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A multidimensional ideal point item response theory model for binary data

机译:二进制数据的多维理想点项响应理论模型

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摘要

We introduce a multidimensional item response theory (IRT) model for binary data based on a proximity response mechanism. Under the model, a respondent at the mode of the item response function (IRF) endorses the item with probability one. The mode of the IRF is the ideal point, or in the multidimensional case, an ideal hyperplane. The model yields closed form expressions for the cell probabilities. We estimate and test the goodness of fit of the model using only information contained in the univariate and bivariate moments of the data. Also, we pit the new model against the multidimensional normal ogive model estimated using NOHARM in four applications involving (a) attitudes toward censorship, (b) satisfaction with life, (c) attitudes of morality and equality, and (d) political efficacy. The normal PDF model is not invariant to simple operations such as reverse scoring. Thus, when there is no natural category to be modeled, as in many personality applications, it should be fit separately with and without reverse scoring for comparisons.
机译:我们引入了基于邻近响应机制的二进制数据多维项目响应理论(IRT)模型。在该模型下,项目响应函数(IRF)模式的响应者以1的概率认可该项目。 IRF的模式是理想点,或者在多维情况下,是理想的超平面。该模型产生单元格概率的封闭式表达式。我们仅使用数据的单变量和双变量时刻中包含的信息来估计和测试模型的拟合优度。此外,我们将新模型与使用NOHARM估计的多维正态模型在四个应用程序中进行了比较,这些应用程序涉及(a)对审查的态度,(b)对生活的满意度,(c)道德和平等的态度以及(d)政治效力。普通的PDF模型对于简单的操作(例如反向评分)并不是不变的。因此,当没有自然类别要建模时(如在许多个性应用程序中一样),应将其单独进行拟合,无论有无反向评分都可以进行比较。

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