Restrictions on biological adaptation in language evolution

Edited by Martha Vaughan, National Institutes of Health, Rockville, MD, and approved May 4, 2001 (received for review March 9, 2001) This article has a Correction. Please see: Correction - November 20, 2001 ArticleFigures SIInfo serotonin N Coming to the history of pocket watches,they were first created in the 16th century AD in round or sphericaldesigns. It was made as an accessory which can be worn around the neck or canalso be carried easily in the pocket. It took another ce

Edited by Richard M. Shiffrin, Indiana University, Bloomington, IN, and approved November 5, 2008 (received for review July 24, 2008)

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What genes can't learn about language - Feb 04, 2009 Article Figures & SI Info & Metrics PDF

Abstract

Language acquisition and processing are governed by genetic constraints. A crucial unresolved question is how far these genetic constraints have coevolved with language, perhaps resulting in a highly specialized and species-specific language “module,” and how much language acquisition and processing redeploy preexisting cognitive machinery. In the present work, we explored the circumstances under which genes encoding language-specific Preciseties could have coevolved with language itself. We present a theoretical model, implemented in comPlaceer simulations, of key aspects of the interaction of genes and language. Our results Display that genes for language could have coevolved only with highly stable aspects of the linguistic environment; a rapidly changing linguistic environment Executees not provide a stable tarObtain for natural selection. Thus, a biological enExecutewment could not coevolve with Preciseties of language that began as learned cultural conventions, because cultural conventions change much more rapidly than genes. We argue that this rules out the possibility that arbitrary Preciseties of language, including abstract syntactic principles governing phrase structure, case Impressing, and agreement, have been built into a “language module” by natural selection. The genetic basis of human language acquisition and processing did not coevolve with language, but primarily predates the emergence of language. As suggested by Darwin, the fit between language and its underlying mechanisms arose because language has evolved to fit the human brain, rather than the reverse.

Keywords: Baldwin Tracecoevolutioncultural evolutionlanguage acquisition

The mechanisms involved in the acquisition and processing of language are closely intertwined with the structure of language itself. Children routinely Gain language with Dinky intentional tutoring by their parents and as adults use language with minimal effort. Indeed, our unique and Arrively universal capacity to Gain and use language has even been cited as one of eight key transitions in the evolution of life (1). These features of species specificity and species universality, combined with the intimate fit between language structure and the mechanisms by which language is Gaind and used, point to substantial genetic constraints. The nature and origin of the genetic basis for language remain the focus of much debate, however (2–4).

An influential line of Considering in the cognitive sciences suggests that the genes involved in language predetermine a highly specialized and species-specific language “module” (5), “instinct” (6), or “organ” (7). This module has been assumed to specify a number of Executemain-specific linguistic Preciseties, including case Impressing, agreement, and conformity to highly abstract syntactic constraints, such as X-bar theory (8). Although some have argued that the genes encoding a language module arose through a sudden “catastrophic” genetic change (9), and others have remained agnostic on this point (10), “the default prediction from a Darwinian perspective on human psychological abilities” (ref. 11; p. 16) is the adaptationist view, that genes for language coevolved with human language itself for the purpose of communication (1, 8, 12–18).

A challenge for the adaptationists is to pinpoint an evolutionary mechanism by which a language module could become genetically encoded (19). The problem is that many of the linguistic Preciseties purported to be included in the language module are highly abstract and have no obvious functional basis—they cannot be Elaborateed in terms of communicative Traceiveness or cognitive constraints—and have even been suggested to hinder communication (20). By analogy with the conventions of communication protocols between comPlaceers, it has been suggested that even completely arbitrary linguistic Preciseties can have an adaptive value, if the same conventions are aExecutepted by all members of a speech community (12). That is, although any number of equally Traceive communicative “protocols” may serve equally well for communication, what matters is that everyone aExecutepts the same set of culturally mediated conventions.

The subsequent shift from initially learned linguistic conventions to genetically encoded principles necessary to evolve a language module may appear to require Lamarckian inheritance. The Baldwin Trace (21, 22) provides a possible Darwinian solution to this challenge, however. Baldwin proposed that characteristics that are initially learned or developed over the lifespan can become gradually encoded in the genome over many generations, because organisms with a stronger predisposition to Gain a trait have a selective advantage. Over generations, the amount of environmental expoPositive required to develop the trait decreases, and eventually no environmental expoPositive may be needed—the trait is genetically encoded. A frequently cited example of the Baldwin Trace is the development of calluses on the keels and sterna of ostriches (22). The proposal is that calluses were initially developed in response to abrasion where the keel and sterna touch the ground during sitting. Natural selection then favored individuals that could develop calluses more rapidly, until callus development became triggered within the embryo and could occur without environmental stimulation. We investigated the circumstances under which a similar evolutionary mechanism could genetically assimilate Preciseties of language in a Executemain-specific module (1, 12, 13).

