Single-case design meta-analyses in education and psychology: a systematic review of methodology

Mariola Moeyaert, Marzieh Dehghan-Chaleshtori, Xinyun Xu, Panpan Yang
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Abstract

Meta-analysis is of increasing importance as this quantitative synthesis technique has the potential to summarize a tremendous amount of research evidence, which can help making evidence-based decisions in policy, practice, and theory. This paper examines the single-case meta-analyses within the Education and Psychology fields. The amount of methodological studies related to the meta-analysis of Single-Case Experimental Designs (SCEDs) is increasing rapidly, especially in these fields. This underscores the necessity of a succinct summary to help methodologists identify areas for further development in Education and Psychology research. It also aids applied researchers and research synthesists in discerning when to use meta-analytic techniques for SCED studies based on criteria such as bias, mean squared error, 95% confidence intervals, Type I error rates, and statistical power. Based on the summary of empirical evidence from 18 reports identified through a systematic search procedure, information related to meta-analytic techniques, data generation and analysis models, design conditions, statistical properties, conditions under which the meta-analytic technique is appropriate, and the study purpose(s) were extracted. The results indicate that three-level hierarchical linear modeling is the most empirically validated SCED meta-analytic technique, and parameter bias is the most prominent statistical property investigated. A large number of primary studies (more than 30) and at least 20 measurement occasions per participant are recommended for usage of SCED meta-analysis in Education and Psychology fields.
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教育和心理学中的单例设计荟萃分析:方法论的系统回顾
元分析越来越重要,因为这种定量综合技术有可能总结大量的研究证据,这有助于在政策、实践和理论方面做出基于证据的决策。本文考察了教育和心理学领域的单案例荟萃分析。与单例实验设计(SCEDs)的荟萃分析相关的方法学研究的数量正在迅速增加,特别是在这些领域。这强调了简洁总结的必要性,以帮助方法学家确定教育和心理学研究的进一步发展领域。它还帮助应用研究人员和研究综合人员根据偏差、均方误差、95%置信区间、I型错误率和统计功率等标准,辨别何时使用元分析技术进行经济与经济发展研究。通过系统检索程序对18份报告的经验证据进行总结,提取出与元分析技术、数据生成和分析模型、设计条件、统计特性、适用元分析技术的条件和研究目的相关的信息。结果表明,三层次线性模型是实证最有效的SCED元分析方法,参数偏差是研究中最突出的统计性质。建议在教育和心理学领域使用SCED元分析,需要大量的初步研究(超过30项)和每位参与者至少20个测量场合。
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CiteScore
3.50
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0.00%
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0
审稿时长
14 weeks
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