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Robust Conditional Conformal Prediction via Branched Normalizing Flow

NeurIPS 2026 · Learning theory and algorithms › Prediction and decision losses · approach: Conformal prediction sets · 0 citations (OpenAlex)

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Bounds conditional coverage gap under distribution shift by Wasserstein distance between calibration and test joint distributions, and proposes Branched Normalizing Flow (augmented, with CQR) to normalize test inputs and map prediction sets back to the test distribution.

Problem

Split conformal prediction loses conditional coverage under distribution shift (especially multi-source domain generalization), since existing methods only align marginal conformal score distributions.

Approach

Bound the integrated conditional coverage gap by the joint Wasserstein distance between calibration and test distributions, then learn a two-branch invertible flow (input branch independent of label, label branch with Gaussian noise augmentation) that pushes the test distribution onto the calibration distribution; CQR is applied in normalized space and the set is mapped back via the inverse label

Key results

Surprising findings

Limitations

Experimental setup

Datasets: PTS Bike Rental Seattle-Loop PEMSD4 PEMSD8 MIMIC-IV eICU U.S. ILI collaborating hospital data

Benchmarks: PTS Bike Rental Seattle-Loop PEMSD4 PEMSD8 MIMIC-IV eICU U.S. ILI

Metrics: marginal coverage worst-slice coverage (WSC) worst-slice coverage gap (WSCG) prediction set size

Baselines: Split CP Importance-Weighted CP Worst-Case CP Wasserstein-Regularized CP CQR

Builds on: conformalized quantile regression Real NVP normflows Wasserstein-regularized conformal prediction worst-slice coverage

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