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Evolution__3rd_Edition

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..<br />

Some heritable characters do not<br />

respond to selection ...<br />

. . . and the reason is the subject of<br />

unfinished research<br />

In the same way as we did with salmon and finches (Sections 9.7 and 9.8), we can use<br />

the standard equation R = h 2 S to predict how the flycatchers will evolve. The evolutionary<br />

response should be a bit less than 0.35 × 0.2 per generation. This is a “standardized”<br />

response, expressed as a fraction of 1 standard deviation. In absolute terms, it corresponds<br />

to a predicted increase of about 0.04 mm per generation (+0.022 mm per year).<br />

Kruuk et al. (2001) tested the prediction by measuring tarsus length over the 20-year<br />

period in a large sample of birds. The result is shown in Figure 9.15b. Tarsus length has<br />

been net constant. (In fact it shows a fractional decrease, though the decrease is statistically<br />

and probably biologically insignificant.)<br />

The collared flycatcher is not the only species in which a character is apparently<br />

subject to directional selection, and apparently shows heritability, but is not showing<br />

an evolutionary response. Biologists are puzzled by these results and have a number<br />

of hypotheses about them. The measurements of heritability may be erroneous or<br />

inappropriate. Migration, or hybridization with other species, may be confusing the<br />

picture.<br />

A biologically more interesting possibility is that the effect of selection, to increase<br />

(for example) the tarsus length each generation, is balanced by some other force that<br />

decreases tarsus length by approximately the same amount. For instance, the population<br />

might be in selection–mutation equilibrium (Section 5.11, p. 122, but allowing<br />

for multiple loci). If a large tarsus is advantageous, the effect of disadvantageous mutations<br />

each generation will be to reduce average tarsus length. Then, at equilibrium, the<br />

increase in tarsus length each generation by directional selection could be balanced by a<br />

decrease due to mutation. The character would be both constant over time and heritable.<br />

Mutation is not the only factor that could balance directional selection in this<br />

way; intraspecific competition could too. However, these ideas are all hypotheses to be<br />

tested. The lack of evolutionary response in heritable characters apparently subject to<br />

directional selection is not understood. Quantitative genetics is one of the oldest topics<br />

in evolutionary biology, and contains many solid findings. But it has its share of<br />

unsolved problems for the future too. Non-evolution, in species that are predicted to<br />

show evolutionary change, is one of them.<br />

9.13 Conclusion<br />

CHAPTER 9 / Quantitative Genetics 249<br />

One- and two-locus population genetics are used for characters controlled by one or<br />

two loci and whose genetics are known. Quantitative genetics provides the techniques<br />

to understand evolution in characters that are influenced by a large number of genes,<br />

and for which the exact genotype (or genotypes) producing any given phenotype are<br />

unknown. It is possible that the majority of characters have this kind of genetics, in<br />

which case quantitative genetics would be appropriate for understanding the majority<br />

of evolution; at any rate, it is a highly important set of techniques. We have seen in this<br />

chapter how quantitative genetics divides up the variation in a character, to recognize<br />

the component a the additive genetic effect a that controls how offspring resemble<br />

their parents. The additive genetic effect plays the same role in quantitative genetics as a<br />

knowledge of Mendelian genetics in one- and two-locus population genetics. The

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