2002
DOI: 10.1002/sim.1385
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Analysis of clustered matched‐pair data for a non‐inferiority study design

Abstract: Hypothesis testing of matched-pair data has been adapted for equivalence (one- and two-sided) study designs; however, a statistical problem arises when more than one measurement is recorded for each study subject. Ignoring the correlation between the repeated measurements per subject may underestimate the standard error of the parameter estimate. A method of testing for non-inferiority or equivalence of clustered matched-pair data is not yet available. This paper proposes a Wald-type test statistic for a non-i… Show more

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Cited by 19 publications
(14 citation statements)
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“…Data were trained and classified independently using leave-one-run-out cross validation. Statistics were calculated by comparing paired classifications of each image before and after priming in a one-tailed McNemar test, summed over all image pairs per subject; a final group McNemar statistic was formed using a correction for nonindependent clusters across subjects (43).…”
Section: Methodsmentioning
confidence: 99%
“…Data were trained and classified independently using leave-one-run-out cross validation. Statistics were calculated by comparing paired classifications of each image before and after priming in a one-tailed McNemar test, summed over all image pairs per subject; a final group McNemar statistic was formed using a correction for nonindependent clusters across subjects (43).…”
Section: Methodsmentioning
confidence: 99%
“…We calculated an overall detection sensitivity using the total number of true detections divided by the total number of electrographic seizures (= 146 in 55 test subjects) in order to provide an estimation of the true sensitivity of the test algorithm. Because the outcome responses (detected or not detected) belong to clustered binary data, the standard error of the estimation needs to be adjusted by taking into account the correlation within each cluster (i.e., subject) (Rao and Scott, 1992; Durkalski et al, 2003). The equation for calculating the adjusted standard error is: Kfalse(K1false)·N2i=1Kfalse(xiki·p^false)2 where K = total number of test subjects (with seizures only); N = total number of test seizures; x i = number of true detections for subject i; k i = number of test seizures in subject i, and p@ = estimated overall sensitivity.…”
Section: Methodsmentioning
confidence: 99%
“…Dukalski et al (2003) use a similar statistic for noninferiority testing on clustered binary data. By using the GEE approach, these test statistics do not require estimation of the correlation coefficients of the clustered binary data.…”
Section: Testing On Concordance Ratesmentioning
confidence: 99%