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首页> 外文期刊>Structural equation modeling >The Performance of Maximum Likelihood and Weighted Least Square Mean and Variance Adjusted Estimators in Testing Differential Item Functioning With Nonnormal Trait Distributions
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The Performance of Maximum Likelihood and Weighted Least Square Mean and Variance Adjusted Estimators in Testing Differential Item Functioning With Nonnormal Trait Distributions

机译:最大似然和加权最小二乘均值和方差调整估计量在测试具有非正态特征分布的微分项功能时的性能

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摘要

The relative performance of the maximum likelihood ( ML) and weighted least square mean and variance adjusted ( WLSMV) estimators was investigated by studying differential item functioning ( DIF) with ordinal data when the latent variable (.) was not normally distributed. As the ML estimator, ML with robust standard errors ( labeled MLR in Mplus) was chosen and implemented with 2 link functions ( logit vs. probit). The Type I error and power of x(2) tests were evaluated under various simulation conditions including the shape of the. distributions for the reference and focal groups. Type I error was better controlled with MLR estimators than WLSMV. The error from WLSMV was inflated when there was a large difference in the shape of the. distribution between the 2 groups. In general, the power remained quite stable across different distribution conditions regardless of the estimators. WLSMV and MLR-probit showed comparable power, whereas MLR-logit performed the worst.
机译:当潜变量(。)不呈正态分布时,通过研究具有序数数据的微分项函数(DIF),研究了最大似然(ML)和加权最小二乘均方差调整(WLSMV)估计量的相对性能。作为ML估计器,选择了具有鲁棒标准误差的ML(在Mplus中标记为MLR),并通过2个链接函数(logit与probit)来实现。在各种模拟条件下(包括形状)评估了I(2)测试的I型误差和功效。参考人群和焦点人群的分布。与WLSMV相比,使用MLR估计器可以更好地控制I型错误。当WLSMV的形状存在较大差异时,就会夸大错误。两组之间的分布。一般而言,无论估算器如何,功率在不同的配电条件下都保持相当稳定。 WLSMV和MLR-probit显示出可比的功率,而MLR-logit表现最差。

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