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Using evolutionary Expectation Maximization to estimate indel rates

机译:使用进化期望最大化估计插入缺失率

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Motivation: The Expectation Maximization (EM) algorithm, in the form of the Baum-Welch algorithm (for hidden Markov models) or the Inside-Outside algorithm (for stochastic context-free grammars), is a powerful way to estimate the parameters of stochastic grammars for biological sequence analysis. To use this algorithm for multiple-sequence evolutionary modelling, it would be useful to apply the EM algorithm to estimate not only the probability parameters of the stochastic grammar, but also the instantaneous mutation rates of the underlying evolutionary model (to facilitate the development of stochastic grammars based on phylogenetic trees, also known as Statistical Alignment). Recently, we showed how to do this for the point substitution component of the evolutionary process; here, we extend these results to the indel process.Results: We present an algorithm for maximum-likelihood estimation of insertion and deletion rates from multiple sequence alignments, using EM, under the single-residue indel model owing to Thorne, Kishino and Felsenstein (the 'TKF91' model). The algorithm converges extremely rapidly, gives accurate results on simulated data that are an improvement over parsimonious estimates (which are shown to underestimate the true indel rate), and gives plausible results on experimental data (coronavirus envelope domains). Owing to the algorithm's close similarity to the Baum-Welch algorithm for training hidden Markov models, it can be used in an 'unsupervised' fashion to estimate rates for unaligned sequences, or estimate several sets of rates for sequences with heterogenous rates.
机译:动机:以Baum-Welch算法(对于隐藏的Markov模型)或Inside-Outside算法(对于随机上下文无关文法)的形式,期望最大化(EM)算法是一种估算随机参数的有效方法。用于生物序列分析的语法。为了将此算法用于多序列进化建模,应用EM算法不仅可以估计随机语法的概率参数,还可以估计基础进化模型的瞬时突变率(以促进随机模型的发展)。基于系统发育树的语法,也称为统计比对(Statistical Alignment)。最近,我们展示了如何针对进化过程中的点替换组件执行此操作;结果:由于Thorne,Kishino和Felsenstein(在单残基插入缺失模型下,我们提出了一种使用EM在单残基插入缺失模型下,从多个序列比对中插入和缺失率的最大似然估计算法( “ TKF91”模型)。该算法收敛极快,在模拟数据上给出准确的结果,这是对简约估计的改进(后者被低估了真实的插入缺失率),并且在实验数据(冠状病毒包膜域)上给出了合理的结果。由于该算法与用于训练隐马尔可夫模型的Baum-Welch算法非常相似,因此可以“无监督”方式使用它来估计未比对序列的速率,或者为具有异类速率的序列估计几组速率。

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