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Optimality of Multiple Decision Statistical Procedure for Gaussian Graphical Model Selection

机译:高斯图形模型选择的多决策统计程序的最优性

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Gaussian graphical model selection is a statistical problem that identifies the Gaussian graphical model from observations. Existing Gaussian graphical model selection methods focus on the error rate for incorrect edge inclusion. However, when comparing statistical procedures, it is also important to take into account the error rate for incorrect edge exclusion. To handle this issue we consider the graphical model selection problem in the framework of multiple decision theory. We show that the statistical procedure based on simultaneous inference with UMPU individual tests is optimal in the class of unbiased procedures.
机译:高斯图形模型选择是一个统计问题,可以根据观测结果识别高斯图形模型。现有的高斯图形模型选择方法侧重于错误边缘包含的错误率。但是,在比较统计程序时,考虑到错误的边缘排除错误率也很重要。为了解决这个问题,我们在多重决策理论的框架内考虑图形模型选择问题。我们表明基于UMPU个体测试的同时推断的统计过程在无偏过程类别中是最佳的。

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