Re: Haldane's Dilemma - clarifications - and Felsenstein [LONG]
- From: "Perplexed in Peoria" <jimmenegay@xxxxxxxxxxxxx>
- Date: Fri, 30 Jun 2006 01:24:15 -0400 (EDT)
"Joe Felsenstein" <joe@xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx> wrote in message news:e80qcc$2egr$1@xxxxxxxxxxxxxxxxxxxxxx
In article <e7vngj$1vbp$1@xxxxxxxxxxxxxxxxxxx>,
Perplexed in Peoria <jimmenegay@xxxxxxxxxxxxx> wrote:
Actually, I believe that unsuccessful substitutions are a feature
of this simulation. Malcolm commented that (in some regimes) he
was seeing that the proportion of beneficial alleles fixed was
1/2s, which Felsenstein then identified as theoretically justified
by Haldane, and later, more accurately, by Kimura. So, a fraction
(2s-1)/2s of the attempted substitutions were unsuccessful.
I think the figure was 2s, not 1/(2s). The latter is not a fraction,
in cases where s is small, as would usually be the case. For example
when s = 0.01, the probability of fixation is about 0.02 and the
probability of loss is 0.98.
Dooohh! Right.
Deleterious mutations could be added to Malcolm's simulation if needed
(along the lines I suggested). I doubt they would make much difference
if the number of advantageous mutations was still about the same, as almost
all of the deleterious mutations would be rapidly lost.
Of course ReMine believes that the 'cost' of removing these deleterious
mutations might be significant and might therefore lower the limit.
Plausible enough, but I wouldn't think that it would be a significant
factor. The cost of fixing an advantageous mutation is the cost of
incrementing the count 2N-1 times. The cost of removing a deleterious
mutation is the cost of decrementing the count once. So I agree with
you that it probably wouldn't make much difference. But ReMine makes
noises about different impacts for recessive vs dominant deleterious
mutations. He may be right. I haven't thought about it enough.
.
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