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Adaptive Bounding Box Uncertainties via Two-Step Conformal Prediction

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arxiv 2403.07263 v2 pith:6PI5WN52 submitted 2024-03-12 cs.CV cs.LGstat.ML

classification cs.CVcs.LGstat.ML
keywords boundinguncertaintyconformalcoverageintervalsobjecttwo-stepadaptive
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Quantifying a model's predictive uncertainty is essential for safety-critical applications such as autonomous driving. We consider quantifying such uncertainty for multi-object detection. In particular, we leverage conformal prediction to obtain uncertainty intervals with guaranteed coverage for object bounding boxes. One challenge in doing so is that bounding box predictions are conditioned on the object's class label. Thus, we develop a novel two-step conformal approach that propagates uncertainty in predicted class labels into the uncertainty intervals of bounding boxes. This broadens the validity of our conformal coverage guarantees to include incorrectly classified objects, thus offering more actionable safety assurances. Moreover, we investigate novel ensemble and quantile regression formulations to ensure the bounding box intervals are adaptive to object size, leading to a more balanced coverage. Validating our two-step approach on real-world datasets for 2D bounding box localization, we find that desired coverage levels are satisfied with practically tight predictive uncertainty intervals.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Conformal Coverage Guarantees for Any Video Temporal Grounder

    cs.CV 2026-08 conditional novelty 6.0 of 10

    A post-hoc conformal wrapper converts any video temporal grounder's single interval into a region that contains the true moment with probability at least 1-alpha.

  2. A Unified Comparative Study with Generalized Conformity Scores for Multi-Output Conformal Regression

    stat.ML 2025-01 accept novelty 6.0 of 10

    New CDF-based and latent-space conformity scores give multi-output conformal predictors asymptotic conditional coverage while retaining finite-sample marginal coverage.

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