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Testing strong factorial invariance using three-level structural equation modeling

机译:使用三级结构方程模型测试强因子不变性

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Within structural equation modeling, the most prevalent model to investigate measurement bias is the multigroup model. Equal factor loadings and intercepts across groups in a multigroup model represent strong factorial invariance (absence of measurement bias) across groups. Although this approach is possible in principle, it is hardly practical when the number of groups is large or when the group size is relatively small. Jak et al. (2013) showed how strong factorial invariance across large numbers of groups can be tested in a multilevel structural equation modeling framework, by treating group as a random instead of a fixed variable. In the present study, this model is extended for use with three-level data. The proposed method is illustrated with an investigation of strong factorial invariance across 156 school classes and 50 schools in a Dutch dyscalculia test, using three-level structural equation modeling.
机译:在结构方程模型中,研究测量偏差的最流行模型是多组模型。多组模型中各组之间的相等因子加载和截距表示各组之间的强烈因子不变性(缺少测量偏差)。尽管原则上这种方法是可行的,但是当组数很大或组大小相对较小时,几乎是不实用的。 Jak等。 (2013年)表明,通过将组视为随机变量而不是固定变量,可以在多级结构方程建模框架中测试跨多个组的强因式不变性。在本研究中,此模型已扩展为可与三级数据一起使用。通过使用三级结构方程模型对荷兰dyscalculia测试中的156个学校班级和50个学校中的强因式不变性进行了研究,从而说明了所提出的方法。

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