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Cultural evolution of genetic heritability

Published online by Cambridge University Press:  21 May 2021

Ryutaro Uchiyama
Affiliation:
NTU–Cambridge Centre for Lifelong Learning and Individualised Cognition, Nanyang Technological University, Singapore 639798 inbox@uchiyamaryutaro.com https://www.uchiyamaryutaro.com
Rachel Spicer
Affiliation:
Department of Psychological and Behavioural Science, London School of Economics and Political Science, London WC2A 2AE, UK. r.a.spicer@lse.ac.uk http://www.lse.ac.uk/PBS/People/Rachel-Spicer; m.muthukrishna@lse.ac.uk https://michael.muthukrishna.com/
Michael Muthukrishna
Affiliation:
Department of Psychological and Behavioural Science, London School of Economics and Political Science, London WC2A 2AE, UK. r.a.spicer@lse.ac.uk http://www.lse.ac.uk/PBS/People/Rachel-Spicer; m.muthukrishna@lse.ac.uk https://michael.muthukrishna.com/
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Abstract

Behavioral genetics and cultural evolution have both revolutionized our understanding of human behavior – largely independent of each other. Here, we reconcile these two fields under a dual inheritance framework, offering a more nuanced understanding of the interaction between genes and culture. Going beyond typical analyses of gene–environment interactions, we describe the cultural dynamics that shape these interactions by shaping the environment and population structure. A cultural evolutionary approach can explain, for example, how factors such as rates of innovation and diffusion, density of cultural subgroups, and tolerance for behavioral diversity impact heritability estimates, thus yielding predictions for different social contexts. Moreover, when cumulative culture functionally overlaps with genes, genetic effects become masked, unmasked, or even reversed, and the causal effects of an identified gene become confounded with features of the cultural environment. The manner of confounding is specific to a particular society at a particular time, but a WEIRD (western, educated, industrialized, rich, and democratic) sampling problem obscures this boundedness. Cultural evolutionary dynamics are typically missing from models of gene-to-phenotype causality, hindering generalizability of genetic effects across societies and across time. We lay out a reconciled framework and use it to predict the ways in which heritability should differ between societies, between socioeconomic levels, and other groupings within some societies but not others, and over the life course. An integrated cultural evolutionary behavioral genetic approach cuts through the nature–nurture debate and helps resolve controversies in topics such as IQ.

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Copyright
Copyright © The Author(s), 2021. Published by Cambridge University Press
Figure 0

Figure 1. Illustration of the effect of sunscreen and geographic location on the effect size of a skin pigmentation gene with respect to skin cancer risk. The largest genetic effect should be found in societies that lack sunscreen and reside in locations with high levels of UV radiation (top-left square). Genetic effects should be reduced with either the introduction of sunscreen or residence in a lower-UV environment, both factors that mask the effect of skin pigmentation (bottom-left and top-right squares, respectively). The smallest effect should be found in societies that have both low UV and sunscreen (bottom-right square). Each cell represents a hypothetical scenario – if Rio and London did or did not have sunscreen. Chromosomes with dark indicators represent genes for strong pigmentation, and those with light indicators represent genes for light pigmentation. Gray distributions represent population distributions for skin cancer risk, and red lines point to the mean of each distribution.

Figure 1

Figure 2. Genetic heritability is a function of variability in the phenotypic trait, variability in the environment, including the cultural environment, and variability in genes. Although heritability is often interpreted as a genetic effect, cultural evolution and diffusion can also systematically shape the variability of environmental variables, and thus heritability. Psychological and behavioral phenotypes are typically the outcome of a complex network of interactions that involve all these factors.

Figure 2

Figure 3. Twin concordances in political orientation. In middle to late childhood, within-twin correlations for reported political orientation are roughly the same between monozygotic (MZ) and dizygotic (DZ) twin pairs in a US sample. In the early 20s, shortly after many US youth leave home for the first time to attend university, the correlation drops for the DZ twins but not for the MZ twins (identified with a red asterisk). This shift corresponds to a sudden rise in heritability, as genetic similarity now predicts similarity in political orientation. When the effect of the home environment is weakened and replaced with more diverse cultural input, the effect of genes becomes unmasked and separates the phenotypic concordances between the two twin types. The horizontal axis indicates age and the vertical axis indicates percentage twin concordances in political orientation. Figure reproduced from Hatemi et al. (2009).

Figure 3

Figure 4. Visualizations of equation (3). Heritability curves as a function of cultural range (kmax − kmin) and of the amount of genetic variance (VG). (a) Values are computed for Ve = 0 (the environment is entirely explained by cultural factors) and (b) for Ve = 5 (some of the environment is explained by non-cultural factors, such as climate). (c) An alternative visualization in which we look at the absolute values of kmax and kmin rather than just their difference, plotted for Ve = 0 and VG = 1. An increase in kmax expands environmental variation and implies increasing maximum cultural complexity, whereas an increase in kmin reduces environmental variation and implies diffusion. Trajectory 1 represents a society's transition from a more unequal cultural environment to a more equal cultural environment, but with no increase in cultural complexity. Trajectories 2 and 3 represent a simultaneous increase in cultural complexity and diffusion of the newly established complex traits, where a rising kmax pulls kmin upward but with varying lags: For trajectory 2 there is little lag between increase in the complexity of the culture and its spread, whereas for trajectory 3 there is considerable lag, with a longer period of relative cultural inequality. Genetic heritability decreases with rising cultural complexity and increases with cultural equality (diffusion). For example, continued innovation will reduce heritability up to the point at which the society is maximally unequal, and then increase heritability once more as the cultural innovations spread to the entire population – that is, curves 2 and 3 are non-monotonic.

Figure 4

Figure 5. Output examples of the cultural dynamics model, for four prototypical societies. For each society, the upper panel displays the change over time in the lower (kmin) and upper bounds (kmax) of the society's cultural complexity as it pertains to some given phenotypic trait, together with the variance explained by the cultural environment Vc, which is the theoretically expected variance of the uniform distribution over the interval [kmin, kmax]. The lower panel displays the change in heritability over time under two different settings for genetic and ecological variance components. Global model parameters are set to A = 10 and W0 = 10−6. (a) A society that innovates rapidly while also diffusing these innovations across the population rapidly; maximum growth rates of kmin and kmax are $\beta _{k_{{\rm min}}} = 2$ and $\beta _{k_{{\rm max}}} = 5$, respectively. (b) A society that innovates rapidly but whose innovations are slow to diffuse; $\beta _{k_{{\rm min}}} = 0.5$ and $\beta _{k_{{\rm max}}} = 5$. (c) A society that innovates only gradually but whose innovations diffuse quickly; $\beta _{k_{{\rm min}}} = 0.5$ and $\beta _{k_{{\rm max}}} = 0.6$. (d) A society that innovates only gradually and whose innovations take even longer to diffuse; $\beta _{k_{{\rm min}}} = 0.2$ and $\beta _{k_{{\rm max}}} = 0.6$.