Evolutionary dynamics within and among competing groups

Author:

Cooney Daniel B.12ORCID,Levin Simon A.3ORCID,Mori Yoichiro124,Plotkin Joshua B.124ORCID

Affiliation:

1. Department of Mathematics, University of Pennsylvania, Philadelphia, PA 19104

2. Center for Mathematical Biology, University of Pennsylvania, Philadelphia, PA 19104

3. Department of Ecology and Evolutionary Biology, Princeton University, Princeton, NJ 08544

4. Department of Biology, University of Pennsylvania, Philadelphia, PA 19104

Abstract

Biological and social systems are structured at multiple scales, and the incentives of individuals who interact in a group may diverge from the collective incentive of the group as a whole. Mechanisms to resolve this tension are responsible for profound transitions in evolutionary history, including the origin of cellular life, multicellular life, and even societies. Here, we synthesize a growing literature that extends evolutionary game theory to describe multilevel evolutionary dynamics, using nested birth–death processes and partial differential equations to model natural selection acting on competition within and among groups of individuals. We analyze how mechanisms known to promote cooperation within a single group—including assortment, reciprocity, and population structure—alter evolutionary outcomes in the presence of competition among groups. We find that population structures most conducive to cooperation in multiscale systems can differ from those most conducive within a single group. Likewise, for competitive interactions with a continuous range of strategies we find that among-group selection may fail to produce socially optimal outcomes, but it can nonetheless produce second-best solutions that balance individual incentives to defect with the collective incentives for cooperation. We conclude by describing the broad applicability of multiscale evolutionary models to problems ranging from the production of diffusible metabolites in microbes to the management of common-pool resources in human societies.

Funder

NSF | MPS | Division of Mathematical Sciences

Simons Foundation

US | USA | CCDC | Army Research Office

Publisher

Proceedings of the National Academy of Sciences

Subject

Multidisciplinary

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