A Modified Exact Test for 2 × 2 Contingency Tables

DOI10.1002/bimj.4710280414zbMath0607.62061OpenAlexW2026781304MaRDI QIDQ3746695

Michael Haber

Publication date: 1986

Published in: Biometrical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/bimj.4710280414

zbMATH Keywords

chi-square testuniformly most powerful unbiased testpower comparisonstwo by two contingency tableUMPU testdefinition of the concept of significancemodified exact testmodified Pearson's X square testTocher's randomized exact (UMPU) test

Mathematics Subject Classification ID

Hypothesis testing in multivariate analysis (62H15) Contingency tables (62H17)

Related Items (12)

Optimal correction for continuity and conditions for validity in the unconditional chi-squared test ⋮ On analysis of epidemiological data involving a 2×2 contingency table: an overview of fisher's exact test and yates' correction for continuity ⋮ The \(2\times2\) table: A discussion from a Bayesian viewpoint. ⋮ Reducing conservatism of exact small-sample methods of inference for discrete data ⋮ Confidence intervals for two sample binomial distribution ⋮ Determining the best test for the 2×2 comparative trial ⋮ A Nonrandomized, Nonconservative Version of the Fisher Exact Test ⋮ Optimal Unconditional Asymptotic Test in 2 × 2 Multinomial Trials ⋮ Nonconservative exact small-sample inference for discrete data ⋮ On determining the \(P\)-value in \(2\times 2\) multinomial trials ⋮ Optimal unconditional test in \(2\times 2\) multinomial trials ⋮ Asymptotical tests in \(2\times 2\) comparative trials: (unconditional approach).

Cites Work

• EXTENSION OF THE NEYMAN-PEARSON THEORY OF TESTS TO DISCONTINUOUS VARIATES

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