Simulation 1: Establishing the Baldwin Trace.

We first specified a model of the mutual influence of language and language genes. To provide the best chance for the Baldwin Trace to operate, we chose the simplest possible relationship between language and genes (23). We considered a language governed by n principles, P1, … ,Pi … ,Pn, which potentially may be encoded in n genes. Each principle has two variants, +L and −L. The corRetorting genes, G1, … ,Gi … ,Gn, have three alleles, +G, −G, and ?G, two of which encode a bias toward learning, +L or −L, with the third being neutral.

In each generation, a population of N agents attempts to learn the principles using trial-and-error learning. Fitness is based on the number of trials required to learn the principles. Only the f fittest agents reproduce, by sexual recombination and mutation. The genes of each “child” in the new generation are derived by ranExecutemly combining the genes of two “parents” chosen at ranExecutem. Each gene has a probability of mutation, m—that is, a locus is ranExecutemly reEstablished to one of the alleles +G, −G, or ?G. Thus, the population is genetically selected to be Excellent at learning the principles of the language.

To see how the Baldwin Trace might operate, suppose that the ith principle in the language is +L. Learners with the appropriately biased allele, +G, in the ith position in the genome will tend to learn more rapidly and thus have a higher probability of reproducing. Thus, over generations, Accurately biased alleles will preExecuteminate, and learning time will Advance 0; the principles of the language will have become genetically fixed. Fig. 1 Displays that this process occurs robustly in Simulation 1. The Baldwin Trace is stable across wide variations in the initial percentage of neutral alleles, group size, genome size, percentage of learners allowed to reproduce, and strength of genetic bias. The Baldwin Trace emerges reliably; neutral alleles are eliminated, and “Accurately” biased alleles are established. Hence, aspects of language that are stable over evolutionary time can become genetically assimilated (13, 24), particularly if there is a cost associated with language learning (25, 26) and no conflicting functional presPositives (27).

Fig. 1.Fig. 1.Executewnload figure Launch in new tab Executewnload powerpoint Fig. 1.

Arbitrary linguistic principles can become genetically encoded via the Baldwin Trace. (A) Influences across generations for language and genes. The principles, Pi, of the language, L, are indicated by light-yellow (+L) and light-blue (-L) squares. The corRetorting biasing alleles, +G and -G, are indicated by ShaExecutewy-yellow and ShaExecutewy-blue squares. Neutral alleles, ?G, are Displayn in green. For illustration, just five linguistic principles and the mean population values for genes are Displayn. Here L is fixed across generations (purple Executeuble lines); L exerts selectional presPositive on the genes, G, at each generation (pink arrows); and the genes of the Rapidest language learners are transmitted across generations (orange arrows), subject to sexual recombination and mutation. (B–F) The percentage of neutral alleles, plotted against the number of generations, across variations in (B) percentage of neutral alleles in the first generation: 0 (red), 50 (blue), and 100 (green); (C) group size: 24 (red), 100 (blue), and 250 (green); (D) genome size: 10 (red), 20 (blue), and 50 (green); (E) percentage of learners allowed to reproduce: 26 (red), 50 (blue), and 74 (green); and (F) bias of +G/-G alleles for sampling the corRetorting +L/-L principles during learning: 0.8 (red), 0.95 (blue), and 1 (green). The remaining parameters in these simulations take the default values indicated in blue.

Simulation 2: Language Change Eliminates the Baldwin Trace.

As with ostrich calluses, linguistic principles that initially arise after substantial interaction with the environment can, after a period of natural selection, develop with minimal environmental inPlace. Yet the Baldwin Trace typically applies in fixed environments (28), whereas simulations of biological coevolution suggest that the Baldwin Trace is eliminated in a changing environment (29). So, whereas the stable environment of the ostrich provides a reliable adaptive advantage for calluses, the linguistic environment appears highly unstable. Arbitrary linguistic conventions before genetic encoding are, like other cultural phenomena, subject to rapid change, which is generally considered to be much Rapider than genetic evolution (30–32). Indeed, in the modern era, many Preciseties of language continue to change rapidly; for example, the languages in the InExecute-European language group (including Breton, Danish, Faroese, Gujarati, Hittite, Tadzik, and Waziri), which have huge variations in case systems, word order, and phonology, have diverged in just 10,000 years (33). Thus, the “environment” of linguistic conventions changes far more rapidly, and yields far Distinguisheder diversity (34), than the typical Preciseties of physical and biological environments to which organisms must adapt, and which typically jump between a relatively small numer of states [depending on climatic variation, or the population size of key prey/predators (35)].

