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- W3138889111 abstract "Methods for random-effects meta-analysis require an estimate of the between-study variance, $tau^2$. The performance of estimators of $tau^2$ (measured by bias and coverage) affects their usefulness in assessing heterogeneity of study-level effects, and also the performance of related estimators of the overall effect. For the effect measure log-response-ratio (LRR, also known as the logarithm of the ratio of means, RoM), we review four point estimators of $tau^2$ (the popular methods of DerSimonian-Laird (DL), restricted maximum likelihood, and Mandel and Paule (MP), and the less-familiar method of Jackson), four interval estimators for $tau^2$ (profile likelihood, Q-profile, Biggerstaff and Jackson, and Jackson), five point estimators of the overall effect (the four related to the point estimators of $tau^2$ and an estimator whose weights use only study-level sample sizes), and seven interval estimators for the overall effect (four based on the point estimators for $tau^2$, the Hartung-Knapp-Sidik-Jonkman (HKSJ) interval, a modification of HKSJ that uses the MP estimator of $tau^2$ instead of the DL estimator, and an interval based on the sample-size-weighted estimator). We obtain empirical evidence from extensive simulations of data from normal distributions. Simulations from lognormal distributions are in a separate report Bakbergenuly et al. 2019b." @default.
- W3138889111 created "2021-03-29" @default.
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- W3138889111 date "2020-01-07" @default.
- W3138889111 modified "2023-10-16" @default.
- W3138889111 title "Simulation study of estimating between-study variance and overall effect in meta-analyses of log-response-ratio for normal data" @default.
- W3138889111 doi "https://doi.org/10.31222/osf.io/3bnxs" @default.
- W3138889111 hasPublicationYear "2020" @default.
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