 commits to main since this release
9e6948e

AdvancedVI v0.6.0

Diff since v0.5.0

New Algorithms

This update adds new variational inference algorithms in light of the flexibility added in the v0.5 update.
Specifically, the following measure-space optimization algorithms have been added:

  • KLMinWassFwdBwd
  • KLMinNaturalGradDescent
  • KLMinSqrtNaturalGradDescent
  • FisherMinBatchMatch

Interface Change (breaking)

The objective value returned by estimate_objective is now the value to be minimized by the algorithm.
For instance, for ELBO maximization algorithms, estimate_objective will return the negative ELBO.

Behavior Change

In addition, KLMinRepGradDescent, KLMinRepGradProxDescent, KLMinScoreGradDescent will now throw a RuntimeException if the objective value estimated at each step turns out to be degenerate (Inf or NaN). Previously, the algorithms ran until max_iter even if the optimization run had failed.

Merged pull requests:

  • Move general reshuffling stuff into a separate file (#208) (@Red-Portal)
  • Move SubsampledNormals test target to its own file under test/models/ (#209) (@Red-Portal)
  • Add the forward-backward Wasserstein Gaussian variational inference algorithm (#210) (@Red-Portal)
  • Add natural gradient variational inference algorithms (#211) (@Red-Portal)
  • Check that the objective value is finite in the shared step (#212) (@Red-Portal)
  • Refactor algorithm unit tests (#213) (@Red-Portal)
  • Add documentation for the natural gradient algorithms (#214) (@Red-Portal)
  • Specify convention for estimate_objective (#215) (@Red-Portal)
  • CompatHelper: bump compat for AdvancedVI to 0.5 for package bench, (keep existing compat) (#216) (@github-actions[bot])
  • CompatHelper: bump compat for AdvancedVI to 0.5 for package docs, (keep existing compat) (#217) (@github-actions[bot])
  • Batch-and-Match algorithm for minimizing the covariance-weighted Fisher divergence (#218) (@Red-Portal)

Closed issues:

  • Natural Gradients + Monte Carlo VI (#1)