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Don't Blame the ELBO! A Linear VAE Perspective on Posterior Collapse

NeurIPS 2019 · Probabilistic and scientific modeling › Variational and generative sampling · approach: Structured latent VAEs · 18 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Learn observation noise σ² instead of fixing it (ablation)Deep Gaussian VAE · MNISTELBO: -1022.1 ± 5.4 -> -1004.6 ± 1.4Helped
Learn observation noise σ² instead of fixing it (ablation)Deep Gaussian VAE · CelebA 64ELBO: -50760.3 ± 353.4 -> -50631.2 ± 163.4Helped
Initialize fixed observation noise at a large value (ablation)Deep Gaussian VAE · MNISTposterior collapse (%): 27.38 -> 89.88Hurt
Initialize fixed observation noise at a large value (ablation)Deep Gaussian VAE · CelebA 64posterior collapse (%): 2.52 -> 80.56Hurt
Vary the initialization of learnable observation noise (ablation)Deep Gaussian VAE · MNISTELBO: -1004.6 ± 1.4 -> -1038.7 ± 5.6Mixed
Vary the initialization of learnable observation noise (ablation)Deep Gaussian VAE · CelebA 64posterior collapse (%): 0.00 -> 54.76Mixed
Use stochastic rather than analytic ELBO gradients (ablation)Linear VAE · MNISTtraining ELBOHurt
Anneal the KL weight while keeping σ² fixed (ablation)Deep Gaussian VAE · MNISTposterior collapseMixed
Anneal the KL weight while learning σ² (ablation)Deep Gaussian VAE · CelebAposterior collapseHelped
Optimize the exact marginal likelihood rather than relying on a powerful decoderpPCA / linear VAE · Linear latent-variable modelposterior collapseMixed
Use a diagonal variational covariance in the linear VAELinear VAE · pPCA principal componentsidentifiabilityHelped

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