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Global evolutionary relationships of Devonian proetide trilobites

Published online by Cambridge University Press:  15 October 2025

Katherine J. Jordan-Burmeister*
Affiliation:
Department of Earth and Atmospheric Sciences, University of Nebraska-Lincoln, Lincoln, Nebraska 68504, USA Department of Earth, Environmental, and Planetary Sciences, University of Tennessee-Knoxville , Knoxville, Tennessee 37996
*
Corresponding author: Katherine J. Jordan-Burmeister; Email: kjorda36@utk.edu

Abstract

The Proetida likely represent the only surviving trilobite clade past the Devonian mass extinction event(s). Although members of order Proetida have long been studied, the global phylogenetic relationships across this pivotal time are still unresolved. I used a Bayesian phylogenetic approach to construct a subordinal level tree for members within the superfamily Proetoidea. Two models, a relaxed and strict clock model, were compared and used to assess past reconstructions of clades within the order. The trees from both models highlight key relationships among proetides across the Devonian and show paraphyly in groups that have been considered monophyletic in the past. Trees from both models also suggest that major groups, e.g., the genus Gerastos Goldfuss, 1843 and the family Phillispidae (which represents the most diverse post-Devonian proetide group under current taxonomic schemes) are polyphyletic. This in turn suggests, in a paleobiological context, a more complex pattern of survivorship over the Late Devonian than previously suggested as well as pervasive parallelisms toward certain ‘Gerastos’ or ‘phillipsid’ morphotypes.

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This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
© The Author(s), 2025. Published by Cambridge University Press on behalf of Paleontological Society
Figure 0

Figure 1. Example visualized classification schemes of proetide trilobites throughout the years. (1) The most recent classification scheme from Lamsdell and Selden (2015) established the monophyly of order Proetidea in the context of other major trilobite orders. Note: this cladogram is abbreviated with orders though genera used in this study. (2) Fortey and Owens (1975) proposed the order Proetidea and suggested that it might have arisen from Hystricurinae trilobites in the Ordovician. No clear sister relationships were reported, only the membership and characteristics of the order. (3) Lieberman (1994) described the relationships among Devonian members of the subfamily Proetinae (within order Proetida and family Proetidae) of eastern North America. Note: some genera were excluded from this cladogram.

Figure 1

Table 1. Some examples of taxonomic assignments of proetide trilobites over time. Order Proetidea, established by Fortey and Owens (1975), has gone through much revision. Most of the revision includes subdividing the order based on a variety of morphological differences, e.g., Bergström (1977) highlighted issues with membership as described by Fortey and Owens (1975) based on enrollment and ontogeneic patterns of some groups

Figure 2

Figure 2. Morphology of the proetide exoskeleton in dorsal and lateral views.

Figure 3

Table 2. Posterior probability and likelihood values of the relaxed-clock and strict-clock models. The posterior probability values indicate the probability of each model given the data and prior parameters. Likelihood values indicate the probability of the data given the parameters input initially. Both values are calculated from the output of BEAST2. Marginal likelihoods were calculated using the Nested Sampling Log Analyzer (NS) in BEAST2. Standard deviations (SD) are also included. Marginal likelihoods were used to calculate the Bayes Factor (Model A/Model B or relaxed-clock model/strict-clock model). The Bayes Factor of 1.51 indicates positive support for the relaxed-clock model per Kass and Raftery (1995)

