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Truthful Calibration Errors for Multi-Class Prediction

NeurIPS 2026 · Label-efficient and robust learning › Recognition and long-tail · approach: Confidence calibration objectives · 0 citations (OpenAlex)

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Constructs truthful squared-binned calibration errors for linear properties (classwise and full multiclass), a corrected truthful confidence error, and shows they preserve Blackwell/decision-theoretic ordering and give more stable model rankings across bin counts than non-truthful binned ECE on CIFAR-100 checkpoints.

Problem

Standard binned calibration errors (ECE) are non-truthful: predictors can lower measured error by distorting probabilities, and their rankings of models flip when the number of bins changes.

Approach

Replace the l1 binned residual with its squared l2 version over quantile bins; the bias-variance decomposition of squared binned residuals makes truthful reporting optimal for any linear property, and a vanishing correction term makes the confidence error truthful.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: CIFAR-100

Benchmarks: CIFAR-100 test split

Metrics: ConfECE ConfCE LinCE classwise Spearman rank correlation classification error

Baselines: ConfECE ConfCE (non-truthful binned confidence error)

Builds on: Haghtalab et al. truthful calibration measures Hartline et al. quantile-binned calibration error temperature scaling expected calibration error

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