Quantitative Variation

Quantitative Variation
Responses to selection on a continuous (polygenic) character, coloration in a snail. A, The frequency distribution of coloration before selection. B, Stabilizing selection culls extreme variants from the population, in this case eliminating individuals that are unusually light or dark, thereby stabilizing the mean. C, Directional selection shifts the population mean, in this case by favoring darkly colored variants. D, Disruptive selection favors both extremes but not the mean; the mean is unchanged but the population no longer has a bell-shaped distribution of phenotypes.
Figure 6-31 Responses to selection on a
continuous (polygenic) character, coloration in a
snail. A, The frequency distribution of coloration
before selection. B, Stabilizing selection culls
extreme variants from the population, in this case
eliminating individuals that are unusually light or
dark, thereby stabilizing the mean. C, Directional
selection shifts the population mean, in this case
by favoring darkly colored variants. D, Disruptive
selection favors both extremes but not the mean;
the mean is unchanged but the population no
longer has a bell-shaped distribution of
phenotypes.
Quantitative traits are those that show continuous variation with no obvious pattern of Mendelian segregation in their inheritance. The values of the trait in offspring often are intermediate between the values in the parents. Such traits are influenced by variation at many genes, each of which follows Mendelian inheritance and contributes a small, incremental amount to the total phenotype. Examples of traits that show quantitative variation include tail length in mice, length of a leg segment in grasshoppers, number of gill rakers in sunfishes, number of peas in pods, and height of adult males of the human species. When the values are graphed with respect to frequency distribution, they often approximate a normal, or bell-shaped, probability curve (Figure 6-31A). Most individuals fall near the average; fewer fall somewhat above or below the average, and extremes form the “tails” of the frequency curve with increasing rarity. Usually, the larger the population sample, the more closely the frequency distribution resembles a normal curve.

Selection can act on quantitative traits to produce three different kinds of evolutionary response (see Figure 6-31B, C, and D). One outcome is to favor average values of the trait and to disfavor extreme ones; this outcome is called stabilizing selection (Figure 6-31B). Directional selection favors an extreme value of the phenotype and causes the population average to shift toward it over time (Figure 6-31C). When we think about natural selection producing evolutionary change, it is usually directional selection that we have in mind, although we must remember that this is not the only possibility. A third alternative is disruptive selection in which two different extreme phenotypes are simultaneously favored, but the average is disfavored (Figure 6-31D). The population will become bimodal, meaning that two very different phenotypes will predominate.