Figure 4

Figure 3. Relaxed-clock maximum clade credibility tree. Colors along branches represent historical subfamilies as seen in the figure key. Thicker, more solid lines indicate higher probability support (> 0.5) of branches; nonsolid lines represent lower probability support (< 0.5). Dashed lines represent the approximate age of each tip species in relation its nearest branching event. Species not otherwise mentioned in the text are: Australoparia australis (Feist and McNamara, 2013); Australoparia lata (Feist and McNamara, 2013); Basidechenella canaliculata (Hall, 1861); Basidechenella elevata (Cooper and Cloud, 1938); Basidechenella eriensis (Stumm, 1953); Basidechenella kayseri (Richter, 1909); Basidechenella lucasensis (Stumm, 1965); Basidechenella nodosa (Stumm, 1953); Basidechenella pulchra (Stumm, 1965); Basidechenella reimanni (Stumm, 1953); Basidechenella timwhitei Lieberman, 1994; Basidechenella witherspooni (Stumm, 1968); Buchiproetus pribyli (Alberti, 1969); Canningbole henwoodorum Feist and McNamara, 2013; Canningbole latimargo Feist and McNamara, 2013; Canningbole macromma Feist and McNamara, 2013; Coniproetus alamar Šnajdr, 1980; Coniproetus bongo Šnajdr, 1980; Coniproetus conradi (Hall, 1861); Coniproetus folliceps (Hall and Clarke, 1888); Coniproetus gagis (Šnajdr, 1980); Cornuproetus cornutus (Goldfuss, 1843); Cornuproetus curtus (Barrande, 1852); Crassiproetus alpenensis (Stumm, 1953); Crassiproetus canadensis (Stumm, 1953); Crassiproetus crassimarginatus Hall, 1843; Crassiproetus globosus (Maxomova, 1960); Crassiproetus microgranulatus (Stumm, 1953); Crassiproetus occidens (Hall, 1861); Crassiproetus traversensis (Stumm, 1953); Cyphoproetus depressa (Barrande, 1846); Dalejeproetus dalejensis (Přibyl, 1971); Dechenella haldemani (Hall, 1861); Dechenella polonica Gürich, 1896; Dechenella setosa Whidborne, 1889; Dechenella welleri (Stauffer, 1909); Diademaproetus ajax Basse, 1997; Diademaproetus holzapfeli (Novák, 1890); Dohmiella chamaeleo (Richter and Richter, 1918); Dohmiella dohmi (Richter and Richter, 1918); Gerastos ainrasifus Gibb and Chatterton, 2010; Gerastos aintawilus Gibb and Chatterton, 2010; Gerastos cuvieri (Steininger, 1831); Gerastos discombobulatus Gibb and Chatterton, 2010; Gerastos emmetus Gibb and Chatterton, 2010; Gerastos granulatus (Lindström, 1885); Gerastos hammii Gibb and Chatterton, 2010; Gerastos izius Gibb and Chatterton, 2010; Gerastos luedenscheidensis (Basse, 1996); Gerastos lisanrasus Gibb and Chatterton, 2010; Gerastos malisjildus Gibb and Chatterton, 2010; Gerastos marocensis (Chatterton et al., 2006); Gerastos raribus Gibb and Chatterton, 2010; Gerastos suborbitatus (Holzapfel, 1895); Gerastos taqus Gibb and Chatterton, 2010; Guilinaspis intermedia Yuan and Xiang, 1998; Hollandiella curvirostris van Viersen and Larouge, 2020; Hollandiella verecunda van Viersen and Larouge, 2020; Lauchellum lemkei (Basse, 1997); Lepidoproetus arenicolus van Viersen and Larouge, 2020; Lepidoproetus diademifer (Chlupac and Vanek, 1965); Lepidoproetus lepidus (Barrande, 1846); Lepidoproetus maharchianus Johnson and Fortey, 2012; Longiproetus glandiferus (Novák, 1890); Longiproetus tenuimargo (Richter, 1909); Monodechenella halli (Stumm, 1953); Monodechenella macrocephala (Hall, 1861); Myoproetus myops (Barrande, 1846); Orbitoproetus crassimargo (Roemer, 1850); Orbitoproetus orbitatus (Barrande, 1846); Ormistoniella malaca (Lake, 1904); Palpebralia initialis Feist and McNamara, 2013; Palpebralia pustulata Feist and McNamara, 2013; Palpebralina minor Feist and McNamara, 2013; Palpebralina ocellifer Feist and McNamara, 2013; Palpebralina pseudopalpebralis Feist and McNamara, 2013; Plesiowensus obconicus (Lindström, 1885); Prionopeltis prokopi Šnajdr, 1976; Proetopeltis neglecta (Barrande, 1852); Proetus astringens Owens, 1973; Proetus concinnus (Dalman, 1827); Proetus pluteus Whittington and Campbell, 1967; Proetus prox (Richter and Richter, 1956); Proetus signatus Lindström, 1885; Proetus subfrontalis Whidborne, 1889; Proetus talenti (Chatterton, 1971); Pseudogerastos confossus (Owens, 1973); Pudoproteus abnormis Yuan and Xiang, 1998; Pudoproteus bellus (Yuan and Xiang, 1998); Pudoproteus brevis Yuan and Xiang, 1998; Pudoproetus expansus Yuan and Xiang, 1998; Pudoproetus guangxiensis (Zhai Ling, 1988); Pudoproetus missouriensis (Shumard, 1855); Pulcherproetus pulcher (Nieszkowski, 1857); Quadratoproetus quadratus (Maurer, 1885); Rhenocynproetus cultrijugati (Richter and Richter, 1918); Rhenocynproetus doernbergensis (Basse, 1996); Rijckholtia ryckholti (Barrande, 1846); Rudybole angusta Feist and McNamara, 2013; Rudybole brecciae (Richter, 1913); Rudybole depressa Feist and McNamara, 2013; Schizoproetus plettenbergensis Basse, 1997; Sculptoproetus raki van Viersen and Larouge, 2020; Sculptoproetus sculptus (Barrande, 1846); Sculptoproetus tepes Šnajdr, 1980; Timsaloproetus dibbanus Gibb and Chatterton, 2007; Timsaloproetus elguerrouji Gibb and Chatterton, 2007; Timsaloproetus pulchistriatus van Viersen and Larouge, 2020; Timsaloproetus weddigei van Viersen and Larouge, 2020.

Figure 5

Figure 4. Strict-clock maximum clade credibility tree. Colors along branches represent historical subfamilies as seen in figure key. Thicker, more solid lines indicate higher probability support (> 0.5) of branches; thin or nonsolid lines represent lower probability support (< 0.5). Dashed lines represent the approximate age of each tip species in relation its nearest branching event. For species not otherwise mentioned in the text, see Figure 3.

Figure 6

Figure 5. Clades shared across both tree hypotheses. (1) Relaxed-clock groups and (2) strict clock groups as identified and labelled for this study. Subclades were determined by the strength of the posterior probabilities (at least 0.4) of an internal node. Subclades were numbered and given a label (below) to help in visualizing the trees. Many subclades translate across both tree hypotheses and correspond to historical groupings. Subclades are more finely split for strict clock model (2). For species not otherwise mentioned in the text, see Figure 3.