| Literature DB >> 23024804 |
Abstract
Today, humans inhabit most of the world's terrestrial habitats. This observation has been explained by the fact that we possess a secondary inheritance mechanism, culture, in addition to a genetic system. Because it is assumed that cultural evolution occurs faster than biological evolution, humans can adapt to new ecosystems more rapidly than other animals. This assumption, however, has never been tested empirically. Here, I compare rates of change in human technologies to rates of change in animal morphologies. I find that rates of cultural evolution are inversely correlated with the time interval over which they are measured, which is similar to what is known for biological rates. This correlation explains why the pace of cultural evolution appears faster when measured over recent time periods, where time intervals are often shorter. Controlling for the correlation between rates and time intervals, I show that (1) cultural evolution is faster than biological evolution; (2) this effect holds true even when the generation time of species is controlled for; and (3) culture allows us to evolve over short time scales, which are normally accessible only to short-lived species, while at the same time allowing for us to enjoy the benefits of having a long life history.Entities:
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Year: 2012 PMID: 23024804 PMCID: PMC3443207 DOI: 10.1371/journal.pone.0045150
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Source of the cultural rates from the archaeological record (dataset available upon request.).
| Technological trait | N of Rates | Absolute rate ( |
| American Bottom Woodland lithic point maximum length | 36 | 110–21895 |
| American Bottom Woodland lithic point maximum width | 77 | 10–74,901 |
| American Bottom Woodland lithic point stem length | 36 | 697–42,713 |
| American Southwest mano length | 6 | 160–12,348 |
| Anasazi pit structure depth | 6 | 1,304–3,529 |
| Annapolis printer type block height | 26 | 7–3,957 |
| Chesapeake pipe stems diameter | 3 | 252–2,424 |
| Colorado fire features diameter | 15 | 44–3,982 |
| Dagger blade length | 6 | 398–9,956 |
| Dagger blade thickness | 3 | 613–1,842 |
| Dagger blade width | 6 | 201–5,753 |
| Delaware lithic projectile point width | 11 | 217–1,596 |
| European farmhouses length | 5 | 959–1,438 |
| Great point metal projectile point length | 3 | 371–12,730 |
| Knife River Indian Villages glass bead size | 19 | 1,263–14,932 |
| Longhouse length | 1 | 4,684 |
| Michigan and Ontario lithic bifaces base width | 15 | 143–1,079 |
| Missouri ceramic vessel thickness | 3 | 62–490 |
| Missouri ceramic wall thickness | 16 | 58–17,153 |
| Missouri Woodland vessel wall thickness | 44 | 86–12,603 |
| Neutral lithic projectile point length | 25 | 420–45,554 |
| Neutral lithic projectile point width | 15 | 118–37,898 |
| New England clay pipe stems diameter | 15 | 3,364–6,372 |
| New York state Iroquoian ceramic vessel thickness | 77 | 28–4,957 |
| Ontario Iroquois longhouse length | 6 | 309–3,659 |
| Pacific Northwest window glass thickness | 25 | 45,53–29,580 |
| Portuguese ceramic vessel rim diameter | 1 | 1,482 |
| Saskatchewan brass, projectile point length | 3 | 1,820–18,950 |
| Saskatchewan iron and steel projectile point length | 28 | 1,161–614,969 |
| Shoshone River valley projectile points perimeter | 36 | 8.92–1,600 |
| Upland Mogollon pithouse depth | 4 | 943–3,187 |
| Upper Mississippi valley ceramic vessel neck diameter | 6 | 572–3,202 |
Figure 1Box-and-whisker plot of the distribution of the absolute values of rates on a natural log scale.
On a linear scale, the distribution of biological rates (n = 503) has a mean and standard deviation of 3,187±14,457d, respectively, and a range of 0.003–298,103.5d. The distribution of cultural rates (n = 573) has a mean of 4,709±27,069d and a range of 7–614,969d.
