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Original Articles

Bayesian tests for matched proportions

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Pages 1885-1899 | Received 01 May 1980, Published online: 27 Jun 2007
 

Abstract

A sample of n subjects is observed in each of two states, S1-and S2. In each state, a subject is in one of two conditions, X or Y. Thus, a subject may be recorded as showing a change if its condition in the two states is ‘Y,X’ or ‘X,Y’ and, otherwise, the condition is unchanged. We consider a Bayesian test of the null hypothesis that the probability of an ‘X,Y’ change exceeds that of a ‘Y,X’ change by amount kO. That is, we develop the posterior distribution of kO, the difference between the two probabilities and reject the null hypothesis if k lies outside the appropriate posterior probability interval. The performance of the method is assessed by Monte Carlo and other numerical studies and brief tables of exact critical values are presented

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