Journal
AMERICAN NATURALIST
Volume 169, Issue 1, Pages 38-46Publisher
UNIV CHICAGO PRESS
DOI: 10.1086/510212
Keywords
population genetics; Moran model; fluctuating environment; phenotypic plasticity; regressive evolution
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Funding
- NIGMS NIH HHS [GM076041, R01 GM076041-01A1, R01 GM076041] Funding Source: Medline
- NATIONAL INSTITUTE OF GENERAL MEDICAL SCIENCES [R01GM076041] Funding Source: NIH RePORTER
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Adaptive plasticity allows populations to adjust rapidly to environmental change. If this is useful only rarely, plasticity may undergo mutational degradation and be lost from a population. We consider a population of constant size N undergoing loss of plasticity at functional mutation rate m and with selective advantage s associated with loss. Environmental change events occur at rate theta per generation, killing all individuals that lack plasticity. The expected time until loss of plasticity in a fluctuating environment is always at least (tau) over bar, the expected time until loss of plasticity in a static environment . When and, we find that plasticity will be mN > 1 and N theta >> 1, we find that plasticity will be maintained for an average of at least 10(8) generations in a single population, provided (tau) over bar > 18/theta. In a metapopulation, plasticity is retained under the more lenient condition (tau) over bar > 1.3/theta, irrespective of mN, for a modest number of demes. We calculate both exact and approximate solutions for (tau) over bar and find that it is linearly dependent only on the logarithm of N, and so, surprisingly, both the population size and the number of demes in the metapopulation make little difference to the retention of plasticity. Instead, (tau) over bar is dominated by the term 1/(m + s/2).
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