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Assessment of two approximation methods for computing posterior model probabilities

机译:评估用于计算后验模型概率的两种近似方法

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摘要

Model selection is an important problem in statistical applications. Bayesian model averaging provides an alternative to classical model selection procedures and allows researchers to consider several models from which to draw inferences. In the multiple linear regression case, it is difficult to compute exact posterior model probabilities required for Bayesian model averaging. To reduce the computational burden the Laplace approximation and an approximation based on the Bayesian information criterion (BIC) have been proposed. The BIC approximation is the easiest to calculate and is being used widely in application. In this paper we conduct a simulation study to determine which approximation performs better. We give an example of where the methods differ, study the performance of these methods on randomly generated models and explore some of the features of the approximations. Our simulation study suggests that the Laplace approximation performs better on average than the BIC approximation.
机译:模型选择是统计应用中的重要问题。贝叶斯模型平均提供了经典模型选择程序的替代方法,并允许研究人员考虑从中得出推论的几种模型。在多元线性回归的情况下,很难计算贝叶斯模型平均所需的精确后验模型概率。为了减轻计算负担,已经提出了拉普拉斯近似和基于贝叶斯信息准则(BIC)的近似。 BIC近似值最容易计算,并且在应用中被广泛使用。在本文中,我们进行了仿真研究,以确定哪种近似效果更好。我们提供了一个方法不同的示例,研究了这些方法在随机生成的模型上的性能,并探讨了一些近似特征。我们的仿真研究表明,拉普拉斯逼近的平均效果要好于BIC逼近。

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