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二项序列同质性检验的功效
Approximations to the power functions of the classical X2 test and the locally asymptotically optimal test of homogeneity of a binomial series are obtained for the case of known binomial parameter; asymptotic power functions are also derived. The results are compared with values of power obtained by simulation.
二项序列同质性检验的功效
Approximations to the power functions of the classical X2 test and the locally asymptotically optimal test of homogeneity of a binomial series are obtained for the case of known binomial parameter; asymptotic power functions are also derived. The results are compared with values of power obtained by simulation.
二项序列的同质性检验
Locally optimal tests of homogeneity of a binomial series against a general class of alternatives are constructed for the cases (i) parameter specified, arbitrary sample sizes, (ii) parameter not specified, equal sample sizes. A test is proposed for unequal samples sizes with the parameter unspecified.