Systematic Exploration of the High Likelihood Set of Phylogenetic Tree Topologies. (28th August 2019)

• Record Type: Journal Article
• Authors: Whidden, Chris; Claywell, Brian C; Fisher, Thayer; Magee, Andrew F; Fourment, Mathieu; Matsen, Frederick A
• Editors: Stadler, Tanja
• Is Part Of: Systematic biology. Volume 69:Number 2(2020)
• Page Start: 280
• Page End: 293
• Publication Date: 2019-08-28
• Subjects: Bayesian phylogenetics -- consensus trees -- phylogenetic islands -- phylogenetic tree topology -- systematic search; Biology -- Classification -- Periodicals; Biology -- Periodicals; Biologie -- Classification -- Périodiques; Biologie -- Périodiques; 578.012
• DOI: 10.1093/sysbio/syz047
• Languages: English
• ISSNs: 1063-5157

Abstract

Abstract: Bayesian Markov chain Monte Carlo explores tree space slowly, in part because it frequently returns to the same tree topology. An alternative strategy would be to explore tree space systematically, and never return to the same topology. In this article, we present an efficient parallelized method to map out the high likelihood set of phylogenetic tree topologies via systematic search, which we show to be a good approximation of the high posterior set of tree topologies on the data sets analyzed. Here, "likelihood" of a topology refers to the tree likelihood for the corresponding tree with optimized branch lengths. We call this method "phylogenetic topographer" (PT). The PT strategy is very simple: starting in a number of local topology maxima (obtained by hill-climbing from random starting points), explore out using local topology rearrangements, only continuing through topologies that are better than some likelihood threshold below the best observed topology. We show that the normalized topology likelihoods are a useful proxy for the Bayesian posterior probability of those topologies. By using a nonblocking hash table keyed on unique representations of tree topologies, we avoid visiting topologies more than once across all concurrent threads exploring tree space. We demonstrate that PT can be used directly to approximate a Bayesian consensus tree topology. When combined with an accurate means of evaluating per-topology marginal likelihoods, PT gives an alternative procedure for obtaining Bayesian posterior distributions on phylogenetic tree topologies.