# Uncertainty method improved on best-worst case analysis in a binary meta-analysis

##### Gamble, C.; Hollis, S.

#### Journal of Clinical Epidemiology 58(6): 579-588

#### 2005

**ISSN/ISBN: 0895-4356**

PMID: 15878471

DOI: 10.1016/j.jclinepi.2004.09.013

Accession: 050882952

Most systematic reviewers aim to perform an intention-to-treat meta-analysis, including all randomized participants from each trial. This is not straightforward in practice: reviewers must decide how to handle missing outcome data in the contributing trials. To investigate methods of allowing for uncertainty due to missing data in a meta-analysis. The Cochrane Library was surveyed to assess current use of imputation methods. We developed a methodology for incorporating uncertainty, with weights assigned to trials based on uncertainty interval widths. The uncertainty interval for a trial incorporates both sampling error and the potential impact of missing data. We evaluated the performance of this method using simulated data. The survey showed that complete-case analysis is commonly considered alongside best-worst case analysis. Best-worst case analysis gives an interval for the treatment effect that includes all of the uncertainty due to missing data. Unless there are few missing data, this interval is very wide. Simulations show that the uncertainty method consistently has better power and narrower interval widths than best-worst case analysis. The uncertainty method performs consistently better than best-worst case imputation and should be considered along with complete-case analysis whenever missing data are a concern.