🤖 AI Summary
This study addresses the inherent limitations of traditional confidence intervals in neutral release evaluation, which tend to be overly conservative under data scarcity and excessively stringent when data are abundant. We propose the continuous Expected Bayesian Loss (EBL) metric, computed directly from frequentist estimates, which explicitly penalizes noisy and high-variance experiments to precisely quantify both the probability and severity of metric degradation. By integrating frequentist statistics with risk quantification models, this approach provides tunable safety guardrails validated through expert decision-making. Ultimately, EBL effectively aligns statistical rigor with institutional risk preferences, offering a more robust decision-making framework for experiment evaluation.
📝 Abstract
Evaluating "neutral launches" (e.g., infrastructure upgrades) using traditional confidence interval overlap is flawed: it is dangerously permissive with scarce data and excessively restrictive with abundant data. To resolve this, this paper introduces Expected Bayesian Loss (EBL), a continuous metric that quantifies both the probability and expected severity of metric degradation. Computable directly from standard frequentist estimates, EBL explicitly penalizes empirical noise and high-variance experiments. Validated against expert decisions, EBL provides experimentation platforms with a rigorous, tunable guardrail that aligns statistical safety with institutional risk appetite.