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Properties of bootstrap tests for N-of-1 studies.

Lin, S., Morrison, L., Smith, P., Hargood, C., Weal, M.J. and Yardley, L., 2016. Properties of bootstrap tests for N-of-1 studies. British Journal of Mathematical and Statistical Psychology, 69 (3), 276-290.

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Lin_et_al-2016-British_Journal_of_Mathematical_and_Statistical_Psychology.pdf - Published Version
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DOI: 10.1111/bmsp.12071


N-of-1 study designs involve the collection and analyses of repeated measures data from an individual not using an intervention and using an intervention. This study explores the use of semi-parametric and parametric bootstrap tests in the analysis of N-of-1 studies under a single time series framework in the presence of autocorrelation. When the Type I error rates of bootstrap tests are compared to Wald tests, our results show the bootstrap tests have more desirable properties. We compare the results for normally distributed errors with those for contaminated normally distributed errors and find that, except for when there is relatively large autocorrelation, there is little difference between the power of the parametric and semi-parametric bootstrap tests. We also experiment with two intervention designs: ABAB and AB, and show the ABAB design has more power. The results provide guidelines for designing N-of-1 studies, in the sense of how many observations and how many intervention changes are needed to achieve a certain level of power and which test should be performed.

Item Type:Article
Group:Faculty of Science & Technology
ID Code:26575
Deposited By: Symplectic RT2
Deposited On:25 Jan 2017 10:31
Last Modified:14 Mar 2022 14:02


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