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Marginal Likelihoods in Phylogenetics: A Review of Methods and Applications

机译:系统发生学中的边缘可能性:方法与应用综述

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摘要

By providing a framework of accounting for the shared ancestry inherent to all life, phylogenetics is becoming the statistical foundation of biology. The importance of model choice continues to grow as phylogenetic models continue to increase in complexity to better capture micro- and macroevolutionary processes. In a Bayesian framework, the marginal likelihood is how data update our prior beliefs about models, which gives us an intuitive measure of comparing model fit that is grounded in probability theory. Given the rapid increase in the number and complexity of phylogenetic models, methods for approximating marginal likelihoods are increasingly important. Here, we try to provide an intuitive description of marginal likelihoods and why they are important in Bayesian model testing. We also categorize and review methods for estimating marginal likelihoods of phylogenetic models, highlighting several recent methods that provide well-behaved estimates. Furthermore, we review some empirical studies that demonstrate how marginal likelihoods can be used to learn about models of evolution from biological data. We discuss promising alternatives that can complement marginal likelihoods for Bayesian model choice, including posterior-predictive methods. Using simulations, we find one alternative method based on approximate-Bayesian computation to be biased. We conclude by discussing the challenges of Bayesian model choice and future directions that promise to improve the approximation of marginal likelihoods and Bayesian phylogenetics as a whole.
机译:通过为所有生命固有的共同血统提供一个核算框架,系统发育学正成为生物学的统计基础。随着系统发育模型的复杂性不断提高,以更好地捕捉微观和宏观进化过程,模型选择的重要性不断提高。在贝叶斯框架中,边际可能性是数据如何更新我们先前对模型的看法,这为我们提供了一种基于概率论的比较模型拟合的直观方法。鉴于系统发育模型的数量和复杂性迅速增加,近似边缘可能性的方法变得越来越重要。在这里,我们尝试提供对边际可能性的直观描述,以及它们在贝叶斯模型测试中为何重要的原因。我们还对系统发育模型的边缘可能性进行估计的方法进行了分类和审查,重点介绍了几种提供良好估计的最新方法。此外,我们回顾了一些经验研究,这些研究表明了如何利用边际可能性从生物学数据中了解进化模型。我们讨论了有前途的替代方案,可以补充贝叶斯模型选择的边际可能性,包括后验预测方法。通过仿真,我们发现了一种基于近似贝叶斯计算的可替代方法。最后,我们讨论了贝叶斯模型选择的挑战以及未来的方向,这些挑战有望改善整个边缘可能性和贝叶斯系统发育学的近似值。

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