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Confirmatory composite analysis using partial least squares: setting the record straight

机译:使用部分最小二乘法的确认复合分析:将记录直接设置

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Confirmatory composite analysis (CCA) is a subtype of structural equation modeling that assesses composite models. Composite models consist of a set of interrelated emergent variables, i.e., constructs which emerge as linear combinations of other variables. Only recently, Hair et al. (J Bus Res 109(1):101-110, 2020) proposed 'confirmatory composite analysis' as a method of confirming measurement quality (MCMQ) in partial least squares structural equation modeling. As a response to their study and to prevent researchers from confusing the two, this article explains what CCA and MCMQ are, what steps they entail and what differences they have. Moreover, to demonstrate their efficacy, a scenario analysis was conducted. The results of this analysis imply that to assess composite models, researchers should use CCA, and to assess reflective and causal-formative measurement models, researchers should apply structural equation modeling including confirmatory factor analysis instead of Hair et al.'s MCMQ. Finally, the article offers a set of corrections to the article of Hair et al. (2020) and stresses the importance of ensuring that the applied model assessment criteria are consistent with the specified model.
机译:确认复合分析(CCA)是结构方程模型的亚型,评估复合模型。复合模型包括一组相互关联的紧急变量,即,作为其他变量的线性组合出现的构造。只有最近,发埃· (j母线res 109(1):101-110,2020)提出了“确认复合分析”,作为确认局部最小二乘结构方程模型中的测量质量(MCMQ)的方法。作为对他们的研究的回应并防止研究人员令两个人令人困惑,本文解释了CCA和MCMQ是什么,他们所需要的步骤以及他们有什么差异。此外,为了证明它们的功效,进行了场景分析。该分析的结果暗示,为了评估复合模型,研究人员应该使用CCA,并评估反射和因果形成性测量模型,研究人员应该应用结构方程模型,包括确认因子分析而不是MaR等人。的MCMQ。最后,该文章向发吻商品提供了一系列矫正。 (2020)并强调确保所应用的模型评估标准与指定模型一致的重要性。

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