偶然错误及其对测试变量之间的关系及其对复合测量结果的影响
Paul De Boeck1, Michael L DeKay2, Jolynn Pek2
1Department of Psychology, The Ohio State University, 1827 Neil Avenue, Columbus, OH, 43210, USA. deboeck.2@osu.edu.
随机错误通过承认观察到的数据中的随机扭曲来解释近似的模型匹配. 这种现象影响了统计能力和参数估计,为理解各种研究结果提供了一个框架.
科学领域:
- 统计 统计 统计 统计
- 心理测量 心理测量 心理测量
- 数据分析 数据分析
背景情况:
- 由Wu & Browne (2015) 介绍的,偶然错误地址大致适合于共变性结构模型 (CSM).
- 它假定观察到的数据矩阵因实施变化而偏离理论数据矩阵.
- 这个概念与近似的根平均平方误差 (RMSEA) 和增强标准误差 (SE) 有关.
研究的目的:
- 将偶然错误的概念推广到CSM之外.
- 为了说明其对统计估计和测量不确定性的影响.
- 为各种研究现象提供统计框架.
主要方法:
- 利用模拟来证明偶然错误对SE在更广泛的环境中的影响.
- 使用导数来探索偶然错误,效果大小异质性和统计能力之间的联系.
- 进行模拟研究以评估偶然错误对复合分数 (因子和总分数) 的影响.
主要成果:
- 偶然错误对SE的影响扩展到CSM之外的对变量关系.
- 效果大小的异质性和高估的统计能力被推测是由于偶然的错误.
- 偶然错误对测量不确定性的影响很小,因数得分对因数得分的影响要大于总得分.
结论:
- 偶然错误为理解近似合适,变化结果和功率高估提供了一个统计框架.
- 这是一个关于数据生成机制的假设,具有广泛的含义.
- 该研究强调了统计建模中偶然错误的概括性和后果.
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