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G-test : ウィキペディア英語版
G-test

In statistics, ''G''-tests are likelihood-ratio or maximum likelihood statistical significance tests that are increasingly being used in situations where chi-squared tests were previously recommended.
The general formula for ''G'' is
: G = 2\sum_ \right)},
where ''O''''i'' is the observed frequency in a cell, ''E''''i'' is the expected frequency under the null hypothesis, ln denotes the natural logarithm, and the sum is taken over all non-empty cells.
''G''-tests have been recommended at least since the 1981 edition of the popular statistics textbook by Robert R. Sokal and F. James Rohlf.
==Distribution and usage==
Given the null hypothesis that the observed frequencies result from random sampling from a distribution with the given expected frequencies, the distribution of ''G'' is approximately a chi-squared distribution, with the same number of degrees of freedom as in the corresponding chi-squared test.
For very small samples the multinomial test for goodness of fit, and Fisher's exact test for contingency tables, or even Bayesian hypothesis selection are preferable to the ''G''-test .

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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