
AbstractThe problem of measuring distances between discrete frequency distributions is considered. Three conditions are stated, which are believed to reflect basic, intuitive requirements to be met by a distance measure of the above kind with particular reference to genetic frequency distributions. These conditions chiefly concern aspects of maximum distance and linearity. It is shown that exactly one function meets the conditions, and this function, having all properties of a metric, is explicitly given.
linearity, genetic distance, distance measure, genetic frequency distributions, maximum distance, Genetics and epigenetics, Applications of statistics to biology and medical sciences; meta analysis
linearity, genetic distance, distance measure, genetic frequency distributions, maximum distance, Genetics and epigenetics, Applications of statistics to biology and medical sciences; meta analysis
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