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General selection model : ウィキペディア英語版
General selection model

The General Selection Model (GSM) is a model of population genetics that describes how a population's allele frequencies will change when acted upon by natural selection.
==Equation==
The General Selection Model applied to a single gene with two alleles (let's call them A1 and A2) is encapsulated by the equation:
\Delta q=\frac is the mean population relative fitness.
In words:
The product of the relative frequencies, pq, is a measure of the genetic variance. The quantity pq is maximized when there is an equal frequency of each gene, when p=q. In the GSM, the rate of change \Delta Q is proportional to the genetic variation.
The mean population fitness \overline is a measure of the overall fitness of the population. In the GSM, the rate of change \Delta Q is inversely proportional to the mean fitness \overline—i.e. when the population is maximally fit, no further change can occur.
The remainder of the equation, \big(+ p(W_1 - W_0)\big ), refers to the mean effect of an allele substitution. In essence, this term quantifies what effect genetic changes will have on fitness.

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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