统计
出版偏见
漏斗图
样本量测定
荟萃分析
I类和II类错误
标称水平
线性回归
数学
计量经济学
审查(临床试验)
逻辑回归
元回归
统计能力
罗伊特
置信区间
医学
内科学
作者
Petra Macaskill,Stephen D. Walter,Les Irwig
摘要
Abstract Meta‐analyses are subject to bias for many of reasons, including publication bias. Asymmetry in a funnel plot of study size against treatment effect is often used to identify such bias. We compare the performance of three simple methods of testing for bias: the rank correlation method; a simple linear regression of the standardized estimate of treatment effect on the precision of the estimate; and a regression of the treatment effect on sample size. The tests are applied to simulated meta‐analyses in the presence and absence of publication bias. Both one‐sided and two‐sided censoring of studies based on statistical significance was used. The results indicate that none of the tests performs consistently well. Test performance varied with the magnitude of the true treatment effect, distribution of study size and whether a one‐ or two‐tailed significance test was employed. Overall, the power of the tests was low when the number of studies per meta‐analysis was close to that often observed in practice. Tests that showed the highest power also had type I error rates higher than the nominal level. Based on the empirical type I error rates, a regression of treatment effect on sample size, weighted by the inverse of the variance of the logit of the pooled proportion (using the marginal total) is the preferred method. Copyright © 2001 John Wiley & Sons, Ltd.
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