The inductive property problem for the Hardy-Weinberg law and a primal-dual conjunction of Markovian processes on finite geometries (Q863660)
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scientific article; zbMATH DE number 5122296
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The inductive property problem for the Hardy-Weinberg law and a primal-dual conjunction of Markovian processes on finite geometries |
scientific article; zbMATH DE number 5122296 |
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The inductive property problem for the Hardy-Weinberg law and a primal-dual conjunction of Markovian processes on finite geometries (English)
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5 February 2007
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In the present paper, the authors construct an inductive stochastic model of evolution for genotype distribution; it is formulated as a discrete Markov process whose state space is a finite geometry. This generalizes the usual Hardy-Weinberg law, which is studied in biology as a law of genetic stability.
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Hardy-Weinberg law
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Markovian process
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0.7082516551017761
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0.6990464329719543
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0.6990464329719543
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