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Research map / Learning theory and algorithms / Prediction and decision losses

Conformal Risk Control

ICLR 2024 · Learning theory and algorithms › Prediction and decision losses · approach: Conformal prediction sets · 26 citations (OpenAlex)

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Extends split conformal prediction to control the expected value of any bounded monotone loss (e.g., FNR, graph distance, F1) via a calibrated threshold, with extensions to shift, quantile, multiple, adversarial and U-risk control.

Problem

Conformal prediction only guarantees miscoverage control; many applications need control of other task-specific losses (false negative rate, graph distance, F1) in expectation for pre-trained models.

Approach

Generalize conformal prediction by choosing a threshold lambda as the infimum where a slightly inflated empirical risk (adding B/(n+1) pessimism) falls below alpha; this yields E[L_{n+1}] <= alpha for any bounded non-increasing loss, and reduces exactly to split conformal for miscoverage loss, with a matching lower bound up to 2B/(n+1).

Key results

Surprising findings

Limitations

Experimental setup

Datasets: Kvasir Hyper-Kvasir CVC-ColonDB CVC-ClinicDB ETIS-Larib MS COCO ImageNet Natural Questions

Benchmarks: Kvasir Hyper-Kvasir CVC-ColonDB CVC-ClinicDB ETIS-Larib MS COCO ImageNet Natural Questions

Metrics: false negative rate set size graph distance loss F1 risk

Baselines: split conformal prediction high-probability risk control (Learn then Test)

Builds on: split conformal prediction weighted conformal prediction Learn then Test

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