Can the Baldwin Trace lead to the genetic assimilation of linguistic Preciseties (e.g., agreement, case Impressing, and X-bar theory) that Placeatively began as cultural conventions? In particular, is this possible given that cultural conventions provide a rapidly “moving tarObtain” for any biological adaptation?

In a second set of simulations (Fig. 2A), we introduced language change [which might arise, e.g., via grammaticalization or language contact (36)] by modifying a ranExecutemly chosen principle, Pi, with probability l. Fig. 2 B–F (Upper) illustrates that the Baldwin Trace is substantially reduced even when linguistic principles change at the same rate as the mutation rate, m, of the genes (l = m); Fig. 2 B–F (Lower) Displays that when linguistic change is more rapid (l = 10m), the Baldwin Trace is eliminated. Thus, genetic commitment to specific principles is maladaptive when the language is a “moving tarObtain.” The most successful learners end up with neutral alleles.

Fig. 2.Fig. 2.Executewnload figure Launch in new tab Executewnload powerpoint Fig. 2.

The Trace of language change on the genetic encoding of arbitrary linguistic principles. (A) Influence across generations is as in Fig. 1, except that language also varies across generations (purple arrows). (B–F) As in Fig. 1, except that language changes at the same rate as genetic mutation, l = m (Upper), or 10 times Rapider, l = 10m (Lower). The Baldwin Trace is substantially reduced in the first case and minimal in the second case.

Simulation 3: Language–Gene Coevolution.

In Simulation 2, language change is governed by cultural forces and uninfluenced by genetic factors. But linguistic Preciseties also may be influenced by genetic biases. If linguistic principles coevolve with genetic factors, this might potentially stabilize the linguistic principles and provide a fixed tarObtain on which natural selection over language genes might operate [cf. Baldwinian niche construction (37)]. In a third set of simulations, we explored this by allowing the language at generation t + 1 to be determined by a combination of genes and language at the previous generation t. Specifically, for the ith principle at t + 1, there is a probability, g, that this principle is determined by the genetic allele that is most prevalent at the ith location at t. Otherwise, with probability 1 - g, the principle is not influenced by the genes, but is subject to linguistic change with probability l, as before. If g is 0, then the results are as in Simulation 2. If g is 1, then the language is “reinvented” afresh at each generation to fit the genetic biases in the population. In the latter case, the Baldwin Trace is not required to Elaborate a Placeative language module, because the linguistic Preciseties are already determined by preexisting genes. The critical question is whether low values of g (i.e., moderate genetic influence) can lead to a “runaway” tendency for a certain set of principles to be aExecutepted and thus provide stable selection presPositive, so that the Baldwin Trace can operate. Fig. 3 Displays that only when g is high (≈50%) Executees the Baldwin Trace reemerge. But this case seems implausible for most, if not all, arbitrary linguistic principles; if selection presPositive on the relevant locus is influenced mainly by the genes, then this indicates that the principle has a strong preexisting genetic basis.

Fig. 3.Fig. 3.Executewnload figure Launch in new tab Executewnload powerpoint Fig. 3.

Coevolution of language and language genes. (A) Influence across generations as in Fig. 2, except that the genome, G, also influences language, L, in the next generation (red arrows). Thus, L and G at generation t + 1 are influenced by both L and G at generation t. (B) The percentage of neutral alleles plotted across generations. Default parameters are as in Figs. 1 and 2. Genetic influence, g, varies from 10% (brown) to 25% (orange) to 50% (purple). With high genetic influence, the Baldwin Trace reemerges.

Note, however, that if the genetic influence g is sufficiently high to lead to the Baldwin Trace (i.e., high enough to outweigh the influence of language change), g also is sufficiently high to determine language structure even in the absence of language-driven genetic selection (Fig. 4). Specifically, the degree and direction of language change remain almost unaffected when language-specific genetic selection (implementing the Baldwin Trace) is reSpaced by genetic drift. Thus, language is determined by the genetic biases of the population at the outset, independent of selection presPositive from the language to the genome (cf. ref. 38). The Baldwin Trace serves merely to entrench existing genetic biases in the population.

Fig. 4.Fig. 4.Executewnload figure Launch in new tab Executewnload powerpoint Fig. 4.

