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Selection differentials and selection coefficients.

R Milkman1

  • 1Department of Zoology, The University of Iowa, Iowa City, Iowa 52242.

Genetics
|February 1, 1978
PubMed
Summary
This summary is machine-generated.

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This study demonstrates that the selection coefficient (s) approximates the product of the standard selection differential (i) and the standard differential effect of a locus genotype (g) across various selection forms. It also shows that selection costs do not limit genetic polymorphism.

Area of Science:

  • Evolutionary biology
  • Population genetics
  • Quantitative genetics

Background:

  • Understanding the relationship between selection intensity and genetic variation is crucial in evolutionary studies.
  • Previous models often assumed specific forms of selection, limiting generalizability.
  • The cost of natural selection and its impact on genetic diversity remain areas of active research.

Purpose of the Study:

  • To establish a general relationship between the selection coefficient (s) and measures of selection intensity (i) and genotypic effect (g).
  • To investigate whether the cost of selection inherently limits genic polymorphism.
  • To evaluate the necessity of truncation selection for cost-efficiency and the impact of heterogeneous environments on selection efficiency.

Main Methods:

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  • Mathematical modeling of selection processes.
  • Analysis of fitness functions as nondecreasing functions of a normally distributed phenotype (fitness potential).
  • Derivation of theoretical relationships between selection parameters.
  • Main Results:

    • Proof that s ≈ ig for all selection forms where fitness is a nondecreasing function of a normally distributed phenotype.
    • Evidence that the cost of selection does not limit genic polymorphism.
    • Demonstration that truncation selection is not essential for high cost-efficiency.
    • Findings indicate that opposing selection directions in heterogeneous environments do not critically reduce cost-efficiency.

    Conclusions:

    • The derived relationship (s ≈ ig) offers a more general framework for understanding selection.
    • The cost of selection may not be a primary constraint on maintaining genetic polymorphism.
    • Efficient selection can be achieved without relying solely on truncation selection, even in complex environments.