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Ewens's sampling formula : ウィキペディア英語版
Ewens's sampling formula
In population genetics, Ewens' sampling formula, describes the probabilities associated with counts of how many different alleles are observed a given number of times in the sample.
==Definition==
Ewens' sampling formula, introduced by Warren Ewens, states that under certain conditions (specified below), if a random sample of ''n'' gametes is taken from a population and classified according to the gene at a particular locus then the probability that there are ''a''1 alleles represented once in the sample, and ''a''2 alleles represented twice, and so on, is
:\operatorname(a_1,\dots,a_n; \theta)=\prod_^n a_j!},
for some positive number ''θ'' representing the population mutation rate, whenever ''a''1, ..., ''a''''n'' is a sequence of nonnegative integers such that
:a_1+2a_2+3a_3+\cdots+na_n=n.\,
The phrase "under certain conditions" used above is made precise by the following assumptions:
* The sample size ''n'' is small by comparison to the size of the whole population; and
* The population is in statistical equilibrium under mutation and genetic drift and the role of selection at the locus in question is negligible; and
* Every mutant allele is novel. (See also infinite-alleles model.)
This is a probability distribution on the set of all partitions of the integer ''n''. Among probabilists and statisticians it is often called the multivariate Ewens distribution.

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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