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The Hardy-Weinberg principle

After a single generation in which all eight of the above assumptions are satisfied


$\displaystyle \hbox{freq.}(A_1A_1\hbox{ in zygotes})$ $\textstyle =$ $\displaystyle p^2$ (1)
$\displaystyle \hbox{freq.}(A_1A_2\hbox{ in zygotes})$ $\textstyle =$ $\displaystyle 2pq$ (2)
$\displaystyle \hbox{freq.}(A_2A_2\hbox{ in zygotes})$ $\textstyle =$ $\displaystyle q^2$ (3)

It's vital to understand the logic here.

  1. If Assumptions #1-#8 are true, then equations 1-3 must be true.

  2. If genotypes are in Hardy-Weinberg proportions, one or more of Assumptions #1-#8 may still be violated.

  3. If genotypes are not in Hardy-Weinberg proportions, one or more of Assumptions #1-#8 must be false.

Point (3) is why Hardy-Weinberg is so important. There isn't a population of anything anywhere in the world that satisfies all 8 assumptions, even for a single generation.6But all possible evolutionary forces within populations cause a violation of at least one of these assumptions. Departures from Hardy-Weinberg are one way in which we can detect those forces and estimate their magnitude.7


next up previous
Next: Estimating allele frequencies Up: The Hardy-Weinberg Principle and Previous: Derivation of the Hardy-Weinberg
Kent Holsinger 2008-08-13