Arcsine-based transformations for meta-analysis of proportions: Pros, cons, and alternatives

被引:208
作者
Lin, Lifeng [1 ]
Xu, Chang [2 ]
机构
[1] Florida State Univ, Dept Stat, 201B OSB,117 N Woodward Ave, Tallahassee, FL 32306 USA
[2] Qatar Univ, Dept Populat Med, Coll Med, Doha, Qatar
关键词
arcsine-based transformation; Bayesian model; generalized linear mixed model; meta-analysis; proportion; RANDOM-EFFECTS MODELS; LINEAR MIXED-MODEL; BIAS; PREVALENCE; ACCURACY; SPECIFICITY; SENSITIVITY; DIFFERENCE; RISK; ADD;
D O I
10.1002/hsr2.178
中图分类号
R1 [预防医学、卫生学];
学科分类号
1004 ; 120402 ;
摘要
Meta-analyses have been increasingly used to synthesize proportions (eg, disease prevalence) from multiple studies in recent years. Arcsine-based transformations, especially the Freeman-Tukey double-arcsine transformation, are popular tools for stabilizing the variance of each study's proportion in two-step meta-analysis methods. Although they offer some benefits over the conventional logit transformation, they also suffer from several important limitations (eg, lack of interpretability) and may lead to misleading conclusions. Generalized linear mixed models and Bayesian models are intuitive one-step alternative approaches, and can be readily implemented via many software programs. This article explains various pros and cons of the arcsine-based transformations, and discusses the alternatives that may be generally superior to the currently popular practice.
引用
收藏
页数:6
相关论文
共 60 条
  • [1] Agresti A, 2002, CATEGORICAL DATA ANA, V2nd
  • [2] [Anonymous], 2001, STAT INFERENCE
  • [3] [Anonymous], R news, DOI DOI 10.1007/978-3-319-21416-0
  • [4] ANSCOMBE FJ, 1948, BIOMETRIKA, V35, P246, DOI 10.1093/biomet/35.3-4.246
  • [5] Meta-analysis of prevalence
    Barendregt, Jan J.
    Doi, Suhail A.
    Lee, Yong Yi
    Norman, Rosana E.
    Vos, Theo
    [J]. JOURNAL OF EPIDEMIOLOGY AND COMMUNITY HEALTH, 2013, 67 (11) : 974 - 978
  • [6] Fitting Linear Mixed-Effects Models Using lme4
    Bates, Douglas
    Maechler, Martin
    Bolker, Benjamin M.
    Walker, Steven C.
    [J]. JOURNAL OF STATISTICAL SOFTWARE, 2015, 67 (01): : 1 - 48
  • [7] A RANDOM-EFFECTS REGRESSION-MODEL FOR METAANALYSIS
    BERKEY, CS
    HOAGLIN, DC
    MOSTELLER, F
    COLDITZ, GA
    [J]. STATISTICS IN MEDICINE, 1995, 14 (04) : 395 - 411
  • [8] BINOMIAL CONFIDENCE-INTERVALS
    BLYTH, CR
    STILL, HA
    [J]. JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1983, 78 (381) : 108 - 116
  • [9] A basic introduction to fixed-effect and random-effects models for meta-analysis
    Borenstein, Michael
    Hedges, Larry V.
    Higgins, Julian P. T.
    Rothstein, Hannah R.
    [J]. RESEARCH SYNTHESIS METHODS, 2010, 1 (02) : 97 - 111
  • [10] How are systematic reviews of prevalence conducted? A methodological study
    Borges Migliavaca, Celina
    Stein, Cinara
    Colpani, Veronica
    Barker, Timothy Hugh
    Munn, Zachary
    Falavigna, Maicon
    [J]. BMC MEDICAL RESEARCH METHODOLOGY, 2020, 20 (01)