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Variable Selection Diagnostics Measures for High-Dimensional Regression

机译:高维回归的变量选择诊断措施

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摘要

Many exciting results have been obtained on model selection for high-dimensional data in both efficient algorithms and theoretical developments. The powerful penalized regression methods can give sparse representations of the data even when the number of predictors is much larger than the sample size. One important question then is: How do we know when a sparse pattern identified by such a method is reliable? In this work, besides investigating instability of model selection methods in terms of variable selection, we propose variable selection deviation measures that give one a proper sense on how many predictors in the selected set are likely trustworthy in certain aspects. Simulation and a real data example demonstrate the utility of these measures for application.
机译:在高效算法和理论发展中,针对高维数据的模型选择都获得了许多令人振奋的结果。即使预测变量的数量远大于样本数量,强大的惩罚回归方法也可以给出数据的稀疏表示。那么一个重要的问题是:我们怎么知道用这种方法确定的稀疏模式是可靠的?在这项工作中,除了研究变量选择方面的模型选择方法的不稳定性之外,我们还提出了变量选择偏差度量,这种度量可以使人们对选定集合中的某些预测变量在某些方面可能是可信赖的有一个正确的认识。仿真和实际数据示例演示了这些措施在应用中的实用性。

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