Open AccessAdding the third dimension to studies of parallel evolution of morphology and function: An exploration based on parapatric lake‐stream stickleback
Author(s) -
Haines Grant E.,
Stuart Yoel E.,
Hanson Dieta,
Tasneem Tania,
Bolnick Daniel I.,
Larsson Hans C. E.,
Hendry Andrew P.
Publication year - 2020
Publication title -
ecology and evolution
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.17
H-Index - 63
ISSN - 2045-7758
DOI - 10.1002/ece3.6929
Subject(s) - parapatric speciation , gasterosteus , stickleback , morphometrics , parallel evolution , dimension (graph theory) , function (biology) , biology , evolutionary biology , ecology , mathematics , phylogenetics , genetic variation , pure mathematics , fish <actinopterygii> , gene flow , biochemistry , fishery , gene
Recent methodological advances have led to a rapid expansion of evolutionary studies employing three‐dimensional landmark‐based geometric morphometrics (GM). GM methods generally enable researchers to capture and compare complex shape phenotypes, and to quantify their relationship to environmental gradients. However, some recent studies have shown that the common, inexpensive, and relatively rapid two‐dimensional GM methods can distort important information and produce misleading results because they cannot capture variation in the depth ( Z ) dimension. We use micro‐CT scanned threespine stickleback ( Gasterosteus aculeatus Linnaeus, 1758) from six parapatric lake‐stream populations on Vancouver Island, British Columbia, to test whether the loss of the depth dimension in 2D GM studies results in misleading interpretations of parallel evolution. Using joint locations described with 2D or 3D landmarks, we compare results from separate 2D and 3D shape spaces, from a combined 2D‐3D shape space, and from estimates of biomechanical function. We show that, although shape is distorted enough in 2D projections to strongly influence the interpretation of morphological parallelism, estimates of biomechanical function are relatively robust to the loss of the Z dimension.