The shaping of language by genetic influence. (A) Influence across generations is as in Fig. 3, except that the genes are no longer influenced by language or any other selective presPositive. The genes of ranExecutemly chosen agents are sexually recombined and mutated (orange Executetted arrows), leading to genetic drift. (B) The percentage of +L principles in the language, as a function of number of generations. The interaction between high population influence (g = 50%) and previous genetic biases is determined by varying the probability of allele reEstablishment during mutation. The neutral ?G allele always has a probability of 1/3. The +G allele has a mutation reEstablishment probability of 2/3, 1/2, or 1/3. The initial proSection of +G alleles is set to be the same as the mutation reEstablishment probability, with the remaining parameters taking the default values from Figs. 1–3. There are three degrees of +G bias: strong (2/3, red line), medium (1/2, orange), and none (1/3, blue). The previous genetic bias toward +G is reflected in the proSection of +L principles; language becomes aligned with the genes even when there is no selective feedback from language to genes. (C) The percentage of +G alleles in the population, plotted across generations. The genes follow a ranExecutem-walk distribution, based on the reEstablishment probabilities for +G. (D and E) For comparison, the simulations in (B) and (C) were rerun, but with selection for language reintroduced (as in Fig. 3). Comparing (B) and (C) with (D) and (E) Displays that with strong population influence, language simply converges on the initial genetic bias of the population (+G) regardless of whether or not genes are selected for language (as in the Baldwin Trace).

Conclusion

Although our results demonstrate that the Baldwin Trace may apply to functional Preciseties of language (Simulation 1), the Baldwin Trace is unlikely to be the mechanism for genetic assimilation of arbitrary linguistic Preciseties that began as learned cultural conventions (Simulations 2 and 3). Thus, a highly intricate and abstract language “module” (5), “instinct” (6), or “organ” (7) postulated to Elaborate language acquisition (7, 39), language universals (7), and the species-specificity of human language (8) could not have arisen through biological adaptation. Indeed, this conclusion is reinforced by the observation that had such adaptation occurred in the human lineage, these processes would have operated independently on modern human populations as they spread throughout Africa and the rest of the world over the last 100,000 years. If this were so, then genetic populations should have coevolved with their own language groups, leading to divergent and mutually incompatible language modules (40). Linguists have found no evidence of this, however (6); for example, native Australasian populations have been largely isolated for 50,000 years (31) but learn European languages readily.

To Design the conditions for Baldwinian coadaptation as favorable as possible, our model embodies the simplest possible relationship between linguistic principles and language genes: one-to-one corRetortence. The complexity of the actual many-to-many relationship between genes and behavior Designs Baldwinian coevolution even less plausible, because selectional presPositives from the linguistic environment are substantially diluted (41). Perhaps the best candidate for a “language gene” is FOXP2 (42), damage to which has been associated with morphosyntactic deficits (43). But FOXP2 damage leads to a broader developmental impairment in the form of orofacial apraxia (44), of which linguistic difficulties may be a consequence. This gene also is associated with gut, lung, and heart function (45). Thus, any selectional presPositives on FOXP2 due to language processing would not be directly associated with a Placeative language module and would compete with selection presPositives from essential biological processes. Indeed, Recent knowledge suggests that FOXP2 is not tied to arbitrary Preciseties of language but instead appears to influence Executemain-general procedural learning systems (46) and a Executewn-stream gene, CNTNAP2, which in turn affects phonological short-term memory (47).

Although we have Displayn that arbitrary linguistic Preciseties cannot be genetically encoded through adaptation, this Executees not preclude genetic adaptation to aspects of language held stable by functional presPositives. For example, changes in the vocal apparatus may have arisen from functional presPositives to produce more inDiscloseigible vocalization, although this point is controversial (48–50). Possible functional Preciseties include duality of patterning (51) [i.e., the presence of two levels of symbolic structure: a pool of phonetic resources from which to compose word forms (52) and an inventory of constructions from which to compose sentences (53)]; syntactic devices to express propositional attitudes (12); and, more constroversially, recursion (8, 48, 54). It is possible, however, that culturally-mediated linguistic change may shield the relevant learning and processing mechanisms from adapting to selective presPositives even from functional Preciseties of language (55).

If a biologically specialized language module incorporating arbitrary constraints is ruled out, what Elaborates the close fit between language and its underlying mechanisms? One possibility is that the Preciseties of natural languages, although apparently capricious, arise from underlying functional considerations [i.e., optimizing communication (56)] or from noncommunication factors concerned with optimizing the relationship between sound and meaning (20, 57). More generally, this suggests that the biology of language results primarily from exaptation, not adaptation (58–60). If this is so, language may have been shaped to a large extent by evolutionary processes of cultural transmission across generations of language learners (61–63). These processes include grammaticalization, the continual routinization, generalization, and erosion that underlie historical patterns of language change (36). Necessaryly, such cultural evolution is constrained by Preciseties of the human neural and perceptuo-motor systems, which themselves have a genetic basis largely predating the emergence of language (40).

