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Generalizations of the polychoric correlation approach for analyzing survey data

机译:用于调查数据分析的多元相关方法的概括

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Nowadays surveys are common data source for empirical research in marketing, social sciences, and official statistic. Such studies often focus on correlation analysis. Survey questions typically have answer scales and collect ordered-categorical data. For this type of data a great way to measure association is to estimate polychoric correlation coefficient. It standardly assumes bivariate normal distribution of underlying (latent) variables inferred from ordered-categorical variables. However, that is empirically implausible. In this paper we propose generalizations of the polychoric correlation approach to improve its flexibility. For this purpose bivariate Student and generalized lambda distributions are used. We have performed a simulation studies demonstrating benefits of proposed generalizations. Using the Russia Longitudinal Monitoring Survey data the distributional assumptions are tested. The chi-square goodness of fit test revealed that proposed generalizations allow to increase the number of cases in which the data are consistent with distributional assumptions.
机译:如今,调查是营销,社会科学和官方统计方面的实证研究的常用数据源。此类研究通常侧重于相关性分析。调查问题通常具有答案量表并收集有序的分类数据。对于此类数据,一种测量关联的好方法是估计多色相关系数。它通常假设从有序分类变量推断出的基础(潜在)变量的二元正态分布。但是,从经验上讲这是不可信的。在本文中,我们提出了多色相关方法的一般化,以提高其灵活性。为此,使用了双变量Student和广义Lambda分布。我们进行了模拟研究,证明了所提出的概括的好处。使用俄罗斯纵向监测调查数据测试了分布假设。卡方拟合优度检验表明,提出的一般化可以增加数据与分布假设一致的情况的数量。

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