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Crossing the Validation crisis: Cross-validation reduces benchmarking variance surprisingly well

NeurIPS 2026 · Learning theory and algorithms › Prediction and decision losses · approach: Data attribution and recourse · 0 citations (OpenAlex)

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Shows that repeated cross-validation (MCCV/repeated K-fold) substantially reduces benchmarking variance, quantified as a "sample gain" in equivalent test-set size, and proposes a study-only redundancy score to early-stop CV.

Problem

Benchmarking learning algorithms on small datasets yields unreliable, high-variance performance estimates and unstable rankings, creating a validation crisis; the paper asks how many CV splits reduce variance and when extra splits stop paying off.

Approach

Defines the variance-equivalent test sample gain (how much larger a single hold-out test set would need to be to match K-split CV variance), estimates inter-fold covariance via ANOVA over seeds, and proposes a study-only redundancy score computed from the first few splits to triage whether continuing CV is worthwhile.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: PatchCamelyon Yelp Review Full synthetic linear regression data

Benchmarks: PatchCamelyon Yelp Review Full synthetic regression

Metrics: variance-equivalent test sample gain variance of CV estimator ranking retrieval proportion study-only redundancy score

Baselines: single hold-out evaluation repeated K-fold CV

Builds on: Monte-Carlo cross-validation Nadeau & Bengio corrected variance Nagler et al. reshuffling asymptotics Arlot & Celisse CV survey

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