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In a randomized control trial, the precision of an average treatment effect estimator and the power of the corresponding t-test can be improved either by collecting data on additional individuals, or by collecting additional covariates that predict the outcome variable. We propose the use of pre-experimental data such as other similar studies, a census, or a household survey, to inform the choice of both the sample size and the covariates to be collected. Our proce-dure seeks to minimize the resulting average treatment effect estimator’s mean squared error or the corresponding t-test’s power, subject to the researcher’s budget constraint. We rely on a modification of an orthogonal greedy algorithm that is conceptually simple and easy to implement in the presence of a large number of potential covariates, and does not require any tuning parameters. In two empirical applications, we show that our procedure can lead to reductions of up to 58% in the costs of data collection, or improvements of the same magnitude in the precision of the treatment effect estimator.
Authors
Research Fellow Columbia University
Sokbae is an IFS Research Fellow and a Professor at Columbia University, with an interest in Econometrics, Applied Microeconomics and Statistics.
Research Fellow University College London
Pedro is a Professor of Economics at University College London and an economist in the IFS' Centre for Microdata Methods and Practice (cemmap).
Research Associate LMU Munich
Daniel is a Research Associate of the IFS in Cemmap and Professor of Statistics and Econometrics at LMU Munich.
Working Paper details
- DOI
- 10.1920/wp.cem.2017.1517
- Publisher
- The IFS
Suggested citation
P, Carneiro and S, Lee and D, Wilhelm. (2017). Optimal data collection for randomized control trials. London: The IFS. Available at: https://ifs.org.uk/publications/optimal-data-collection-randomized-control-trials-0 (accessed: 14 September 2024).
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