Evolutionary models of phylogenetic trees
- 7 July 2003
- journal article
- Published by The Royal Society in Proceedings Of The Royal Society B-Biological Sciences
- Vol. 270 (1522) , 1425-1431
- https://doi.org/10.1098/rspb.2003.2374
Abstract
The most widely used evolutionary model for phylogenetic trees is the equal-rates Markov (ERM) model. A problem is that the ERM model predicts less imbalance than observed for trees inferred from real data; in fact, the observed imbalance tends to fall between the values predicted by the ERM model and those predicted by the proportional-to-distinguishable-arrangements (PDA) model. Here, a continuous multi-rate (MR) family of evolutionary models is presented which contains entire subfamilies corresponding to both the PDA and ERM models. Furthermore, this MR family covers an entire range from 'completely balanced' to 'completely unbalanced' models. In particular, the MR family contains other known evolutionary models. The MR family is very versatile and virtually free of assumptions on the character of evolution; yet it is highly susceptible to rigorous analyses. In particular, such analyses help to uncover adaptability, quasi-stabilization and prolonged stasis as major possible causes of the imbalance. However, the MR model is functionally simple and requires only three parameters to reproduce the observed imbalance.Keywords
This publication has 34 references indexed in Scilit:
- Genome evolution in bacterial endosymbionts of insectsNature Reviews Genetics, 2002
- 50 Million Years of Genomic Stasis in Endosymbiotic BacteriaScience, 2002
- Inferring Evolutionary Process from Phylogenetic Tree ShapeThe Quarterly Review of Biology, 1997
- Stumped by Trees? A Generalized Null Model for Patterns of Organismal DiversityThe American Naturalist, 1995
- The reconstructed evolutionary processPhilosophical Transactions Of The Royal Society B-Biological Sciences, 1994
- Extinction rates can be estimated from molecular phylogeniesPhilosophical Transactions Of The Royal Society B-Biological Sciences, 1994
- Probabilities of n-Trees Under Two Models: A Demonstration that Asymmetrical Interior Nodes are not ImprobableSystematic Zoology, 1990
- Testing the Stochasticity of Patterns of Organismal Diversity: An Improved Null ModelThe American Naturalist, 1989
- On the Generalized "Birth-and-Death" ProcessThe Annals of Mathematical Statistics, 1948
- II.—A mathematical theory of evolution, based on the conclusions of Dr. J. C. Willis, F. R. SPhilosophical Transactions of the Royal Society of London. Series B, Containing Papers of a Biological Character, 1925