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Multivariate Phylogenetic Comparative Methods: Evaluations, Comparisons, and Recommendations.

Dean C Adams1,2, Michael L Collyer3

  • 1Department of Ecology, Evolution, and Organismal Biology, Iowa State University, Ames, IA, USA.

Systematic Biology
|June 22, 2017
PubMed
Summary
This summary is machine-generated.

This study evaluates multivariate phylogenetic comparative methods, finding that algebraic generalizations are robust for analyzing evolutionary patterns in complex datasets. Other methods like full likelihood and pairwise composite likelihood have significant limitations and should be avoided.

Keywords:
Multivariatehigh-dimensional dataphylogenetic comparative methods

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Area of Science:

  • Evolutionary Biology
  • Phylogenetics
  • Quantitative Genetics

Background:

  • Phylogenetic comparative analyses of multivariate data are increasingly used.
  • Existing methods have not been thoroughly evaluated for their mathematical properties and limitations.

Purpose of the Study:

  • To review mathematical requirements for multivariate phylogenetic methods.
  • To evaluate existing methods against these requirements.
  • To identify robust approaches for analyzing macroevolutionary patterns in multivariate data.

Main Methods:

  • Mathematical property review of multivariate methods.
  • Evaluation of full multivariate likelihood methods.
  • Assessment of methods summarizing trait dimensions separately (e.g., SURFACE).
  • Analysis of pairwise composite likelihood methods.
  • Examination of algebraic generalizations using covariance matrix traces.

Main Results:

  • Full likelihood methods are limited by trait dimensionality and model complexity.
  • Methods assuming trait independence (e.g., SURFACE) show high misspecification.
  • Pairwise composite likelihood methods are sensitive to data orientation and trait covariation.
  • Algebraic generalizations demonstrate robustness to trait covariation, dimensionality, and data orientation.
  • Permutation tests with algebraic generalizations yield acceptable statistical power and Type I error rates.

Conclusions:

  • Full likelihood and pairwise composite likelihood methods, as well as methods assuming trait independence, should be avoided for multivariate phylogenetic comparative analyses.
  • Algebraic generalizations of phylogenetic comparative methods are recommended for assessing macroevolutionary patterns in multivariate data.
  • Future research should focus on developing highly multivariate Ornstein-Uhlenbeck models and model comparison approaches.