Evolution, 4th Edition

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282 CHAPTER 11

population, causing the population to evolve a higher rate of increase. But this
potential for population growth is often limited, as resources become depleted
or as predation or disease become more common. These factors cause population
growth to be density-dependent, and constrain population size. In the simplest
ecological models, the per capita growth rate of the population (r) declines in pro-
portion to the population’s size (FIGURE 11.6). If we measure population growth
per unit of time, r declines from its maximum possible value, written as rm, which
in most species occurs when density is very low. The reduction of population
growth causes population size to reach a stable equilibrium number that is called
the carrying capacity, symbolized by K.
When a population is near or at carrying capacity, natural selection favors
alleles that affect characteristics that increase K [11]. These will often be alleles that
increase the ability of individuals to compete with others for limited resources: as
the population density approaches equilibrium, a more competitive genotype may
sustain positive population growth while inferior competitors decline in density.
The more competitive genotype is likely to achieve a higher equilibrium density
(K). Experimental Drosophila populations, maintained for a long time, evolve higher
population densities (FIGURE 11.7). Species that are well adapted to crowded condi-
tions near carrying capacity are said to be K-selected. Those genotypes, however,
may have pleiotropic trade-offs that decrease the population’s maximum growth
rate when population size is far below the carrying capacity. That is, the population
may evolve a lower maximum potential rate of per capita increase (rm).
As we already noted, however, populations of some species are frequently in a
state of rapid, exponential increase (as illustrated in Figure 3.7), so genotypes with
higher r have higher fitness. These species are said to be r-selected. Life history
characteristics that increase r include higher fecundity (mx), especially at young
ages. Genotypes that reproduce at an early age have a shorter generation time, and
so a higher rate of increase per unit of time, than do genotypes that defer repro-
duction to later ages. These characteristics often have trade-off effects that make
r-selected species poor competitors. During ecological succession, for example, soil
that is newly exposed (e.g., landslides or abandoned crop land) is colonized by rap-
idly growing, fast-reproducing weeds that are later replaced by more slowly grow-
ing, K-selected trees that start to reproduce at a later age but have a long reproduc-
tive life span.

Diverse life histories
Some species conform to the “reproduce early, die young” scenario that we have
described. These include some semelparous species, such as annual plants and Aus-
tralian “marsupial mice” (Antechinus) that grow fast, reproduce, and die within a

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KA

rA
rB

KB

rm,A
rm,B

0

Rate of increase (r)

Population density (N)

FIGURE 11.6 A model of density-depen-
dent selection of rates of increase. Assume
that a population contains two different
genotypes, A and B. Their instantaneous
per capita rates of increase are rA and rB,
both of which decline as population den-
sity (N) increases. The maximum intrinsic
rate of increase for genotype B (rm,B)—its
growth rate at very low density—is lower
than the maximum rate of increase for
genotype A (rm,A). Genotype B has a selec-
tive advantage at high density, however,
and it attains a higher equilibrium density
(K) than genotype A: KB is greater than KA.
(After [50].)

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Number of ies (thousands)

10 20 30 40 50 60 70
Weeks

1

0

2

3

4

FIGURE 11.7 Experimental evolution of population density
in Drosophila serrata. The densities of two experimental
populations (red and blue dots) increased over 70 genera-
tions, implying adaptation to high densities and improved
conversion of food (supplied at a constant rate) into flies.
The potential rate of increase of this species is so great that
without evolutionary change, the population would have
reached carrying capacity in fewer than 10 weeks, and
would have remained fairly constant in size. (After [5].)

11_EVOL4E_CH11.indd 282 3/22/17 1:11 PM

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