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This research introduces the learn-then-test (LTT) paradigm, a statistical framework that replaces empirical hyperparameter tuning with formal guarantees on model reliability and safety. By formulating selection as multiple hypothesis testing, it provides explicit finite-sample error control for critical inference-time parameters and decision thresholds. The work advances machine learning theory by bridging signal processing methods with rigorous probabilistic bounds essential for deploying trustworthy AI systems.
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Statistically Valid Post-Training Hyperparameter Selection: From Tuning to Guarantees

arXiv2 min read

arXiv:2606.25601v2 Announce Type: replace-cross Abstract: Post-training hyperparameter selection is a critical step in the deployment of modern artificial intelligence systems, given the need to tune degrees of freedom of pre-trained models such as inference-time parameters, implementation-level settings, and thresholds driving decision rules. Despite its practical importance, hyperparameter selection is typically performed using best-effort empirical methods such as grid search or Bayesian optimization, which provide no formal statistical guarantees on reliability or safety. This monograph, intended for an audience of signal processing and machine learning researchers, presents a unified statistical framework for reliable post-training hyperparameter selection, centered on the learn-then-test (LTT) paradigm. LTT formulates the hyperparameter selection problem as multiple hypothesis testing over a candidate set of hyperparameters. The framework enables the choice of hyperparameters that provably satisfy application-specific reliability requirements---such as bounds on average risk, quantile risk, or information-theoretic constraints---with explicit, finite-sample control of error probabilities. The supporting statistical machinery, namely p-values, e-values, and concentration inequalities, is developed from first principles.

Abstract:Post-training hyperparameter selection is a critical step in the deployment of modern artificial intelligence systems, given the need to tune degrees of freedom of pre-trained models such as inference-time parameters, implementation-level settings, and thresholds driving decision rules. Despite its practical importance, hyperparameter selection is typically performed using best-effort empirical methods such as grid search or Bayesian optimization, which provide no formal statistical guarantees on reliability or safety. This monograph, intended for an audience of signal processing and machine learning researchers, presents a unified statistical framework for reliable post-training hyperparameter selection, centered on the learn-then-test (LTT) paradigm. LTT formulates the hyperparameter selection problem as multiple hypothesis testing over a candidate set of hyperparameters. The framework enables the choice of hyperparameters that provably satisfy application-specific reliability requirements---such as bounds on average risk, quantile risk, or information-theoretic constraints---with explicit, finite-sample control of error probabilities. The supporting statistical machinery, namely p-values, e-values, and concentration inequalities, is developed from first principles.

Machine Learning (stat.ML); Information Theory (cs.IT); Machine Learning (cs.LG); Statistics Theory (math.ST)

arXiv:2606.25601 [stat.ML]

(or arXiv:2606.25601v2 [stat.ML] for this version)

https://doi.org/10.48550/arXiv.2606.25601 Focus to learn more arXiv-issued DOI via DataCite

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Full text under the publisher's open licence · 257 words

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