
An error bound for convergence to the Ewens sampling formula is given where the population size or mutation rate may vary from generation to generation, or the population is not yet at equilibrium. An application is given to a model of Hartl and Campbell about selectively-equivalent subtypes within a class of deleterious alleles, and a theorem is proven showing that the size of the deleterious class stays within bounds sufficient to apply the first result. Generalizations are discussed.
error bound for convergence, deleterious alleles, Markov chains, population genetics, Ewens sampling formula, Gaussian approximation, selectively-equivalent deleterious alleles, Genetics and epigenetics, infinite alleles model, Applications of Brownian motions and diffusion theory (population genetics, absorption problems, etc.)
error bound for convergence, deleterious alleles, Markov chains, population genetics, Ewens sampling formula, Gaussian approximation, selectively-equivalent deleterious alleles, Genetics and epigenetics, infinite alleles model, Applications of Brownian motions and diffusion theory (population genetics, absorption problems, etc.)
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