An Empirical Investigation of Variance Design Parameters for Planning Cluster-Randomized Trials of Science Achievement

An Empirical Investigation of Variance Design Parameters for Planning Cluster-Randomized Trials of Science Achievement
复制标题

科学成果整群随机试验规划方差设计参数的实证研究

DOI:
--
复制
发表时间:
2013
期刊:
影响因子:
0.9
通讯作者:
Joseph A. Taylor
Joseph A. Taylor
中科院分区:
法学4区
文献类型:
--
作者:
Carl D. Westine;Jessaca K. Spybrook;Joseph A. Taylor

文献摘要

被引文献

相似文献

背景:以前的研究主要集中在对数学和阅读成绩的整群随机试验(CRT)的设计参数进行经验性估计。关于设计参数在其他教育成果中的比较,我们知之甚少。目的:本文提出了可用于在科学教育中适当地为CRT供电的设计参数的经验估计,并将它们与使用数学和阅读的估计进行了比较。研究设计:对于科学成就的无条件两级(学校学生)和三级(地区学校学生)分层线性模型,计算组内相关性(ICCs)的估计。然后考虑相关的学生和学校水平的前测和人口统计协变量,并计算解释的方差估计。科目:德克萨斯州5年级、8年级、10年级和11年级连续五年的学生水平数据。衡量标准:由德克萨斯州知识与技能评估衡量的科学、数学和阅读成绩原始分数。结果:研究结果表明,不同年级的理科ICC在0.172到0.196之间,总体上高于可比统计数据,数学的ICC在.163-.172之间,阅读的ICC在.099-.156之间。如果可行,一年的滞后学生水平的科学预测测试解释了结果中的最大变异性。在没有一年滞后的学生水平的科学预测测试的情况下,一年落后的学校水平的科学预测测试是最好的选择。结论:科学教育研究人员应利用从科学成果中得出的设计参数。
Background: Prior research has focused primarily on empirically estimating design parameters for cluster-randomized trials (CRTs) of mathematics and reading achievement. Little is known about how design parameters compare across other educational outcomes. Objectives: This article presents empirical estimates of design parameters that can be used to appropriately power CRTs in science education and compares them to estimates using mathematics and reading. Research Design: Estimates of intraclass correlations (ICCs) are computed for unconditional two-level (students in schools) and three-level (students in schools in districts) hierarchical linear models of science achievement. Relevant student- and school-level pretest and demographic covariates are then considered, and estimates of variance explained are computed. Subjects: Five consecutive years of Texas student-level data for Grades 5, 8, 10, and 11. Measures: Science, mathematics, and reading achievement raw scores as measured by the Texas Assessment of Knowledge and Skills. Results: Findings show that ICCs in science range from .172 to .196 across grades and are generally higher than comparable statistics in mathematics, .163–.172, and reading, .099–.156. When available, a 1-year lagged student-level science pretest explains the most variability in the outcome. The 1-year lagged school-level science pretest is the best alternative in the absence of a 1-year lagged student-level science pretest. Conclusion: Science educational researchers should utilize design parameters derived from science achievement outcomes.