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Degree of freedom and numbers of subdeterminants in contingency table

机译:列联表中的自由度和子决定因素数

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This paper focuses on the degree of freedom and number of subdetermiants in a pearson residual in a multiway contingency table. The results show that multidimensional residuals are represented as linear sum of determinants of 2×2 submatrices, which can be viewed as information granules measuring the degree of statistical dependence. Furthermore, the number of subderminants in a residual is equal to the degree of freedom.
机译:本文着重研究多向列联表中皮尔逊残差的自由度和子行列数。结果表明,多维残差表示为2×2子矩阵行列式的线性总和,可以看作度量统计依赖程度的信息颗粒。此外,残差中次要成分的数量等于自由度。

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