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Multi-model inference using mixed effects from a linear regression based genetic algorithm

机译:使用基于线性回归的遗传算法的混合效应进行多模型推理

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摘要

BackgroundDifferent high-dimensional regression methodologies exist for the selection of variables to predict a continuous variable. To improve the variable selection in case clustered observations are present in the training data, an extension towards mixed-effects modeling (MM) is requested, but may not always be straightforward to implement.In this article, we developed such a MM extension (GA-MM-MMI) for the automated variable selection by a linear regression based genetic algorithm (GA) using multi-model inference (MMI). We exemplify our approach by training a linear regression model for prediction of resistance to the integrase inhibitor Raltegravir (RAL) on a genotype-phenotype database, with many integrase mutations as candidate covariates. The genotype-phenotype pairs in this database were derived from a limited number of subjects, with presence of multiple data points from the same subject, and with an intra-class correlation of 0.92.
机译:背景技术存在多种用于选择变量以预测连续变量的高维回归方法。为了在训练数据中存在聚类观察结果的情况下改善变量选择,要求扩展到混合效果模型(MM),但可能并不总是易于实现。在本文中,我们开发了这样的MM扩展(GA -MM-MMI),通过使用多模型推理(MMI)的基于线性回归的遗传算法(GA)进行自动变量选择。我们通过在基因型-表型数据库中训练线性回归模型来预测对整合酶抑制剂Raltegravir(RAL)的耐药性来举例说明我们的方法,其中许多整合酶突变为候选协变量。该数据库中的基因型-表型对来自有限数量的受试者,存在来自同一受试者的多个数据点,并且组内相关性为0.92。

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