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10.1002/jrsm.1240

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suck abstract from ncbi


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pmid28378395
      Res+Synth+Methods 2017 ; 8 (3 ): 290-302
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  • Power analysis for random-effects meta-analysis #MMPMID28378395
  • Jackson D ; Turner R
  • Res Synth Methods 2017[Sep]; 8 (3 ): 290-302 PMID28378395 show ga
  • One of the reasons for the popularity of meta-analysis is the notion that these analyses will possess more power to detect effects than individual studies. This is inevitably the case under a fixed-effect model. However, the inclusion of the between-study variance in the random-effects model, and the need to estimate this parameter, can have unfortunate implications for this power. We develop methods for assessing the power of random-effects meta-analyses, and the average power of the individual studies that contribute to meta-analyses, so that these powers can be compared. In addition to deriving new analytical results and methods, we apply our methods to 1991 meta-analyses taken from the Cochrane Database of Systematic Reviews to retrospectively calculate their powers. We find that, in practice, 5 or more studies are needed to reasonably consistently achieve powers from random-effects meta-analyses that are greater than the studies that contribute to them. Not only is statistical inference under the random-effects model challenging when there are very few studies but also less worthwhile in such cases. The assumption that meta-analysis will result in an increase in power is challenged by our findings.
  • |*Meta-Analysis as Topic [MESH]
  • |Bias [MESH]
  • |Databases, Factual [MESH]
  • |Humans [MESH]


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