Abstract

A multiple testing procedure is proposed for comparing two treatments when response to treatment is both dichotomous (i.e., success or failure) and immediate. The proposed test statistic for each test is the usual (Pearson) chi-square statistic based on all data collected to that point. The maximum number (N) of tests and the number (m1 + m2) of observations collected between successive tests is fixed in advance. The overall size of the procedure is shown to be controlled with virtually the same accuracy as the single sample chi-square test based on N(m1 + m2) observations. The power is also found to be virtually the same. However, by affording the opportunity to terminate early when one treatment performs markedly better than the other, the multiple testing procedure may eliminate the ethical dilemmas that often accompany clinical trials.

Keywords

StatisticsStatisticTest statisticSample size determinationChi-square testTest (biology)Statistical hypothesis testingMultiple comparisons problemMathematicsComputer scienceMedicine

MeSH Terms

Clinical Trials as TopicHumansStatistics as Topic

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Publication Info

Year
1979
Type
article
Volume
35
Issue
3
Pages
549-549
Citations
3274
Access
Closed

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Citation Metrics

3274
OpenAlex
181
Influential
2530
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Cite This

Peter C. O’Brien, Thomas R. Fleming (1979). A Multiple Testing Procedure for Clinical Trials. Biometrics , 35 (3) , 549-549. https://doi.org/10.2307/2530245

Identifiers

DOI
10.2307/2530245
PMID
497341

Data Quality

Data completeness: 81%