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Evolution__3rd_Edition

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300 PART 3 / Adaptation and Natural Selection<br />

Costs are hard to measure<br />

empirically<br />

Table 11.2<br />

The survival of young Florida scrub jays in nests where the helpers had either been<br />

experimentally removed or left undisturbed. The offspring in the experimental groups had<br />

lower survival during and immediately after the period of parental care, but not at the egg<br />

stage. These results are for 1987; the post-fledgling difference was similar in 1988, but the<br />

pre-fledging difference was not. Modified from Mumme (1992).<br />

survival rate was increased somewhere between two- and fivefold if helpers are present.<br />

Let us use the total figure, for survival to day 60, to calculate whether natural selection<br />

favors helping. The survival of an average young scrub jay to day 60 is increased from<br />

7% to 35% if helpers are present: the difference is 35 − 7 = 28%. We divide this by two to<br />

find the benefit of helping per helper: 28/2 = 14% = b.<br />

The cost of helping is more difficult to estimate. The cost is equal to the reproductive<br />

success that a helper would have had if it had not helped. We can make an upper and<br />

lower bound estimate. The lower bound estimate is zero if the helper had been unable<br />

to breed independently. This may be close to the true value of c in the saturated habitat<br />

of Florida scrub jays. It is thought that one of the main advantages of staying at the<br />

parental nest is the chance either of inheriting the territory or budding off another territory<br />

at the edge of it: most new territories are formed in this way. A young jay may<br />

have to stay at home in order ever to be able to breed independently. An alternative,<br />

higher bound estimate of the cost is the reproductive success of pairs without helpers.<br />

The justification of this estimate is that if the helper had bred by itself it would lack<br />

helpers (which are mainly derived from earlier clutches) and thus achieve the success of<br />

an unhelped pair. The cost of helping is then 7%, the chance of survival to day 60 of an<br />

egg in a nest without helpers.<br />

To apply Hamilton’s rule in this case we have to notice that the helper’s choice is<br />

between producing sibs and producing its own offspring. It should help its sibs if:<br />

r sib b > r off c<br />

Experimental groups Control groups<br />

(helpers removed) (helpers present)<br />

Initial sample size 45 63<br />

% survival from egg to hatching 67 68<br />

% survival from hatching to fledging 30 63<br />

% survival from fledging to day 60 33 81<br />

% survival from egg to day 60 7 35<br />

where r sib is the relatedness to a sib and r off is the relatedness to its own offspring, both of<br />

which are 1 /2 if the sibs are full sibs. (The small difference from the rb > c version given<br />

above arises because there we imagined changes to the survival of altruists and recipients.<br />

The relatedness of an altruist to itself is necessarily 1 and the cost is implictly multiplied<br />

by this. Here the altruism affects the numbers of two kinds of offspring a its own<br />

..

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