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Started by Chuck Haas
Tue, 29 Sep 1992 14:29
test of two binomial proportions
Author: Chuck Haas
Date: Tue, 29 Sep 1992 14:29
Date: Tue, 29 Sep 1992 14:29
33 lines
1810 bytes
1810 bytes
I have a two sample problem with quantal responses, e.g. Group A Group B xa (dead) xb (dead) ya (live) yb (live) ta (total) tb (total) I wish to test the hypothesis that (xa/ta) = (xb/tb) against a one sided alternative that (xa/ta) > (xb/tb). Standard references give the Fisher's exact procedure for this, however this is cumbersome if the numbers get large. Also given in standard references is the usual normal approximation to the binomial followed by a two sample z - test. However this latter case is not really good if the proportion of responses is small (since the normal approximation to the binomial fails in this case). It seems to me, however, that an alternative approach would be a likelihood ratio statistic to test whether the two groups were drawn from a population with a single (versus two distinct) values of the population proportion. However I have not seen this described. I wonder if anyone has a reference to the approach I suggest, along with any comments (power, robustness, etc.) versus either the Fisher exact test or the normal approximation test. I shall endeavor to summarize responses that are sent via e-mail to me. Charles N. Haas Professor, Environmental Engineering Drexel University, Philadelphia PA 19104 ====================================== CHaas@COE.Drexel.Edu
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