Estimation and adjustment of bias in randomized evidence by using mixed treatment comparison meta-analysis
Authors: Dias, S.1; Welton, N. J.1; Marinho, V. C. C.2; Salanti, G.3; Higgins, J. P. T.4; Ades, A. E.1
Source: Journal of the Royal Statistical Society: Series A (Statistics in Society), Volume 173, Number 3, July 2010 , pp. 613-629(17)
Publisher: Wiley-Blackwell
Abstract:
Summary. There is good empirical evidence that specific flaws in the conduct of randomized controlled trials are associated with exaggeration of treatment effect estimates. Mixed treatment comparison meta-analysis, which combines data from trials on several treatments that form a network of comparisons, has the potential both to estimate bias parameters within the synthesis and to produce bias-adjusted estimates of treatment effects. We present a hierarchical model for bias with common mean across treatment comparisons of active treatment versus control. It is often unclear, from the information that is reported, whether a study is at risk of bias or not. We extend our model to estimate the probability that a particular study is biased, where the probabilities for the `unclear' studies are drawn from a common beta distribution. We illustrate these methods with a synthesis of 130 trials on four fluoride treatments and two control interventions for the prevention of dental caries in children. Whether there is adequate allocation concealment and/or blinding are considered as indicators of whether a study is at risk of bias. Bias adjustment reduces the estimated relative efficacy of the treatments and the extent of between-trial heterogeneity.Keywords: Bayesian methods; Bias; Markov chain Monte Carlo methods; Meta-analysis; Mixed treatment comparisons; Network meta-analysis
Document Type: Research article
DOI: http://dx.doi.org/10.1111/j.1467-985X.2010.00639.x
Affiliations: 1: University of Bristol, UK 2: Queen Mary University of London, UK 3: University of Ioannina School of Medicine, Greece 4: Medical Research Council Biostatistics Unit, Cambridge, UK
Publication date: 2010-07-01
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- In this Subject: Mathematics and Statistics
- By this author: Dias, S. ; Welton, N. J. ; Marinho, V. C. C. ; Salanti, G. ; Higgins, J. P. T. ; Ades, A. E.

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