This article provides a new method for analyzing the evolution of senescence (aging) in populations of organisms.
Allowing genotypic variation in lifespan/fecundity trade-offs generates
predictions conforming to standard theory, including population fecundity trends with age,
population mortality trends with age, Williams’ Hypothesis, the evolution of semelparity and
iteroparity, and differential survival for individuals removed from the influence of an extrinsic
death rate. The Euler-Lotka equation and expressions deriving from it generalize to the genotype-
distinguishing case. In a departure from conventional thinking, the analysis shows that,
even in the presence of genotypes expressing an early-age fecundity advantage, populations
can evolve that favour genotypes with lower fecundity whose intrinsic lifespan is longer. The
analysis also hints that genotype structure is a determinant of equilibrium population size.
A new metric that is laboratory-measurable – mean intrinsic lifespan – follows naturally from
the methodology. This turns out to be also a metric of semelparity/iteroparity.
- dynamic systems,
- Euler-Lotka equation,
- fecundity trend,
- genotype variation,
- intrinsic lifespan,
- iteroparity,
- matrix models,
- mortality trend,
- semelparity,
- senescence,
- survival curve,
- Williams’ Hypothesis
Available at: http://works.bepress.com/harry_saunders/8/