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ASSESSING PHYLOGENETIC SIGNAL WITH MEASUREMENT ERROR: A COMPARISON OF MANTEL TESTS, BLOMBERG ET AL.'S K , AND PHYLOGENETIC DISTOGRAMS
Author(s) -
Hardy Olivier J.,
Pavoine Sandrine
Publication year - 2012
Publication title -
evolution
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.84
H-Index - 199
eISSN - 1558-5646
pISSN - 0014-3820
DOI - 10.1111/j.1558-5646.2012.01623.x
Subject(s) - phylogenetic tree , biology , mantel test , univariate , statistics , distance matrices in phylogeny , statistic , trait , euclidean distance , evolutionary biology , mathematics , multivariate statistics , genetics , computer science , bioinformatics , geometry , gene , programming language , genetic variation
In macroevolutionary studies, different approaches are commonly used to measure phylogenetic signal—the tendency of related taxa to resemble one another—including the K statistic and the Mantel test. The latter was recently criticized for lacking statistical power. Using new simulations, we show that the power of the Mantel test depends on the metrics used to define trait distances and phylogenetic distances between species. Increasing power is obtained by lowering variance and increasing negative skewness in interspecific distances, as obtained using Euclidean trait distances and the complement of Abouheif proximity as a phylogenetic distance. We show realistic situations involving “measurement error” due to intraspecific variability where the Mantel test is more powerful to detect a phylogenetic signal than a permutation test based on the K statistic. We highlight limitations of the K ‐statistic (univariate measure) and show that its application should take into account measurement errors using repeated measures per species to avoid estimation bias. Finally, we argue that phylogenetic distograms representing Euclidean trait distance as a function of the square root of patristic distance provide an insightful representation of the phylogenetic signal that can be used to assess both the impact of measurement error and the departure from a Brownian evolution model.