sfs
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No, it's not used in the simulation. The formula for the reproductive capacity required of a breeding pair of diploids is 2e^U. Since a breeding pair consists of two individuals, the capacity required of a single individual is e^U = 1/e-U, which is what I wrote (and which is what you quoted a few posts earlier from the Nachman and Crowell paper).(sfs)...
Thanks for the graphs.
In the case of hard selection, the fitness is just given by the number of deleterious mutations carried: (1-s)m. For soft selection, the fitness is relative to the fittest individual in the population, which has fitness = 1.0. (As soft selection goes, this is still pretty hard: the introduction of a single fitter individual reduces the fitness of the entire population by the amount he's better than the previous best, which is pretty weird biologically.)
Under hard selection, the population always becomes extinct if the reproductive rate per individual is lower than 1/e-U, consistent with Kimura's formula. For example, if U = 4.2, O = 6 offspring/pair and s = 0.01 (i.e. each mutation hurts fitness by 1%), the number of offspring per generation looks like this:
I believe the formula is not 1/e^-u but 2e^u hope you did not use it in the simulation.
Hey, it's the model you're claiming applies to humans.Your population does not just decline it crashes. Yes, I guess you can say this is not close to reality because it is not.
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