标准差
统计
四分位数
分位数
荟萃分析
样本量测定
标准误差
样本均值和样本协方差
正态分布
合并方差
样品(材料)
计量经济学
数学
医学
置信区间
估计员
化学
色谱法
内科学
作者
Sean McGrath,Xiaofei Zhao,Russell Steele,Brett D. Thombs,Andrea Benedetti,Brooke Levis,Kira E. Riehm,Nazanin Saadat,Alexander W. Levis,Marleine Azar,Danielle B. Rice,Kuan‐Pin Su,Ankur Krishnan,Chen He,Yin Wu,Parash Mani Bhandari,Dipika Neupane,Mahrukh Imran,Jill Boruff,Pim Cuijpers
出处
期刊:DANS - Data Archiving and Networked Services - NARCIS - National Academic Research and Collaborations Information System
[Royal Netherlands Academy of Arts and Sciences]
日期:2020-09-01
被引量:830
标识
DOI:10.1177/0962280219889080
摘要
Researchers increasingly use meta-analysis to synthesize the results of several studies in order to estimate a common effect. When the outcome variable is continuous, standard meta-analytic approaches assume that the primary studies report the sample mean and standard deviation of the outcome. However, when the outcome is skewed, authors sometimes summarize the data by reporting the sample median and one or both of (i) the minimum and maximum values and (ii) the first and third quartiles, but do not report the mean or standard deviation. To include these studies in meta-analysis, several methods have been developed to estimate the sample mean and standard deviation from the reported summary data. A major limitation of these widely used methods is that they assume that the outcome distribution is normal, which is unlikely to be tenable for studies reporting medians. We propose two novel approaches to estimate the sample mean and standard deviation when data are suspected to be non-normal. Our simulation results and empirical assessments show that the proposed methods often perform better than the existing methods when applied to non-normal data.
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