On determining the \(P\)-value in \(2\times 2\) multinomial trials
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Publication:1299468
DOI10.1016/S0378-3758(97)00153-5zbMath0953.62056MaRDI QIDQ1299468
A. Martín Andrés, J. M. Tapia García
Publication date: 29 January 2001
Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)
contingency tablesindependence testunconditional teststwo by two tablesBarnard's testdouble dichotomy
Related Items (6)
Unconditional tests for association in 2 × 2 contingency tables in the total sum fixed design ⋮ Exact unconditional non-classical tests on the difference of two proportions ⋮ Comparing the asymptotic power of exact tests in \(2\times 2\) tables ⋮ Optimal Unconditional Asymptotic Test in 2 × 2 Multinomial Trials ⋮ Structural properties of UMPU-tests for \(2\times 2\) tables and some applications ⋮ Optimal unconditional test in \(2\times 2\) multinomial trials
Cites Work
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- Exact Unconditional Sample Sizes for the 2 × 2 Binomial Trial
- Choosing the optimal unconditioned test for comparing two independent proportions
- A comparison of some conditional and unconditional exact tests for 2x2 contingency tables
- Test of Significance for 2 × 2 Contingency Tables
- A Modified Exact Test for 2 × 2 Contingency Tables
- A review of classic non-asymptotic methods for comparing two proportions by means of independent sampLES
- A Nonrandomized Unconditional Test for Comparing Two Proportions in 2×2 Contigency Tables
- The Logic of Inductive Inference
- On analysis of epidemiological data involving a 2×2 contingency table: an overview of fisher's exact test and yates' correction for continuity
- THE MEANING OF A SIGNIFICANCE LEVEL
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