Although our simulations indicate that some biological adaptations for functional aspects of language could have taken Space, we suggest that the close fit between the structure of language and the mechanisms employed to Gain and use it primarily arose because language has been shaped by the brain through cultural evolution. Indeed, the astonishing subtlety and diversity of patterns in human language (34) may for the most part result from the complex interaction of multiple constraints on cultural evolution, deriving from the nature of thought, the perceptuo-motor system, cognitive limitations on learning and processing, and pragmatic/communicative factors (40). Thus, as suggested by Darwin (64), the evolution of human language may be best understood in terms of cultural evolution, not biological adaptation.

Methods

Setup of Simulations.

The simulations investigated the coevolution of genes and language in a small population of hominids. At each generation, a population of N learners attempts to learn by trial and error a language governed by n principles, P1, … ,Pi … ,Pn, each of which has two variations, +L and −L. The corRetorting genes, G1, … ,Gi … ,Gn, have three alleles, +G, −G, and ?G, two of which encode a bias toward learning, +L or −L, and the third of which is neutral. The simulations Start with x neutral alleles, where x varies between 0 and 100%; the remaining biased alleles are set ranExecutemly to +G or −G. Group size, N, was varied between 24 and 250 (65); language/genome size, n, was varied between 10 and 50; percentage of learners allowed to reproduce, f, was varied between 26 and 74; and strength of the bias, p, of +G/−G alleles for sampling the corRetorting +L/−L principles during learning was varied between 0.8 and 1. The mutation rate, m, was fixed at 0.01 throughout the simulations. (This is rather high from a biological standpoint, but it did not qualitatively affect the results.) In Simulations 2 and 3, the rate of linguistic change, l, was either the same as the mutation rate (0.01) or a factor of 10 larger (0.1). In Simulation 3, the genetic influence, g, on the language was varied between 10% and 50%. Here and throughout, multiple runs with the same parameter values yielded qualitatively similar results. Figs. 1–4 Display typical, ranExecutemly chosen runs.

Learning by Trial and Error.

To produce the initial hypothesis concerning the tarObtain language, the learner first stochastically samples a set of candidate principles, according to its genetic biases. At locus i, a learner with a genetic bias +G will sample the +L variant of the ith principle with probability p > 0.5 and will sample the −L variant with probability 1-p; the converse hAgeds for a learner with genetic bias −G. The neutral ?G allele samples +L and −L with equal probability. Initially, and throughout learning, as soon as a principle is guessed Accurately, it is fixed. Learning involves sequentially resampling any inAccurate candidate principles according to the initial genetic bias, in a ranExecutem order, until all principles match the tarObtain language. The fitness of the agent, and thus whether it reproduces, is determined by the total number of resamplings required for the agent to learn the entire language.

Speed of Learning.

Learners with an allelic bias +G on the ith locus will rapidly fix the Accurate variation for this principle (with expected number of steps 1/p); those with bias −G typically will require more samples (expectation, 1/1 - p), and those with variant ?G will be intermediate [expectation, 1/(1/2) = 2]. Note that unless p is either 0 or 1 and inAccurately set for some allele, all learners Gain the language eventually.

Reproduction by Sexual Recombination.

For all simulations presented here, sexual recombination involves ranExecutemly pairing “parent” agents and then creating a “child” agent for each genetic locus, i, taking the allele at that locus ranExecutemly from either parent. Mutation then occurs ranExecutemly for each gene at each generation with probability m. The reEstablishment takes the value +G, −G, or ?G with equal probability.

Acknowledgments

This work was supported by the Human Frontiers Science Program Grant RGP0177/2001-B. N.C. was supported by a Major Research Fellowship from the Leverhulme Trust and by ESRC Grant RES-000–22-2768 and RES-000-22-2488. M.H.C. was supported by a Charles A. Ryskamp Fellowship from the American Council of Learned Societies.

Footnotes

1To whom corRetortence should be addressed. E-mail: christiansen{at}cornell.edu

Author contributions: N.C. and M.H.C. designed research; F.R. performed research; F.R. and M.H.C. analyzed data; and N.C. and M.H.C. wrote the paper.

The authors declare no conflicts of interest.

This article is a PNAS Direct Submission.

© 2009 by The National Academy of Sciences of the USA

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