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Design-Based Confidence Sequences: A General Approach to Risk Mitigation in Online Experimentation

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arxiv 2210.08639 v3 pith:2K2RVIT4 submitted 2022-10-16 stat.ME stat.AP

classification stat.MEstat.AP
keywords experimentsconfidencesequencescustomersresultsapproachcompaniesdesign-based
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Randomized experiments have become the standard method for companies to evaluate the performance of new products or services. In addition to augmenting managers' decision-making, experimentation mitigates risk by limiting the proportion of customers exposed to innovation. Since many experiments are on customers arriving sequentially, a potential solution is to allow managers to "peek" at the results when new data becomes available and stop the test if the results are statistically significant. Unfortunately, peeking invalidates the statistical guarantees for standard statistical analysis and leads to uncontrolled type-1 error. Our paper provides valid design-based confidence sequences, sequences of confidence intervals with uniform type-1 error guarantees over time for various sequential experiments in an assumption-light manner. In particular, we focus on finite-sample estimands defined on the study participants as a direct measure of the incurred risks by companies. Our proposed confidence sequences are valid for a large class of experiments, including multi-arm bandits, time series, and panel experiments. We further provide a variance reduction technique incorporating modeling assumptions and covariates. Finally, we demonstrate the effectiveness of our proposed approach through a simulation study and three real-world applications from Netflix. Our results show that by using our confidence sequence, harmful experiments could be stopped after only observing a handful of units; for instance, an experiment that Netflix ran on its sign-up page on 30,000 potential customers would have been stopped by our method on the first day before 100 observations.

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Cited by 3 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. ABC3: Active Bayesian Causal Inference with Cohn Criteria in Randomized Experiments

    cs.LG 2024-12 conditional novelty 6.0 of 10

    ABC3 is a Gaussian-process active learning rule for randomized experiments that selects subjects and treatments to minimize integrated posterior variance of CATE estimates, with derived bounds on imbalance and type 1 error.

  2. Optimizing Returns from Experimentation Programs

    stat.ME 2024-12 conditional novelty 6.0 of 10

    By solving the A/B Testing Problem with dynamic programming and p-value tuning, the paper derives return-maximizing testing policies and shows p<0.05 is far too strict when experimentation is costless.

  3. Efficient Sequential Evaluation of Large Language Models

    stat.ML 2026-07 conditional novelty 5.0 of 10

    A confidence-sequence framework for sequentially estimating an LLM's average benchmark accuracy under adaptive question selection, with growth-oriented sampling rules that in practice often lose to uniform sampling.

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