Intrafamily and intragenomic conflicts in human warfare
- PMID: 28228515
- PMCID: PMC5326533
- DOI: 10.1098/rspb.2016.2699
Intrafamily and intragenomic conflicts in human warfare
Abstract
Recent years have seen an explosion of multidisciplinary interest in ancient human warfare. Theory has emphasized a key role for kin-selected cooperation, modulated by sex-specific demography, in explaining intergroup violence. However, conflicts of interest remain a relatively underexplored factor in the evolutionary-ecological study of warfare, with little consideration given to which parties influence the decision to go to war and how their motivations may differ. We develop a mathematical model to investigate the interplay between sex-specific demography and human warfare, showing that: the ecology of warfare drives the evolution of sex-biased dispersal; sex-biased dispersal modulates intrafamily and intragenomic conflicts in relation to warfare; intragenomic conflict drives parent-of-origin-specific patterns of gene expression-i.e. 'genomic imprinting'-in relation to warfare phenotypes; and an ecological perspective of conflicts at the levels of the gene, individual, and social group yields novel predictions as to pathologies associated with mutations and epimutations at loci underpinning human violence.
Keywords: genomic imprinting; intragenomic conflict; parent–offspring conflict; sex-biased dispersal; sexual conflict; war.
© 2017 The Authors.
Figures
, solid orange line), male dispersal (
, solid purple line), female migration (
, dashed orange line), and male migration (
, dashed purple line) as functions of cost of male dispersal (λm; (a); other parameter values are λf = 0.05, sf = 1, sm = 0, Nf = Nm = 10,
) and the probability that a conquered male obtains a breeding spot (sm; (b); other parameter values are λf = λm = 0.05, sf = 1, Nf = Nm = 10,
). (Online version in colour.)
((a) only),
((b) only), mm = 0.5, sf = 1, sm = 0, Nf = Nm = 10. We assume functional forms a = Aatt and t = 1–0.025 a2 (a), and ω(Ωatt, Ωdef) = ½ (1 + Ωatt – Ωdef) and τ = 1 – 0.025 Ω2 (b). (Online version in colour.)
((a) only),
((b) only) and mm = 0.5, sf = 1, sm = 0, Nf = Nm = 10. We assume functional forms a = Aatt and t = 1–0.025 a2 (a), and ω(Ωatt, Ωdef) = ½ (1 + Ωatt − Ωdef) and τ = 1–0.025 Ω2 (b). (Online version in colour.)
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