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P-values for the Optimal Version of Fisher's Exact Test in the Comparison of Two Independent Proportions

✍ Scribed by Antonio Martín Andrés; J. D. Luna Del Castillo


Publisher
John Wiley and Sons
Year
2007
Tongue
English
Weight
682 KB
Volume
32
Category
Article
ISSN
0323-3847

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✦ Synopsis


One of the accepted criteria for comparing two independent proportions, in the case of small samples, is the so-called "Fisher's exact test". The authors give tables of P-values for critical regions constructed under the optionel version of the said test. and with the following characteristics: i) they do not distinguish between rows and o ~l u m , with the coneequent ssving of space; ii) they give P-values for one-and two-tailed tats; iii) they contain all the significant critical regions for P-values between 0.05 yo and 10 yo, so that the test can be carried out according to Bonferroni's rule.


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✍ H. B. Lawal; G. J. G. Uptong 📂 Article 📅 1990 🏛 John Wiley and Sons 🌐 English ⚖ 609 KB

## Abstract We consider in this paper, the behaviour of a class of the CRESSIE READ (1984) power divergence test statistics indexed by parameter λ ‐ __I__ (λ), with the modified __X__~2~ test statistics (LU) proposed by LAWAL and UPTON (1984), for sparse contingency tables ranging from the 3×3 to t