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Evolution__3rd_Edition

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..<br />

Horse teeth show a representative<br />

range of values<br />

CHAPTER 21 / Rates of <strong>Evolution</strong> 593<br />

longer time intervals things are not so simple. If the lineage continued to change by the<br />

same increment (0.0001%) per year for up to 1 million years, it would have increased<br />

by 100%. But a lineage that evolves at 1 darwin will in fact increase by 272% in 1 million<br />

years. Therefore, the familiar units of “percent change” give reasonable results even<br />

with logarithmic units such as darwins, but only over short time intervals. (The best<br />

way to familiarize yourself with the meaning of darwins is to calculate a few: see the<br />

study questions at the end of this chapter.)<br />

The 26 ancestor–descendant species pairs and four dental characters measured<br />

by MacFadden produced 4 × 26 = 104 estimates of evolutionary rates (Figure 21.1d).<br />

The different tooth characters show different patterns, with height (M1MSTHT in the<br />

figure), for instance, evolving rapidly between Parahippus and Merychippus, while the<br />

other characters were evolving at normal rates. But the detailed pattern of the numbers<br />

is not important here, 1 though the approximate absolute values of the rates are worth<br />

bearing in mind.<br />

The values in Figure 21.1 are mainly about 0.05–0.1 darwins, or about a 15–30%<br />

change per million years. They are mainly positive, indicating that the lineage was on<br />

average increasing in size. There are, however, negative values, as the horses in the<br />

lineage evolutionarily shrunk as well as expanded. The values in Figure 21.1 are averages<br />

for a lineage connecting an ancestral–descendant species pair, and do not imply<br />

that evolution had a constant rate throughout that time. An average is not a constant,<br />

and the rates for short periods may have been very different from the long-term average.<br />

However, as average figures, the values in Figure 21.1 are fairly typical for the fossil<br />

record, being neither exceptionally fast or slow. We shall see in a minute (Table 21.1<br />

below) that the average figure for a large set of evolutionary rates in vertebrates is about<br />

0.08, and rapidly evolving vertebrates show rates of more like 1–10 darwins over short<br />

periods. Simpson (1953), who did more than anyone to stimulate the study of fossil<br />

evolutionary rates, noticed that rates vary between taxa, characters, and times, and he<br />

invented the terms bradytelic, horotelic, and tachytelic, to describe slow, typical, and<br />

rapid evolution; horse evolution as such is horotelic.<br />

21.1.1 How do population genetic, and fossil, evolutionary<br />

rates compare?<br />

Rates of evolution in the fossil record have been measured for many characters, in<br />

many species, at many different geological times. A compilation by Gingerich (1983,<br />

2001) included 521 different estimates, of which 409 were for the fossil record. The estimates<br />

vary between 0 and 39 darwins in fossil lineages. The main problem of evolutionary<br />

rates is to understand why they differ between times and taxa in the way they do.<br />

Before we come to that problem, we can ask a more general question. Are the rates of<br />

change seen in the fossil record consistent with the mechanisms of evolutionary change<br />

1 The patterns mainly make sense in terms of the grinding functions of the teeth and the diets eaten by individual<br />

horse species. Diets in turn were influenced by changes in vegetation, particularly the spread of grass,<br />

and in climate. See Section 18.5 (p. 540).

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