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Estimating Squared-Loss Mutual Information for Independent Component Analysis

机译:估计平方损失互信息以进行独立分量分析

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Accurately evaluating statistical independence among random variables is a key component of Independent Component Analysis (ICA). In this paper, we employ a squared-loss variant of mutual information as an independence measure and give its estimation method. Our basic idea is to estimate the ratio of probability densities directly without going through density estimation, by which a hard task of density estimation can be avoided. In this density-ratio approach, a natural cross-validation procedure is available for model selection. Thanks to this, all tuning parameters such as the kernel width or the regularization parameter can be objectively optimized. This is a highly useful property in unsupervised learning problems such as ICA. Based on this novel independence measure, we develop a new ICA algorithm named Least-squares Independent Component Analysis (LICA).
机译:准确评估随机变量之间的统计独立性是独立成分分析(ICA)的关键组成部分。在本文中,我们将互信息的平方损失变型作为独立性度量,并给出其估计方法。我们的基本思想是无需通过密度估计就可以直接估计概率密度的比率,从而避免了密度估计的艰巨任务。在这种密度比方法中,自然的交叉验证过程可用于模型选择。因此,可以客观地优化所有调整参数,例如内核宽度或正则化参数。这在诸如ICA的无监督学习问题中非常有用。基于这种新颖的独立性度量,我们开发了一种新的ICA算法,即最小二乘独立分量分析(LICA)。

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