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stat.ML2026

Subjective Risk Decomposition: A New View for Uncertainty Quantification

Raghad Alamri, Michele Caprio, Gavin Brown

We present a novel viewpoint for uncertainty quantification. Uncertainty measures are not primitives, in need of axioms and argumentation, but instead consequences, of higher-level…

stat.ML2026

Self-Supervised Laplace Approximation for Bayesian Uncertainty Quantification

Julian Rodemann, Alexander Marquard, Thomas Augustin +1

Approximate Bayesian inference typically revolves around computing the posterior parameter distribution. In practice, however, the main object of interest is often a model's predic…

stat.ML2026

CREDO: Epistemic-Aware Conformalized Credal Envelopes for Regression

Luben M. C. Cabezas, Sabina J. Sloman, Bruno M. Resende +3

Conformal prediction delivers prediction intervals with distribution-free coverage, but its intervals can look overconfident in regions where the model is extrapolating, because st…

stat.ML2026

Bulk-Calibrated Credal Ambiguity Sets: Fast, Tractable Decision Making under Out-of-Sample Contamination

Mengqi Chen, Thomas B. Berrett, Theodoros Damoulas +1

Distributionally robust optimisation (DRO) minimises the worst-case expected loss over an ambiguity set that can capture distributional shifts in out-of-sample environments. While…

stat.ML2025

Conformal Prediction Regions are Imprecise Highest Density Regions

Michele Caprio, Yusuf Sale, Eyke Hüllermeier

Recently, Cella and Martin proved how, under an assumption called consonance, a credal set (i.e. a closed and convex set of probabilities) can be derived from the conformal transdu…

stat.ML2024

Conformalized Credal Regions for Classification with Ambiguous Ground Truth

Michele Caprio, David Stutz, Shuo Li +1

An open question in \emph{Imprecise Probabilistic Machine Learning} is how to empirically derive a credal region (i.e., a closed and convex family of probabilities on the output sp…