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Discordancy in reduced dimensions of outliers in high-dimensional datasets: application of an updating formula

机译:高维数据集中离群值的缩减维中的不一致性:更新公式的应用

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In multivariate outlier studies, the sum of squares and cross-product (SSCP) is an important property of the data matrix. For example, the much used Mahalanobis distance and the Wilk's ratio make use of SSCP matrices. One of the SSCP matrices involved in outlier studies is the matrix for the set of multiple outliers in the data. In this paper, an explicit expression for this matrix is derived. It has then been shown that in general the discordancy of multiple outliers is preserved along Multiple-Outlier Displaying Components with much lower dimensions than the original high-dimensional dataset.
机译:在多变量离群研究中,平方和叉积和(SSCP)是数据矩阵的重要属性。例如,经常使用的马氏距离和威尔克比率使用SSCP矩阵。异常值研究中涉及的SSCP矩阵之一是数据中多个异常值集的矩阵。在本文中,导出了该矩阵的显式表达式。然后表明,一般而言,多个异常值的不一致性沿“多个异常值显示组件”得以保留,其维数比原始高维数据集要低得多。

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