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. 2020 Nov 18;7(11):201195.
doi: 10.1098/rsos.201195. eCollection 2020 Nov.

Dinosaur diversification rates were not in decline prior to the K-Pg boundary

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Dinosaur diversification rates were not in decline prior to the K-Pg boundary

Joseph A Bonsor et al. R Soc Open Sci. .

Abstract

Determining the tempo and mode of non-avian dinosaur extinction is one of the most contentious issues in palaeobiology. Extensive disagreements remain over whether their extinction was catastrophic and geologically instantaneous or the culmination of long-term evolutionary trends. These conflicts have arisen due to numerous hierarchical sampling biases in the fossil record and differences in analytical methodology, with some studies identifying long-term declines in dinosaur richness prior to the Cretaceous-Palaeogene (K-Pg) boundary and others proposing continued diversification. Here, we use Bayesian phylogenetic generalized linear mixed models to assess the fit of 12 dinosaur phylogenies to three speciation models (null, slowdown to asymptote, downturn). We do not find strong support for the downturn model in our analyses, which suggests that dinosaur speciation rates were not in terminal decline prior to the K-Pg boundary and that the clade was still capable of generating new taxa. Nevertheless, we advocate caution in interpreting the results of such models, as they may not accurately reflect the complexities of the underlying data. Indeed, current phylogenetic methods may not provide the best test for hypotheses of dinosaur extinction; the collection of more dinosaur occurrence data will be essential to test these ideas further.

Keywords: Bayesian; Dinosauria; GLMMs; K-Pg boundary; diversification rates; phylogeny.

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Conflict of interest statement

We declare we have no competing interests.

Figures

Figure 1.
Figure 1.
The three models used in this study. (a) The null model, where node count is a linear function of time elapsed; (b) the slowdown to asymptote model, where node count is a function of √time elapsed and (c) the downturn model, where node count is a function of time elapsed and its quadratic term.
Figure 2.
Figure 2.
(al) DIC for the three models (figure 1) for each of 900 trees in this study, plus nine trees from Sakamoto et al. [16] with intercepts estimated. Horizontal lines show the length of 4 DIC units (note that the x-axis differs on each plot), the difference required for one model to be preferred over another. The y-axis is smaller in the first three panels as these show results from models fitted to three trees only whereas the later panels used 100 trees (see text). Panels are ordered based on the dinosaur group in each tree as follows Dinosauria: [33] (two trees) and [34] Ornithischia: [–41,53], Sauropodomorpha: [36,42], Theropoda: [35]. Silhouettes are from PhyloPic.org: Ornithischia by Andrew A. Farke; Sauropodomorpha by Scott Hartman; Theropoda by Marmelad.
Figure 3.
Figure 3.
The ‘best’ model (figure 1) based on ΔDIC greater than 4 units for each of 900 trees in this study, plus nine trees from Sakamoto et al. [16], with intercepts estimated. Bars are grouped based on the dinosaur group in each tree as follows. Dinosauria: [33] (two trees) and [34]. Ornithischia: [–41,53], Sauropodomorpha: [36,42], Theropoda: [35]. Silhouettes are from PhyloPic.org: Ornithischia by Andrew A. Farke; Sauropodomorpha by Scott Hartman; Theropoda by Marmelad.

Comment in

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