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The Role of Item Distributions on Reliability Estimation: The Case of Cronbach's Coefficient Alpha

机译:项目分布对可靠性估计的作用:Cronbach系数alpha的情况

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摘要

Simulations concerning the distributional assumptions of coefficient alpha are contradictory. To provide a more principled theoretical framework, this article relies on the Frechet-Hoeffding bounds, in order to showcase that the distribution of the items play a role on the estimation of correlations and covariances. More specifically, these bounds restrict the theoretical correlation range [-1, 1] such that certain correlation structures may be unfeasible. The direct implication of this result is that coefficient alpha is bounded above depending on the shape of the distributions. A general form of the Frechet-Hoeffding bounds is derived for discrete random variables. R code and a user-friendly shiny web application are also provided so that researchers can calculate the bounds on their data.
机译:关于系数α的分布假设的模拟是矛盾的。 为了提供更原则的理论框架,本文依赖于Frequet-Hoeffding界限,以展示物品的分布在估算相关性和协方差方面发挥作用。 更具体地,这些界限限制了理论相关范围[-1,1],使得某些相关结构可能是不可行的。 这种结果的直接含义是系数alpha根据分布的形状界定。 为离散随机变量导出Frechet-Hoeffding界限的一般形式。 还提供R码和用户友好的闪亮Web应用程序,以便研究人员可以计算其数据的界限。

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