Comparison of two methods to detect publication bias in meta-analysis |
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Authors: | Peters Jaime L Sutton Alex J Jones David R Abrams Keith R Rushton Lesley |
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Institution: | Centre for Biostatistics and Genetic Epidemiology, Department of Health Sciences, University of Leicester, Leicester, England (Drs Sutton, Jones, and Abrams, and Ms Peters); MRC Institute for Environment and Health, Leicester, England (Dr Rushton). Dr Rushton is now with the Department of Epidemiology and Public Health, Imperial College London, London, England. |
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Abstract: | Context Egger's regression test is often used to help detect publication bias in meta-analyses. However, the performance of this test and the usual funnel plot have been challenged particularly when the summary estimate is the natural log of the odds ratio (lnOR). Objective To compare the performance of Egger's regression test with a regression test based on sample size (a modification of Macaskill's test) with lnOR as the summary estimate. Design Simulation of meta-analyses under a number of scenarios in the presence and absence of publication bias and between-study heterogeneity. Main Outcome Measures Type I error rates (the proportion of false-positive results) for each regression test and their power to detect publication bias when it is present (the proportion of true-positive results). Results Type I error rates for Egger's regression test are higher than those for the alternative regression test. The alternative regression test has the appropriate type I error rates regardless of the size of the underlying OR, the number of primary studies in the meta-analysis, and the level of between-study heterogeneity. The alternative regression test has comparable power to Egger's regression test to detect publication bias under conditions of low between-study heterogeneity. Conclusion Because of appropriate type I error rates and reduction in the correlation between the lnOR and its variance, the alternative regression test can be used in place of Egger's regression test when the summary estimates are lnORs. |
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