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Comparative performance of Bayesian and AIC-based measures of phylogenetic model uncertainty

机译:基于贝叶斯和基于AIC的系统发育模型不确定性度量的比较性能

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Reversible-jump Markov chain Monte Carlo (RJ-MCMC) is a technique for simultaneously evaluating multiple related (but not necessarily nested) statistical models that has recently been applied to the problem of phylogenetic model selection. Here we use a simulation approach to assess the performance of this method and compare it to Akaike weights, a measure of model uncertainty that is based on the Akaike information criterion. Under conditions where the assumptions of the candidate models matched the generating conditions, both Bayesian and AIC-based methods perform well. The 95% credible interval contained the generating model close to 95% of the time. However, the size of the credible interval differed with the Bayesian credible set containing approximately 25% to 50% fewer models than an AIC-based credible interval. The posterior probability was a better indicator of the correct model than the Akaike weight when all assumptions were met but both measures performed similarly when some model assumptions were violated. Models in the Bayesian posterior distribution were also more similar to the generating model in their number of parameters and were less biased in their complexity. In contrast, Akaike-weighted models were more distant from the generating model and biased towards slightly greater complexity. The AIC-based credible interval appeared to be more robust to the violation of the rate homogeneity assumption. Both AIC and Bayesian approaches suggest that substantial uncertainty can accompany the choice of model for phylogenetic analyses, suggesting that alternative candidate models should be examined in analysis of phylogenetic data. [AIC; Akaike weights; Bayesian phylogenetics; model averaging; model selection; model uncertainty; posterior probability; reversible jump.].
机译:可逆跳马尔可夫链蒙特卡洛(RJ-MCMC)是一种用于同时评估多个相关(但不一定嵌套)的统计模型的技术,该技术最近已应用于系统发育模型选择问题。在这里,我们使用一种仿真方法来评估该方法的性能,并将其与Akaike权重进行比较,Akaike权重是一种基于Akaike信息标准的模型不确定性度量。在候选模型的假设与生成条件匹配的条件下,基于贝叶斯方法和基于AIC的方法均表现良好。 95%的可信区间包含接近95%的时间的生成模型。但是,可信区间的大小与贝叶斯可信集不同,该贝叶斯可信集所包含的模型比基于AIC的可信区间少约25%至50%。当满足所有假设时,与Akaike权重相比,后验概率是正确模型的更好指标,但是在违反某些模型假设时,两种方法的执行效果相似。贝叶斯后验分布中的模型在参数数量上也与生成模型更相似,并且其复杂性也较少。相反,Akaike加权模型与生成模型的距离更远,并且偏向于稍微更大的复杂性。基于AIC的可信区间似乎对速率均质性假设的违反更为稳健。 AIC和贝叶斯方法都表明,系统发育分析模型的选择可能会带来很大的不确定性,这表明在系统发育数据分析中应检查备选候选模型。 [AIC;赤池重量;贝叶斯系统发育学;模型平均;选型;模型不确定性后验概率可逆跳。]。

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