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Evolvability in the fossil record

Published online by Cambridge University Press:  09 November 2021

Alan C. Love*
Affiliation:
Department of Philosophy and Minnesota Center for Philosophy of Science, University of Minnesota, Minneapolis, Minnesota 55455, U.S.A. E-mail: aclove@umn.edu
Mark Grabowski
Affiliation:
Research Centre in Evolutionary Anthropology and Palaeoecology, School of Biological and Environmental Sciences, Liverpool John Moores, Liverpool L3 3AF, United Kingdom. E-mail: m.w.grabowski@ljmu.ac.uk
David Houle
Affiliation:
Department of Biological Science, Florida State University, Tallahassee, Florida 32306, U.S.A. E-mail: dhoule@bio.fsu.edu
Lee Hsiang Liow
Affiliation:
Natural History Museum and Centre for Ecological and Evolutionary Synthesis, University of Oslo, Blindern, Oslo 0318, Norway. Email: l.h.liow@nhm.uio.no, k.l.voje@nhm.uio.no
Arthur Porto
Affiliation:
Department of Biological Sciences and Center for Computation and Technology, Louisiana State University, Baton Rouge, Louisiana 70803, U.S.A. E-mail: aporto3@lsu.edu
Masahito Tsuboi
Affiliation:
Department of Biology, Lund University, 223 62 Lund, Sweden; Department of Biosciences, University of Oslo, Blindern, Oslo 0316, Norway. E-mail: masahito.tsuboi@biol.lu.se
Kjetil L. Voje
Affiliation:
Natural History Museum and Centre for Ecological and Evolutionary Synthesis, University of Oslo, Blindern, Oslo 0318, Norway. Email: l.h.liow@nhm.uio.no, k.l.voje@nhm.uio.no
Gene Hunt
Affiliation:
Department of Paleobiology, National Museum of Natural History, Smithsonian Institution, Washington, D.C. 20560, U.S.A. E-mail: hunte@si.edu
*
*Corresponding author.

Abstract

The concept of evolvability—the capacity of a population to produce and maintain evolutionarily relevant variation—has become increasingly prominent in evolutionary biology. Paleontology has a long history of investigating questions of evolvability, but paleontological thinking has tended to neglect recent discussions, because many tools used in the current evolvability literature are challenging to apply to the fossil record. The fundamental difficulty is how to disentangle whether the causes of evolutionary patterns arise from variational properties of traits or lineages rather than being due to selection and ecological success. Despite these obstacles, the fossil record offers unique and growing sources of data that capture evolutionary patterns of sustained duration and significance otherwise inaccessible to evolutionary biologists. Additionally, there exist a variety of strategic possibilities for combining prominent neontological approaches to evolvability with those from paleontology. We illustrate three of these possibilities with quantitative genetics, evolutionary developmental biology, and phylogenetic models of macroevolution. In conclusion, we provide a methodological schema that focuses on the conceptualization, measurement, and testing of hypotheses to motivate and provide guidance for future empirical and theoretical studies of evolvability in the fossil record.

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Type
Review
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (https://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution, and reproduction in any medium, provided the original work is properly cited.
Copyright
Copyright © The Author(s), 2021. Published by Cambridge University Press on behalf of The Paleontological Society
Figure 0

Figure 1. Geometry of the Lande equation. The three elements of the Lande equation are the direction and the magnitude of selection (β, dotted arrow), the amount of additive genetic variance in the direction of trait change (G, gray circle/ellipse), and the response to selection (Δz, solid arrow). The closed black and open gray circles represent the trait mean before and after the selection event, respectively. A, Δz and β point in the same direction, as there is no genetic covariance between the two traits. B, The evolutionary response is deflected toward the direction with the largest amount of genetic variance (solid line) due to the genetic covariance between trait 1 and trait 2. The direction with the largest amount of genetic variance (i.e., the direction with highest evolvability) is what Schluter (1996) named the “line of least resistance.” In the context of allometry (see “Allometry, Evolvability, and Fossils”), the direction of trait evolution predicted by the allometric relationship will be similar to the “genetic line of least resistance” if P closely resembles G.

Figure 1

Figure 2. Heritability, proportionality of G and P, and Cheverud's conjecture. Panels schematically illustrate how G and P are related and how trait heritability affects the relationship. A and B show proportional G and P; C and D show disproportional G and P. A and C show traits with heritability of 0.5 (i.e., 50% of phenotypic variation is attributable to genetic variation); and B and D show traits with heritability of 0.2. In each panel, the dark gray ellipse represents the P matrix and the light gray ellipse represents the G matrix. In C and D, G is rotated to be maximally dissimilar to P. Cheverud's conjecture holds in situations depicted in A and B. In highly heritable traits, represented by C, there is an upper limit on the dissimilarity between G and P.

Figure 2

Figure 3. Brain mass–body mass allometry within and among species of the teleost order Perciformes. Gray lines represent the allometric relationship between brain mass and body mass among adult individuals within species (static allometry), whereas a dashed line represents the same relationship across species (evolutionary allometry). Static allometries are estimated using the ordinary least squares. Evolutionary allometry is based on the phylogenetically informed regression method reported in Tsuboi et al. (2018): log10(brain mass) = log10(body mass) × 0.496 − 1.73. Circles are species’ means (n = 94 species). The static allometric slopes (mean = 0.45, SD = 0.02) are similar to the slope of evolutionary allometry, which suggests that the static slopes are conserved over geological timescales and constrained in the direction of brain size evolution in Perciformes.

Figure 3

Figure 4. Area of third molar (M3) compared with the second molar (M2), each relative to the area of the first molar (M1). Each point represents tooth measurements from the tooth row of an individual mammal; many extinct and extant mammalian groups are represented. Black line indicates the relationship predicted by the inhibitory cascade (IC) model of tooth development. Gray areas indicate tooth proportions that the strict IC model cannot produce. A large proportion of taxa have tooth dimensions consistent with the IC model, although some, such as rodents (blue diamonds), are more compatible than others, such as condylarths (red squares). Data are from Halliday and Goswami (2013).

Figure 4

Figure 5. Constraints on marsupial ecomorphological diversification. A, Example of an early ossifying skeletal element in marsupials. Here we illustrate two stages of cranial bone development in koalas (Phascolarctos cinereus): shortly after the onset of ossification and immediately before achieving adult form. Note the relative early ossification of the dentary and maxilla (red) when compared with other cranial bones (gray). (Modified from supplemental fig. 5 in Spiekman and Werneburg 2017.) B, Example of morphological disparity patterns observed when comparing placentals (blue) and marsupials (green). In this example, disparity patterns were obtained for forelimb traits.  = marsupials;  = placentals;  = echidna;  = placentals with flippers. (Modified from fig. 4 in Cooper and Steppan 2010.) C, Phylogenetic time tree of mammalian families. Differentially colored dots (in the original figure from Meredith et al. 2011) indicate nodes that are (1) not strongly supported due to conflict between DNA and amino acid trees, (2) in agreement but with decreased support, or (3) in disagreement with prior studies. (Modified from fig. 1 in Meredith et al. 2011.)

Figure 5