activity
20242026
collaborators

6 papers

cs.LG2026

Simulation-Free Learning of GP-SDEs from Irregular Observations

Zhidi Lin, Yuhao Liu, Ying Li +2

Gaussian process stochastic differential equations (GP-SDEs) provide a flexible Bayesian model for unknown continuous-time state dynamics with uncertainty quantification, but learn…

stat.ME2026

Bagged Martingale Posteriors: Calibrated Uncertainty Quantification for Predictive Resampling

Hui Wang, Edwin Fong, David T. Frazier

Martingale posteriors and related predictive resampling methods replace the likelihood--prior pair used within Bayesian inference with a predictive model for future observations. T…

stat.ME2026

On the design distribution for predictive Bayesian regression

Wanyue Sun, Edwin Fong

The predictive approach to Bayesian inference accesses the posterior distribution via a sequence of one-step-ahead predictives, enabling inference via predictive resampling without…

stat.ML2026

Instrumental and Proximal Causal Inference with Gaussian Processes

Yuqi Zhang, Krikamol Muandet, Dino Sejdinovic +2

Instrumental variable (IV) and proximal causal learning (Proxy) methods are central frameworks for causal inference in the presence of unobserved confounding. Despite substantial m…

stat.ME2025

TabMGP: Martingale Posterior with TabPFN

Kenyon Ng, Edwin Fong, David T. Frazier +2

Bayesian inference provides principled uncertainty quantification but is often limited by the challenges of prior and likelihood elicitation. The martingale posterior (MGP) (Fong e…

math.ST2024

Predictive performance of power posteriors

Yann McLatchie, Edwin Fong, David T. Frazier +1

We analyse the impact of using tempered likelihoods in the production of posterior predictions. While the choice of temperature has an impact on predictive performance in small sam…