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Correspondence analysis for symbolic contingency tables based on interval algebra

机译:基于间隔代数的符号应变表对应分析

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In this paper, we propose interval algebraic correspondence analysis (IACA), a new correspondence analysis method for interval contingency tables based on interval algebra. The interval contingency table, which is made by counting up the observations measured by two multi-valued variables, is an extension of the classical contingency table. Correspondence analysis for the interval contingency table has been proposed by Rodriguez (SymCA); this analysis is based on the centers method in principal component analysis for the interval variables (Cazes, et al.). However, his method has the disadvantage that when computing statistical indices, the internal variation of intervals is lost. To overcome this problem, we propose a new correspondence analysis through which the internal variation of the interval is retained. A numerical example using IACA is discussed and the usefulness is shown.
机译:在本文中,我们提出了间隔代数对应分析(IACA),基于间隔代数的间隔应变表的新对应分析方法。通过计算由两个多值变量测量的观察来进行的间隔差断表是经典争论表的扩展。 Rodriguez(SYMCA)提出了间隔差距表的对应分析;该分析基于间隔变量的主成分分析中的中心方法(Cazes等)。然而,他的方法具有缺点,即在计算统计指标时,间隔的内部变化丢失。为了克服这个问题,我们提出了一种新的对应分析,通过该对应分析来保留间隔的内部变化。讨论了使用IACA的数值例子,并显示了有用性。

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