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210907 r ||| eng |
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|a Johnson, Blair T.
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|a Meta-analytic statistical inferences for continuous measure outcomes as a function of effect size metric and other assumptions
|h Elektronische Ressource
|c prepared for Agency for Healthcare Research and Quality, U.S. Department of Health and Human Services ; prepared by University of Connecticut-Hartford Hospital Evidence-Based Practice Center ; investigators, Blair T. Johnson, Tania B. Huedo-Medina
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|a Rockville, MD
|b Agency for Healthcare Research and Quality
|c [2013], 2013
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|a 1 PDF file (various pagings)
|b illustrations
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|a Includes bibliographical references
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|a Huedo-Medina, Tania B.
|e [author]
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|a United States
|b Agency for Healthcare Research and Quality
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|a University of Connecticut-Hartford Hospital Evidence-based Practice Center
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|a eng
|2 ISO 639-2
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|b NCBI
|a National Center for Biotechnology Information
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|a Methods research reports
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|a "April 2013.". - Title from PDF title page
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|u https://www.ncbi.nlm.nih.gov/books/NBK140575
|3 Volltext
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|a 610
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|a RESULTS AND CONCLUSIONS: This investigation provides guidance for statistical practice in relation to meta-analysis of studies that compare two groups at one point in time, or that examine repeated measures for one or two groups. Simulations showed that neither standardized or unstandardized effect size indexes had an advantage in terms of bias or efficiency when distributions are normal, when there is no heterogeneity among effects, and when the observed variances of the experimental and control groups are equal. In contrast, when conditions deviate from these ideals, the SMD yields better statistical inferences than UMDs in terms of bias and efficiency. Under high skewness and kurtosis, neither metric has a marked advantage. In general, the standardized index presents the least bias under most conditions and is more efficient than the unstandardized index.
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|a INTRODUCTION: Meta-analysis cannot proceed unless each study outcome is on the same metric and has an appropriate sampling variance estimate, the inverse of which is used as the weight in meta-analytic statistics. When comparing treatments for trials that use the same continuous measures across studies, contemporary meta-analytic practice uses the unstandardized mean difference (UMD) to model the difference between the observed means (i.e., ME-MC) rather than representing effects in the standardized mean difference (SMD). A fundamental difference between the two strategies is that the UMD incorporates the observed variance of the measures as a component of the analytical weights (viz., sampling error or inverse variance) in statistically modeling the results for each study. In contrast, the SMD incorporates the measure's variance directly in the effect size itself (i.e., SMD=[ME MC]/SD) and not directly in the analytical weights.
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|a Finally, the results comparing estimations of the SMD and its variance suggest that some are preferable to others under certain conditions. The current results imply that the choice of effect size metrics, estimators, and sampling variances can have substantial impact on statistical inferences even under such commonly observed circumstances as normal sampling distributions, large numbers of studies, and studies with large samples, and when effects exhibit heterogeneity. Although using the SMD may make clinical inferences more difficult, use of the SMD does permit inferences about effect size magnitude. The Discussion considers clinical interpretation of results using the SMD and addresses limitations of the current project
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|a The UMD approach has been conventional even though its bias and efficiency are unknown; these have also not been compared with the SMD. Also unresolved is which of many possible available equations best optimize statistical modeling for the SMD in use with repeated measures designs (one or two groups).
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|a METHODS: Monte Carlo simulations compared available equations in terms of their bias and efficiency across the many different conditions established by crossing: (1) number of studies in the meta-analysis (k = 10, 20, 50, and 100); (2) mean study sample sizes (5 values of N ranging from small to very large); (3) the ratio of the within-study observed measure variances for experimental and control groups and at pretest and post-test (ratios: 1:1, 2:1, and 4:1); (4) the post-test mean of each pseudo experimental group to achieve 3 parametric effect sizes (p= 0.25, 0.50, and 0.80); (5) normal versus nonnormal distributions (4 levels); and (6) the between-studies variance (#2= 0, 0.04, 0.08, 0.16, and 0.32). For the second issue, (7) the correlation between the two conditions was manipulated (pre-post = 0, 0.25, 0.50, and 0.75).
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