Multiple optimality criteria support Ornithoscelida

被引:19
|
作者
Parry, Luke A. [1 ,2 ]
Baron, Matthew G. [2 ,3 ]
Vinther, Jakob [1 ]
机构
[1] Univ Bristol, Bristol Life Sci Bldg,24 Tyndall Ave, Bristol BS8 1TH, Avon, England
[2] Nat Hist Museum, Dept Earth Sci, Cromwell Rd, London SW7 5BD, England
[3] Univ Cambridge, Dept Earth Sci, Downing St, Cambridge CB2 3EQ, England
来源
ROYAL SOCIETY OPEN SCIENCE | 2017年 / 4卷 / 10期
关键词
Bayesian; phylogenetics; likelihood; Dinosauria; Avemetatarsalia; cladistics; PHYLOGENETIC ANALYSIS; DINOSAUR; VERTEBRATES; EVOLUTION; ORIGIN;
D O I
10.1098/rsos.170833
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
A recent study of early dinosaur evolution using equal-weights parsimony recovered a scheme of dinosaur interrelationships and classification that differed from historical consensus in a single, but significant, respect; Ornithischia and Saurischia were not recovered as monophyletic sister-taxa, but rather Ornithischia and Theropoda formed a novel clade named Ornithoscelida. However, these analyses only used maximum parsimony, and numerous recent simulation studies have questioned the accuracy of parsimony under equal weights. Here, we provide additional support for this alternative hypothesis using Bayesian implementation of the Mkv model, as well as through number of additional parsimony analyses, including implied weighting. Using Bayesian inference and implied weighting, we recover the same fundamental topology for Dinosauria as the original study, with a monophyletic Ornithoscelida, demonstrating that the main suite of methods used in morphological phylogenetics recover this novel hypothesis. This result was further scrutinized through the systematic exclusion of different character sets. Novel characters from the original study (those not taken or adapted from previous phylogenetic studies) were found to be more important for resolving the relationships within Dinosauromorpha than the relationships within Dinosauria. Reanalysis of a modified version of the character matrix that supports the Ornithischia-Saurischia dichotomy under maximum parsimony also supports this hypothesis under implied weighting, but not under the Mkv model, with both Theropoda and Sauropodomorpha becoming paraphyletic with respect to Ornithischia.
引用
收藏
页数:10
相关论文
共 50 条
  • [1] Multiple optimality criteria support Ornithoscelida (vol 4, 170833, 2017)
    Parry, L. A.
    Baron, M. G.
    Vinther, J.
    [J]. ROYAL SOCIETY OPEN SCIENCE, 2018, 5 (03):
  • [2] Routing on Multiple Optimality Criteria
    Sobrinho, Joao Luis
    Ferreira, Miguel Alves
    [J]. SIGCOMM '20: PROCEEDINGS OF THE 2020 ANNUAL CONFERENCE OF THE ACM SPECIAL INTEREST GROUP ON DATA COMMUNICATION ON THE APPLICATIONS, TECHNOLOGIES, ARCHITECTURES, AND PROTOCOLS FOR COMPUTER COMMUNICATION, 2020, : 211 - 225
  • [3] CRITERIA FOR OPTIMALITY
    CABANAC, M
    [J]. BEHAVIORAL AND BRAIN SCIENCES, 1991, 14 (02) : 218 - 218
  • [4] OPTIMALITY CRITERIA
    STACH, J
    [J]. EKONOMICKO-MATEMATICKY OBZOR, 1974, 10 (02): : 193 - 206
  • [5] Optimality criteria method for topology optimization under multiple constraints
    Yin, LZ
    Yang, W
    [J]. COMPUTERS & STRUCTURES, 2001, 79 (20-21) : 1839 - 1850
  • [6] MULTIPLE CRITERIA DECISION SUPPORT - A REVIEW
    KORHONEN, P
    MOSKOWITZ, H
    WALLENIUS, J
    [J]. EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 1992, 63 (03) : 361 - 375
  • [7] Mechanical design, multiple criteria decision making and Pareto optimality gap
    Kaliszewski, Ignacy
    Kiczkowiak, Tomasz
    Miroforidis, Janusz
    [J]. ENGINEERING COMPUTATIONS, 2016, 33 (03) : 876 - 895
  • [8] OPTIMALITY CRITERIA SOLUTION STRATEGIES IN MULTIPLE-CONSTRAINT DESIGN OPTIMIZATION
    LEVY, R
    PARZYNSKI, W
    [J]. AIAA JOURNAL, 1982, 20 (05) : 708 - 715
  • [9] Convergence of the optimality criteria method for multiple state optimal design problems
    Burazin, Kresimir
    Crnjac, Ivana
    [J]. COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2020, 79 (05) : 1382 - 1392
  • [10] FIR DIGITAL-FILTER DESIGN WITH MULTIPLE OPTIMALITY CRITERIA AND CONSTRAINTS
    ADAMS, JW
    NELSON, JE
    MONCADA, JJ
    BAYMA, RW
    [J]. 1989 IEEE INTERNATIONAL SYMPOSIUM ON CIRCUITS AND SYSTEMS, VOLS 1-3, 1989, : 343 - 346