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Towards Reliable LLM Evaluation: Correcting the Winner’s Curse in Adaptive Benchmarking
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Proposes SIREN, a repeated-split reporting protocol with a Gaussian multiplier bootstrap that estimates the fresh-data performance of budget-indexed tune-then-deploy procedures, removing winner's-curse optimism in MMLU-Pro tuning experiments.
Problem
Reporting the best artifact found by adaptive prompt/program search on reused benchmark items is optimistic; the fresh-data performance of the full budgeted tune-then-deploy procedure is needed instead.
Approach
Freeze the post-search shortlist, repeatedly split the evaluation pool into scoring and held-out parts, use softmax-type selector weights from scoring halves evaluated on held-out halves, and bootstrap item-level first-order contributions (including selection derivative terms) with Gaussian multipliers, avoiding tuner reruns.
Key results
- SIREN's mean signed bias on MMLU-Pro Math/Law is between -0.20 and +0.08 pp, versus +1.37 to +2.16 pp for naive max and R-split t reporting.
- SIREN gets directional agreement with the Monte Carlo reference in 42/44 (Math random search), 43/44 (Math DSPy) and 40/44 (Law DSPy) cells, outperforming M1-M4 in every summary.
- PromptEval's error changes sign with observation fraction f (about -8 pp at f=0.05 to +1.5 pp at f≥0.2), while SIREN stays within 0.1 pp.
Surprising findings
- Sparse PromptEval can achieve high directional accuracy through shrinkage while its point estimates are substantially biased.
- Single-split holdout (M3) sometimes produces negative bias under DSPy, i.e. it can be pessimistic rather than optimistic.
Limitations
- Theory holds only in a fixed-shortlist, smooth-selector regime; hard argmax requires smoothing or a margin condition.
- Guarantees are conditional on the completed tuning stage and do not cover open-ended adaptive search.
- Experiments are limited to MMLU-Pro Math and Law with 11 open-weight models and two tuners.
Experimental setup
Datasets: MMLU-Pro
Benchmarks: MMLU-Pro
Metrics: signed bias (percentage points) directional accuracy confidence interval coverage
Baselines: naive max (M1) M1 + Wald interval (M2) single-split holdout (M3) R-split argmax with Student-t CI (M4) PromptEval
Builds on: DSPy PromptEval Gaussian multiplier bootstrap
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