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Comparing phylogenetics and linear morphometrics to solve the generic assignment of Parabolinella? triarthroides Harrington (Trilobita, Olenidae)

Published online by Cambridge University Press:  18 August 2017

Daniela S. Monti
Affiliation:
Instituto de Ecología, Genética y Evolución de Buenos Aires, CONICET-UBA, Departamento de Ecología Genética y Evolución, Facultad de ciencias Exactas y Naturales, UBA, Intendente Güiraldes 2160, Ciudad Universitaria, Buenos Aires, C1428EGA, Argentina. 〈danielamonti@ege.fcen.uba.ar〉
Viviana A. Confalonieri
Affiliation:
Instituto de Ecología, Genética y Evolución de Buenos Aires, CONICET-UBA, Departamento de Ecología Genética y Evolución, Facultad de ciencias Exactas y Naturales, UBA, Intendente Güiraldes 2160, Ciudad Universitaria, Buenos Aires, C1428EGA, Argentina. 〈danielamonti@ege.fcen.uba.ar〉

Abstract

The use of different methodological approaches together with an exhaustive qualitative study has helped to recognize important morphological traits to distinguish species in a systematic and phylogenetic framework. Parabolinella triarthroides Harrington, 1938 was described based on two cranidia from the Quebrada de Coquena, Purmamarca, Jujuy province. The generic assignment of P. triarthroides has been questioned by a phylogenetic analysis, which resolves this species as the sister group of Bienvillia Clark, 1924. To explore the generic assignment of this species, a revision of the type material, plus a morphometric analysis including specimens of Parabolinella Brøgger, 1882 and Bienvillia were performed. In addition, the original matrix used in the published phylogeny was reviewed and enlarged, including more species of Bienvillia. Continuous characters were coded in different ways in order to compare how they could affect the ordering of specimens and their phylogenetic relationships. Finally, both methodologies were compared, especially in regard to the behavior of the quantitative characters included in the analyses. From the combined analyses, it is shown that similarities between the cranidium of P. triarthroides and all other Parabolinella species are true homologies instead of a by-product of evolutionary convergence. Therefore, P. triarthroides should be considered a member of this genus. Finally, this study demonstrates that the best strategy for solving systematic problems in groups where the morphological variation is the only source of information (i.e., fossil taxa without living representatives) is the implementation of an integrative approach, combining different methodological techniques and a good description of specimens.

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Articles
Copyright
Copyright © 2017, The Paleontological Society 
Figure 0

Figure 1 Schematic representation of the cranidium of Parabolinella sp. showing the measurements used in the morphometric analyses. Abbreviations: LOR, Length of the Occipital Ring (sag.); LC, Length of the Cranidium (sag.); Lgl, Length of the glabella (sag.); LPL, Length of the Palpebral Lobes (exasag.); WOR, Width of the Occipital Ring (tr.); Wgl.B, Width of the glabella (at the Base) (tr.); WPF, Width of the Posterior Fixigenae (tr.); WIG, Width of the Interocular Genae (tr.); Wgl.E, Width of the glabella (at the Eye line) (tr.); LPA, Length of the Preglabellar Area (sag.); LPF, Length of the Preglabellar Field (sag.).

Figure 1

Table 1 Description of the variables used in each morphometric analysis.

Figure 2

Table 2 List of characters used in the cladistic analysis indicating each partition and the character states (only for the qualitative partition). The characters also used as variables in the morphometric analysis are indicated on the right with the acronyms used in Table 1.

Figure 3

Figure 2 Parabolinella triarthroides (Harrington, 1938) from the Quebrada Coquena, Purmamarca, Jujuy: (1) dorsal view of the cranidium holotype (CPBA 5); (2) dorsal view of the cranidium paratype (CPBA 54). Scale bars represent 1 mm.

Figure 4

Figure 3 Scatter plot of the two first components of the PCAs: (1) analysis using log-transformed raw data; (2) analysis using log-transformed data corrected by the geometric mean (GMD); (3) analysis using log-transformed ratio variables (RD). Black circles: Bienvillia Clark; white squares: Parabolinella Brogger; black star: Holotype of P.? triarthroides (CPBA 5); gray star: P.? triarthroides (CPBA 54); gray circle: P.? triarthroides.

Figure 5

Table 3 Eigenvalues and correlation coefficients for each variable with the two first components of the PCA obtained with log-transformed data (Fig. 3.1). Abbreviations of variables according to Figure 1 and Table 1. Asterisks indicate significant correlation.

