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| subject: | Re: Holowness of SBE |
jimmcginn{at}yahoo.com (Jim McGinn) wrote in message
news:...
> I made an offer of 10 thousand dollars to anybody
> that can demonstrate the validity of Hamilton's
> nonsense. Joe started to approach the problem but
> then bowed out when I insisted that he provide
> justification for the assumptions that he tried to
> slip in the back door of his argument.
>
Change in mean trait value of the population due to selection equals
Cov[w/wbar,z] (Price 1970). Cov[w/wbar,z] =
Regression[w,z]*Variance[z]/wbar, where z is trait value, w is
fitness, wbar is mean fitness. Provided there is variation in z, then
Sign[Change in mean trait value due to selection] =
Sign[Regression[w,z]]. Therefore, mean trait value is increased by
selection when:
Regression[w,z]>0
i.e.
PartialRegression[w,z|z'] +
PartialRegression[w,z'|z]*Regression[z',z]>0
where z' is partner trait value. Since the three components above are
the proper definitions of -c, b and r in Hamilton's rule, then we have
rb>c
Jim, email me, and I'll let you know where to send the money, okay?
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