AI Article Synopsis

  • Phylogenetic inference using maximum likelihood often explores vast search spaces, with different starting trees potentially leading to a single tree topology or multiple distinct topologies depending on input data.
  • Haag et al. developed a method to determine the difficulty of datasets for phylogenetic inference, showing that easier multiple sequence alignments (MSAs) tend to converge quickly to one topology, while more complex datasets present multiple optimal likelihood peaks.
  • The introduction of an adaptive tree search heuristic in RAxML-NG modifies search strategies based on predicted dataset difficulty, achieving significant speedups—averaging over 10× faster—particularly for easy and difficult datasets.

Article Abstract

Phylogenetic inferences under the maximum likelihood criterion deploy heuristic tree search strategies to explore the vast search space. Depending on the input dataset, searches from different starting trees might all converge to a single tree topology. Often, though, distinct searches infer multiple topologies with large log-likelihood score differences or yield topologically highly distinct, yet almost equally likely, trees. Recently, Haag et al. introduced an approach to quantify, and implemented machine learning methods to predict, the dataset difficulty with respect to phylogenetic inference. Easy multiple sequence alignments (MSAs) exhibit a single likelihood peak on their likelihood surface, associated with a single tree topology to which most, if not all, independent searches rapidly converge. As difficulty increases, multiple locally optimal likelihood peaks emerge, yet from highly distinct topologies. To make use of this information, we introduce and implement an adaptive tree search heuristic in RAxML-NG, which modifies the thoroughness of the tree search strategy as a function of the predicted difficulty. Our adaptive strategy is based upon three observations. First, on easy datasets, searches converge rapidly and can hence be terminated at an earlier stage. Second, overanalyzing difficult datasets is hopeless, and thus it suffices to quickly infer only one of the numerous almost equally likely topologies to reduce overall execution time. Third, more extensive searches are justified and required on datasets with intermediate difficulty. While the likelihood surface exhibits multiple locally optimal peaks in this case, a small proportion of them is significantly better. Our experimental results for the adaptive heuristic on 9,515 empirical and 5,000 simulated datasets with varying difficulty exhibit substantial speedups, especially on easy and difficult datasets (53% of total MSAs), where we observe average speedups of more than 10×. Further, approximately 94% of the inferred trees using the adaptive strategy are statistically indistinguishable from the trees inferred under the standard strategy (RAxML-NG).

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Source
http://www.ncbi.nlm.nih.gov/pmc/articles/PMC10584362PMC
http://dx.doi.org/10.1093/molbev/msad227DOI Listing

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