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# Weighted Conformal Prediction

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  1. arXiv

    95% intervals calibrated on random splits fail outside the training envelope: hard-shift coverage falls to 0.40–0.75 across seven engineering datasets

    Prediction intervals for engineering regression are usually calibrated on random splits, while deployment happens outside training conditions. A benchmark splits seven public engineering datasets into in-distribution, soft-shift and hard-shift rungs along physically meaningful shift variables, and compares 12 uncertainty quantification methods from five families tuned on source data only. In distribution, conformal methods cover at least 0.946 on every dataset; under hard shift, mean coverage falls to 0.40–0.75 for the 11 methods that always return an interval, and no systematic difference in method ranks is detected.

  2. arXiv

    CA-WCP gives per-class 90% volume coverage on BraTS 2020 and synthetic CT with intervals 8–14% narrower than symmetric weighted conformal prediction

    The work proposes Class-Aware Asymmetric Weighted Conformal Prediction (CA-WCP), which combines latent-space density-ratio weighting with directional quantiles that separately calibrate lower and upper volume bounds and scales each bound by a class-specific asymmetry factor derived from validation-set false-positive and false-negative rates; the authors prove it retains the weighted-exchangeability marginal coverage guarantee per class and show on BraTS 2020 and a covariate-shifted synthetic multi-organ CT benchmark that 95% Clopper–Pearson intervals for observed coverage contain the nominal 90% level for every class while interval width shrinks 8–14% versus symmetric weighted conformal prediction.

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