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E-Values Expand the Scope of Conformal Prediction
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Conformal prediction is a powerful framework for distribution-free uncertainty quantification. The standard approach to conformal prediction relies on comparing the ranks of prediction scores: under exchangeability, the rank of a future test point cannot be too extreme relative to a calibration set. This rank-based method can be reformulated in terms of p-values. In this paper, we explore an alternative approach based on e-values, known as conformal e-prediction. E-values offer key advantages that cannot be achieved with p-values, enabling new theoretical and practical capabilities. In particular, we present three applications that leverage the unique strengths of e-values: batch anytime-valid conformal prediction, fixed-size conformal sets with data-dependent coverage, and conformal prediction under ambiguous ground truth. Overall, these examples demonstrate that e-value-based constructions provide a flexible expansion of the toolbox of conformal prediction.
Forward citations
Cited by 3 Pith papers
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Beyond Predicting Responses: Conformal Inference for Latent Distributional Parameters
LatentCP builds finite-sample-valid uncertainty sets for instance-specific latent distributional parameters by inverting a conformal response set through a known forward model, with an e-value based multilevel aggrega...
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Averaging per-agent conformal e-values with a per-neighborhood miscoverage budget restores the target coverage α in fused multi-robot occupancy maps under local stationarity and mixing assumptions.
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Calibrating Decision Robustness via Inverse Conformal Risk Control
A conformal-style estimator certifies simultaneous upper bounds on miscoverage and regret for robust predict-then-optimize policies, tracing a Pareto frontier for choosing the robustness level.
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