帮助 本站公告
您现在所在的位置:网站首页 > 知识中心 > 文献详情
文献详细Journal detailed

校正的Bootstrap方法对概化理论方差分量及其变异量估计的改善
Using Adjusted Bootstrap to Improve the Estimation of Variance Components and Their Variability for Generalizability Theory

作  者: ; ;

机构地区: 华南师范大学教育科学学院心理应用研究中心

出  处: 《心理学报》 2013年第1期114-124,共11页

摘  要: Bootstrap方法是一种有放回的再抽样方法,可用于概化理论的方差分量及其变异量估计。用Monte Carlo技术模拟四种分布数据,分别是正态分布、二项分布、多项分布和偏态分布数据。基于p×i设计,探讨校正的Bootstrap方法相对于未校正的Bootstrap方法,是否改善了概化理论估计四种模拟分布数据的方差分量及其变异量。结果表明:跨越四种分布数据,从整体到局部,不论是"点估计"还是"变异量"估计,校正的Bootstrap方法都要优于未校正的Bootstrap方法,校正的Bootstrap方法改善了概化理论方差分量及其变异量估计。 Bootstrap is a returned re-sampling method used to estimate the variance component and their variability. Adjusted bootstrap method was used by Wiley in pxi design for normal data in 2001. However, Wiley did not compare the difference between adjusted method and unadjusted method when estimating the variability. To expand Wiley's 2001 study, our study applied Monte Carlo method to simulate four distribution data. The aim of simulation is to explore the effects of four different estimation methods when estimating the variability of estimated variance components for generalizability theory, The four distribution data are normal distribution data, dichotomous distribution data, polytomous distribution data and skewed distribution data. It is common that researchers focus on normal distribution data and neglect non-normal distribution data, yet non-normal distribution data could always be seen in tests such as TOEFL and GRE. There are several methods to estimate the variability of variance components, including traditional, bootstrap, jackknife and Markov Chain Monte Carlo (MCMC). Former research by Li and Zhang (2009) shows that bootstrap method is significantly better than traditional, jackknife, and MCMC methods in estimating the variability for four distribution data.Bootstrap method has superior cross-distribution quality when estimating the variability of estimated variance components. Li and Zhang (2009) also suggest that bootstrap method should be adopted with a "divide-and-conquer" strategy to obtain good estimated standard error and estimated confidence interval and the criteria of such strategy should be set to: boot-p for person, boot-pi for item, and boot-i for person and item. However, it is unclear that which of the bootstrap methods (adjusted and unadjusted) is better for boot-p, boot-pi, and boot-i. Therefore, our study intends to probe into this comparison as well. This aim of the study is to explore whether adjusted bootstrap method is superior to unadjusted method in impr

关 键 词: 概化理论 方法 方差分量 方差分量变异量 蒙特卡洛模拟

领  域: [哲学宗教] [哲学宗教]

相关作者

作者 谭小兰
作者 张文怡
作者 田文娜
作者 李翔
作者 陈熊

相关机构对象

机构 华南理工大学
机构 暨南大学
机构 华南师范大学
机构 中山大学
机构 华南理工大学经济与贸易学院

相关领域作者

作者 张玉普
作者 张蕾蕾
作者 张馨文
作者 徐敏
作者 施群丽