Figure 2Biological rates and cultural rates plotted against the interval of time over which the rates are measured.
Biological rates (black circles) and cultural rates (gray squares) are inversely correlated to the interval of the time over which the rates are measured. The solid lines represent the linear mixed model of interaction that best fit the biological (black line) and cultural (gray line) distributions (Table 2).
Estimates of fixed effects and covariance parameters for the linear mixed model of interaction between rate, type of rate (biological or cultural rates), and time interval.
| Parameter | Estimate ± S.E.M |
| Type of rate | −3.088±.455 ( |
| Ln (Time Interval) | −0. 599±.01 ( |
| Type*Ln (Time Interval) | −0.194±.045 ( |
| Intercept | 1.71±.45 ( |
| Residual | .916±0.051 |
| Variance random intercept | .952±0.121 |
Cultural rates = 0; Biological rates = 1;
The test is performed on the logged (ln) values of rates and time intervals. Number of biological rates = 503, number of cultural rates = 573.
Figure 3Rates of cultural evolution are inversely correlated with their age.
The age of a rate corresponds to the midpoint, in years Before Present (BP), of the time interval over which the rate is calculated. The solid line represents the linear mixed model of interaction of rates with age (Table 3).
Estimates of fixed effects and covariance parameters for the linear mixed model describing the correlation between rates of cultural change as a function of their age, expressed in years BP.
| Parameter | Estimate ± S.E.M |
| Ln (Years BP) | −.2527±.1 ( |
| Intercept | 8.76 |
| Residual | 1.19±0.072 |
| Random Intercept Variance | 1.03±0.298 |
The test is performed on the logged (ln) values of rates and ages. Number of biological rates = 503, number of cultural rates = 573.
Estimates of fixed effects and covariance parameters for the linear mixed model of interaction between rate, type of rate (biological or cultural rates), and time interval.
| Parameter | Estimate ± S.E.M |
| Type of rate | −3.98±1.14 ( |
| Ln (Time Interval) | −.6±.04 ( |
| Type*Ln (Time Interval) | −.28±.1 ( |
| Intercept | 1.7±.46 ( |
| Residual | .928±0.054 |
| Variance random intercept | 1.29±0.187 |
Cultural rates = 0; Biological rates = 1;
The test is performed on the logged (ln) values of rates and time intervals. Rates calculated from the fossil record are excluded from the analysis. Number of biological rates = 283, number of cultural rates = 573.
Figure 4Biological rates and cultural rates calculated as change per generation.
Biological rates (black circles) and cultural rates (gray squares), calculated as change per generation, are inversely correlated to the interval of the time over which the rates are measured. The solid lines represent the linear mixed model of interaction that best fit the biological (black line) and cultural (gray line) distributions (Table 5). The conversion of rates from an absolute time scale to a generational time scale impacts mostly the biological rates from species with a short generation time. For any given amount of phenotypic change observed over any given time interval, the difference between rate of change per millions of years and rates of change per generation time increases as generation time of species increases. This effect explains why the difference between the slopes of the two linear models, although significant, is smaller (Table 5) than that shown in Figure 2.
Controlling for the effect of generation time.
| Parameter | Estimate ± S.E.M |
| Type of rate | −3.91±.02 ( |
| Ln (Time Interval) | −.599±.05 ( |
| Type*Ln (Time Interval) | −.026±0.15 ( |
| Intercept | −9.12±.55 ( |
| Residual | .927±0.05 |
| Variance random intercept | 3.88±0.43 |
Cultural rates = 0; Biological rates = 1;
Estimates of fixed effects and covariance parameters for the linear mixed model of interaction between rate, type of rate (biological or cultural rates), and time interval. The analysis controls for generation time by calculating rates as the amount of change per generation time (cultural rates are calculated assuming a generation time of 20 years). The test is performed on the logged (ln) values of rates and time intervals. Number of biological rates = 283, number of cultural rates = 573.