An assessment of the use of the continuity correction for sparse data in meta-analysis
Authors:
- 1 January 1996
- journal article
- research article
- Published by Taylor & Francis in Communications in Statistics - Simulation and Computation
- Vol. 25 (4) , 1031-1056
Abstract
A problem which occurs in the practice of meta-analysis is that one or more component studies may have sparse data, such as zero events in the treatment and control groups. Two possible approaches were explored using simulations. The corrected method, in which one half was added to each cell was compared to the uncorrected method. These methods were compared over a range of sparse data situations in terms of coverage rates using three summary statistics:the Mantel-Haenszel odds ratio and the dersimonian and Laird odds ratio and rate difference. The uncorrected method performed better only when using the Mantel-Haenszel odds ratio with very little heterogeneity present. For all other sparse data applications, the continuity correction performed better and is recommended for use in meta-analyses of similar scopeKeywords
This publication has 15 references indexed in Scilit:
- Prognosis and Outcomes of Patients With Community-Acquired PneumoniaJAMA, 1996
- Stress ulcer prophylaxis in the critically III: A meta-analysisThe American Journal of Medicine, 1991
- A general parametric approach to the meta‐analysis of randomized clinical trialsStatistics in Medicine, 1991
- Problems induced by meta‐analysesStatistics in Medicine, 1991
- Estimation issues in clinical trials and overviewsStatistics in Medicine, 1990
- A comparison of statistical methods for combining event rates from clinical trialsStatistics in Medicine, 1989
- A GENERAL ESTIMATOR FOR THE VARIANCE OF THE MANTEL HAENSZEL ODDS RATIOAmerican Journal of Epidemiology, 1986
- Meta-analysis in clinical trialsControlled Clinical Trials, 1986
- Computing an Exact Confidence Interval for the Common Odds Ratio in Several 2×2 Contingency TablesJournal of the American Statistical Association, 1985
- Odds ratio estimators when the data are sparseBiometrika, 1981