mlsanityData to 14 Oct 2026

Decomposition-Based Modular Conformal Prediction for Two-Stage Modeling

arXiv 2510.04406 ↗First posted 6 Oct 2025stat.ML cs.LGcited by 0

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Abstract (arXiv)

Conformal prediction offers finite-sample coverage guarantees under minimal assumptions. However, existing methods treat the entire modeling process as a black box, overlooking opportunities to exploit and understand modular structure. We introduce a conformal prediction framework for two-stage sequential models, where an upstream predictor generates intermediate representations for a downstream model. By decomposing the overall prediction residual into stage-specific components, our method enables practitioners to attribute uncertainty to specific pipeline stages. We develop a risk-controlled parameter selection procedure using family-wise error rate (FWER) control to calibrate stage-wise scaling parameters, and introduce an adaptive extension for non-stationary settings. Experiments on synthetic distribution shifts, as well as real-world supply chain and stock market data, demonstrate that our approach improves coverage under structural, stage-wise shifts compared to standard conformal methods, while identifying stage-wise error contribution. This framework offers diagnostic advantages and robust coverage that standard conformal methods lack.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 14 of its 30 references that are in the map. First posted on arXiv 6 Oct 2025.

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References · 14

  1. 2021Adaptive Conformal Inference Under Distribution Shiftcited by 375
  2. 2022Conformal prediction beyond exchangeabilitycited by 355
  3. 2022Conformal Risk Controlcited by 299
  4. 2021Distribution-Free, Risk-Controlling Prediction Setscited by 288
  5. 2021Learn then Test: Calibrating Predictive Algorithms to Achieve Risk Controlcited by 271
  6. 2023Conformal Language Modelingcited by 170
  7. 2022Conformal Inference for Online Prediction with Arbitrary Distribution Shiftscited by 128
  8. 2024Online conformal prediction with decaying step sizescited by 56
  9. 2023Non-Exchangeable Conformal Risk Controlcited by 29
  10. 2025Error-quantified Conformal Inference for Time Seriescited by 12
  11. 2017Propagating Uncertainty in Multi-Stage Bayesian Convolutional Neural Networks with Application to Pulmonary Nodule Detectioncited by 11
  12. 2024Conformal Structured Predictioncited by 10
2 more
  1. 2023Propagation and Attribution of Uncertainty in Medical Imaging Pipelinescited by 5
  2. 2023Confidence Calibration for Systems with Cascaded Predictive Modulescited by 2

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