Figure 6

Figure 4 Cranidia of two specimens representing Parabolinella Brøgger, 1882 and Bienvillia Clark, 1924: (1) Parabolinella pompadouris Monti et al., 2016 from the Bocoyá River (CPBA 4036); (2) Bienvillia tetragonalis Harrington, 1938 from the Quebrada Rupasca (Holotype, CPBA 705). Scale bars represent 5 mm.

Figure 7

Table 4 Eigenvalues with confidence intervals at 95% and correlation coefficients for each variable with the two first components of the PCA obtained with the data corrected by the geometric mean (Fig. 3.2). Abbreviations of variables according to Figure 1 and Table 1. Asterisks indicate significant correlation.

Figure 8

Table 5 Eigenvalues with confidence intervals at 95% and correlation coefficients for each variable with the two first components of the PCA obtained with ratio variables (Fig. 3.3). Abbreviations of variables according to Figure 1 and Table 1. Asterisks indicate significant correlation.

Figure 9

Figure 5 Topology obtained applying maximum parsimony and implied weighting (k=11–14) from the complete dataset with continuous partition code as ratios (DP + CPR); fit: 6.79 (for k=11); length: 146.276; CI: 0.346; RI: 0.526. Synapomorphies are indicated with white ovals over the branches and changes in the range of the continuous characters are represented with gray ovals. Numbers above the ovals are characters in Table 2. Asterisks indicate those characters that allow differentiation of the two genera in the morphometric analysis: Ch. 1: Lgl/LC, Ch. 3: LPF/LPA, Ch. 4: LPF/LOR; Ch. 5: WPF/WOR; Ch. 10: WIG/Wgl.E (acronyms as Table 1). Numbers above branches are the GC Jacknife values; numbers below branches are the Bremer Support in units of fit ×100. Synapomorphies of Parabolinella genus: Ch. 1, 0.68→0.63; Ch. 3, 0.69→0.72; Ch. 4, 0.58→0.94; Ch. 6, 0.58-0.59→0.54–0.57; Ch. 17, 0→1; Ch. 20, 0→1; Ch. 22, 0→1; Ch. 25, 0→1. Synapomorphies of Parabolinella (expect P. prolata): Ch. 4, 0.95→1–1.22; Ch. 5, 0.58→0.67-0.8; Ch. 7, 1.08→1.01; Ch. 19, 0→1. Change of range: Ch. 10, 0.3–0.43→0.37–0.43.

Figure 10

Figure 6 Topology obtained applying implied weighting (k=10–14) from the complete dataset with continuous partition code as data corrected by the geometric mean (DP + CPGM); fit: 7.08 (for k=11); length: 150.590; CI: 0.337; RI: 0.525. Synapomorphies are indicated with white ovals over the branches and changes in range of the continuous characters are represented with gray ovals. Numbers above the ovals are characters in Table 2. Asterisks indicate those characters that allow differentiation of the two genera in the morphometric analysis: Ch. 0: LC, Ch. 1: Lgl, Ch. 2: LOR, Ch. 3: LPA; Ch. 4: LPF, Ch. 5: WPF; Ch. 7: Wgl.B (acronyms as Table 1). Numbers above branches are the GC Jacknife values; numbers below branches are the Bremer Support in units of fit ×100. Synapomorphies of Parabolinella genus: Ch. 1, 1.97→1.92; Ch. 3, 0.51→0.69–0.73; Ch. 4, 0.35→0.48–0.55; Ch. 7, 2.1–2.18→2.06; Ch. 17, 0→1; Ch. 20, 0→1; Ch. 22, 0→1; Ch. 25, 0→1. Synapomorphies of Parabolinella (expect P. prolata): Ch. 0, 3.01–3.05→2.8–2.99; Ch. 5, 1.23→1.31–1.33; Ch. 7, 1.08→1.01; Ch. 19 0→1; change of range: Ch. 2, 0.41–0.46→0.34–0.46.

Figure 11

Figure 7 Topologies obtained with each partition: (1) continuous partition coded as ratios (CPR) applying implied weighting (k=12–3), fit: 1.48 (for k=11), length: 33.130, CI: 0.44, RI: 0.548; (2) continuous partition coded as data corrected by the geometric mean (CPGM) applying implied weighting (k=14–4), fit: 7.08 (for k=11), length: 35.371, CI: 0.412, RI: 0.578; (3) qualitative partition; fit: 4.8 (for k=11), length: 106, CI: 0.34, RI: 0.565.