Quantifying the causal pathways contributing to natural selection
Abstract
The consequences of natural selection can be understood from a purely statistical perspective. In contrast, an explicitly causal approach is required to understand why trait values covary with fitness. In particular, key evolutionary constructs like sexual selection, fecundity selection, and so on, are best understood as selection via particular fitness components. To formalise and operationalise these concepts, we must disentangle the various causal pathways contributing to selection. Such decompositions are currently only known for linear models, where they are sometimes referred to as ‘Wright's rules’. Here, we provide a general framework, based on path analysis, for partitioning selection among its contributing causal pathways. We show how the extended selection gradient – which represents selection arising from a trait's causal effects on fitness – can be decomposed into path‐specific selection gradients, which correspond to distinct causal mechanisms of selection. This framework allows for non‐linear effects and non‐additive interactions among variables, which may be estimated using standard statistical methods (e.g. generalized linear (mixed) models or generalized additive models). We thus provide a generalisation of Wright's path rules that accommodates the non‐linear and non‐additive mechanisms by which natural selection commonly arises.
Citation
Henshaw , J M , Morrissey , M B & Jones , A G 2020 , ' Quantifying the causal pathways contributing to natural selection ' , Evolution , vol. Early View . https://doi.org/10.1111/evo.14091
Publication
Evolution
Status
Peer reviewed
ISSN
0014-3820Type
Journal article
Rights
Copyright © 2020 The Authors. Evolution published by Wiley Periodicals LLC on behalf of The Society for the Study of Evolution. This is an open access article under the terms of the Creative Commons Attribution License, which permits use, distribution and reproduction in any medium, provided the original work is properly cited.
Description
Funding: MBM is supported by a University Research Fellowship from the Royal Society (London). Open access funding enabled and organized by Projekt DEAL.Collections
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