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首页> 外文期刊>Applied Psychological Measurement >M2 and RMSEA2 in Fitting a Unidimensional Model to Multidimensional Data]]>
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M2 and RMSEA2 in Fitting a Unidimensional Model to Multidimensional Data]]>

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摘要

It has been widely known that the Type I error rates of goodness-of-fit tests using full information test statistics, such as Pearson’s test statistic χ2 and the likelihood ratio test statistic G2, are problematic when data are sparse. Under such conditions, the limited information goodness-of-fit test statistic M2 is recommended in model fit assessment for models with binary response data. A simulation study was conducted to investigate the power and Type I error rate of M2 in fitting unidimensional models to many different types of multidimensional data. As an additional interest, the behavior of RMSEA2 was also examined, which is the root mean square error approximation (RMSEA) based on M2. Findings from the current study showed that M2 and RMSEA2 are sensitive in detecting the misfits due to varying slope parameters, the bifactor structure, and the partially (or completely) simple structure for multidimensional data, but not the misfits due to the within-item multidimensional structures.]]>
机译:<!测试统计 g 2 ,当数据稀疏时是有问题的。在这种条件下,建议在模型适合具有二进制响应数据的模型中的模型适合评估中的有限信息拟合测试统计<斜视> M 2 。进行了仿真研究,以研究<斜体> m 2 在拟合单维模型中的电力和型I型错误率到许多不同类型的多维数据。作为额外的兴趣,还检查了RMSEA 2 的行为,这是基于<斜体> m 2 的根均方误差近似(RMSEA) 。来自目前的研究表明<斜斜体> m <亚> 2 和RMSEA 2 在检测由于不同的斜率参数,双层结构结构和等离子体结构和部分(或完全)用于多维数据的简单结构,但由于项目内部的多维结构而不是由于内部的不足。]>

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