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      Maximum-likelihood estimation of molecular haplotype frequencies in a diploid population.

      1 ,
      Molecular biology and evolution
      Oxford University Press (OUP)

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          Abstract

          Molecular techniques allow the survey of a large number of linked polymorphic loci in random samples from diploid populations. However, the gametic phase of haplotypes is usually unknown when diploid individuals are heterozygous at more than one locus. To overcome this difficulty, we implement an expectation-maximization (EM) algorithm leading to maximum-likelihood estimates of molecular haplotype frequencies under the assumption of Hardy-Weinberg proportions. The performance of the algorithm is evaluated for simulated data representing both DNA sequences and highly polymorphic loci with different levels of recombination. As expected, the EM algorithm is found to perform best for large samples, regardless of recombination rates among loci. To ensure finding the global maximum likelihood estimate, the EM algorithm should be started from several initial conditions. The present approach appears to be useful for the analysis of nuclear DNA sequences or highly variable loci. Although the algorithm, in principle, can accommodate an arbitrary number of loci, there are practical limitations because the computing time grows exponentially with the number of polymorphic loci. Although the algorithm, in principle, can accommodate an arbitrary number of loci, there are practical limitations because the computing time grows exponentially with the number of polymorphic loci.

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          Author and article information

          Journal
          Mol Biol Evol
          Molecular biology and evolution
          Oxford University Press (OUP)
          0737-4038
          0737-4038
          Sep 1995
          : 12
          : 5
          Affiliations
          [1 ] Department of Anthropology, University of Geneva, Switzerland.
          Article
          10.1093/oxfordjournals.molbev.a040269
          7476138
          dacbae40-6c91-4ac6-888b-bb9b995b8810
          History

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