
Bayesian Latent Space Models for Graphs Are Misspecified: Toward Robust Inference via Generalized Posteriors
We prove that Bayesian Inference for Latent Space models on graphs is often misspecified and can become overconfident and poorly calibrated.

We prove that Bayesian Inference for Latent Space models on graphs is often misspecified and can become overconfident and poorly calibrated.

Using a VAE framework, we investigate the potential misalignment between graph geometry and attributes geometry in attributed graphs.

This paper offers a novel theoretical framework for horizontal differentiation models, with Riemannian stochastic geometry.