How much can we learn about missing data?: an exploration of a clinical trial in psychiatry
Authors: Jackson, Dan1; White, Ian R.1; Leese, Morven2
Source: Journal of the Royal Statistical Society: Series A (Statistics in Society), Volume 173, Number 3, July 2010 , pp. 593-612(20)
Publisher: Wiley-Blackwell
Abstract:
Summary. When a randomized controlled trial has missing outcome data, any analysis is based on untestable assumptions, e.g. that the data are missing at random, or less commonly on other assumptions about the missing data mechanism. Given such assumptions, there is an extensive literature on suitable methods of analysis. However, little is known about what assumptions are appropriate. We use two sources of ancillary data to explore the missing data mechanism in a trial of adherence therapy in patients with schizophrenia: carer-reported (proxy) outcomes and the number of contact attempts. This requires additional assumptions to be made whose plausibility we discuss. Proxy outcomes are found to be unhelpful in this trial because they are insufficiently associated with patient outcome and because the ancillary assumptions are implausible. The number of attempts required to achieve a follow-up interview is helpful and suggests that these data are unlikely to depart far from being missing at random. We also perform sensitivity analyses to departures from missingness at random, based on the investigators' prior beliefs elicited at the start of the trial. Wider use of techniques such as these will help to inform the choice of suitable assumptions for the analysis of randomized controlled trials.Keywords: Informatively missing; Missing data; Missingness not at random; Prior elicitation; Proxy data; Repeated attempts; Sensitivity analysis
Document Type: Research article
DOI: http://dx.doi.org/10.1111/j.1467-985X.2009.00627.x
Affiliations: 1: Medical Research Council Biostatistics Unit, Cambridge, UK 2: Institute of Psychiatry, London, UK
Publication date: 2010-07-01
- In this: publication
- By this: publisher
- In this Subject: Mathematics and Statistics
- By this author: Jackson, Dan ; White, Ian R. ; Leese, Morven

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