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Stochastic Grouping Conformal Prediction for Effective Subgroup Reliability

NeurIPS 2026 · Learning theory and algorithms › Prediction and decision losses · approach: Conformal prediction sets

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Proposes Stochastic Grouping Conformal Prediction (SGCP), which learns a latent stochastic grouping map and component score laws to build sample-specific local score transforms, reducing subgroup coverage gaps while keeping marginal validity and small prediction sets.

Problem

Standard conformal prediction gives only population-level coverage, so subgroups (e.g., in clinical data) can be under-covered; existing group-wise and localized methods either need sensitive attributes or become conservative and unstable with limited calibration data.

Approach

Learn a local score law for each sample as a posterior-averaged mixture of latent monotone calibration components (via a Gaussian latent state mapped to prototype-based memberships), then calibrate on the transformed (percentile) scores so samples with similar calibration behavior share evidence without predefined groups.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: SYN (synthetic cardiopulmonary diagnosis) Nursery MIMIC-IV BACH

Benchmarks: SYN Nursery MIMIC-IV BACH

Metrics: overall coverage AvgSize CovGap

Baselines: Marginal CP Partial Equalized Exhaustive Equalized RLCP CluCP AFCP FaReG

Builds on: split conformal prediction RLCP FaReG AFCP

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