Fixed vs random effects meta-analysis in rare event studies:: The Rosiglitazone link with myocardial infarction and cardiac death

被引:86
作者
Shuster, Jonathan J.
Jones, Lynn S.
Salmon, Daniel A.
机构
[1] Univ Florida, Coll Med, Dept Epidemiol & Hlth Policy Res, Gainesville, FL 32610 USA
[2] Midwest Clin Res, Dayton, OH 45408 USA
[3] Johns Hopkins Univ, Bloomberg Sch Publ Hlth, Dept Int Hlth, Baltimore, MD 21205 USA
关键词
low event rates; odds ratio; meta-analysis; random effects; relative risk; Rosiglitazone;
D O I
10.1002/sim.3060
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Meta-analyses can be powerful tools to combine the results of randomized clinical trials and observational studies to make consensus inferences about a medical issue. It will be demonstrated that a common practice of testing for homogeneity of effect size, and acting upon the inference to decide between fixed vs random effects, can lead to potentially misleading results. A by-product of this paper is a new ratio estimator approach to random effects meta-analysis of a large set of studies with low event rates. As a case study, we shall use the recent Rosiglitazone example, where diagnostic testing failed to reject homogeneity, leading the investigators to use fixed effects. The results for the fixed and random effects analyses are discordant. In the fixed (random) effects analysis, the p-values for myocardial infarction were 0.03 (0.11) while those for cardiac death were 0.06 (0.0017). Had the fixed effects analysis controlled the study error for multiple testing via a Bonferonni correction, the joint 95+ per cent confidence rectangle for the two outcomes would have included odds ratios of (1.0, 1.0). For the Rosiglitazone example, random effects analysis, where all studies receive the same weight, is the superior choice over fixed effects, where two large studies dominate. Copyright (C) 2007 John Wiley & Sons, Ltd.
引用
收藏
页码:4375 / 4385
页数:11
相关论文
共 23 条
[1]  
[Anonymous], APPROXIMATION THEORE
[2]   Estimating risk difference in multicenter studies under baseline-risk heterogeneity [J].
Böhning, D ;
Sarol, J .
BIOMETRICS, 2000, 56 (01) :304-308
[3]   A comparison of statistical methods for meta-analysis [J].
Brockwell, SE ;
Gordon, IR .
STATISTICS IN MEDICINE, 2001, 20 (06) :825-840
[4]   A Bayesian semiparametric model for random-effects meta-analysis [J].
Burr, D ;
Doss, H .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2005, 100 (469) :242-251
[5]  
COCHRAN WG, 1977, SAMPLING TECHNIQUES, P153
[6]   METAANALYSIS IN CLINICAL-TRIALS [J].
DERSIMONIAN, R ;
LAIRD, N .
CONTROLLED CLINICAL TRIALS, 1986, 7 (03) :177-188
[7]   Safety considerations for new vaccine development [J].
Ellenberg, SS .
PHARMACOEPIDEMIOLOGY AND DRUG SAFETY, 2001, 10 (05) :411-415
[8]   Valid inference in random effects meta-analysis [J].
Follmann, DA ;
Proschan, MA .
BIOMETRICS, 1999, 55 (03) :732-737
[9]   A refined method for the meta-analysis of controlled clinical trials with binary outcome [J].
Hartung, J ;
Knapp, G .
STATISTICS IN MEDICINE, 2001, 20 (24) :3875-3889
[10]   Low-dose rosiglitazone in patients with insulin-requiring type 2 diabetes [J].
Hollander, Priscilla ;
Yu, Dahong ;
Chou, Hubert S. .
ARCHIVES OF INTERNAL MEDICINE, 2007, 167 (12) :1284-1290