2015
DOI: 10.1093/biostatistics/kxv032
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Large sample inference for a win ratio analysis of a composite outcome based on prioritized components

Abstract: Composite outcomes are common in clinical trials, especially for multiple time-to-event outcomes (endpoints). The standard approach that uses the time to the first outcome event has important limitations. Several alternative approaches have been proposed to compare treatment versus control, including the proportion in favor of treatment and the win ratio. Herein, we construct tests of significance and confidence intervals in the context of composite outcomes based on prioritized components using the large samp… Show more

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Cited by 93 publications
(114 citation statements)
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“…A closed form variance estimate for the WR was developed in the work of Bebu and Lachin. 12 A related estimand that counts such "tied" subjects is the MW parameter given by 13 which was mentioned in the work of Evans and Follmann 10 as a natural metric for the DOOR ranking approach. A form that allows for covariates with uncensored data is known as the probabilistic index.…”
Section: Methodsmentioning
confidence: 99%
“…A closed form variance estimate for the WR was developed in the work of Bebu and Lachin. 12 A related estimand that counts such "tied" subjects is the MW parameter given by 13 which was mentioned in the work of Evans and Follmann 10 as a natural metric for the DOOR ranking approach. A form that allows for covariates with uncensored data is known as the probabilistic index.…”
Section: Methodsmentioning
confidence: 99%
“…The function "wwratio", based on Luo et al [4], provides calculation of the weighted win loss statistics and their corresponding asymptotic variances under the same setting. And the function "genwr", based on the idea of Bebu and Lachin [5], provides calculation of the (un-weighted) win loss statistics and their corresponding asymptotic variances for general types of outcomes. Note that, instead of using n 1 -1 and n 0 -1 in the calculation of estimated variances as Bebu and Lachin [5], we use n 1 and n 0 in the calculation which is consistent with the variance estimation in "winratio" and "wwratio".…”
Section: Package Overview and Usagementioning
confidence: 99%
“…And the function "genwr", based on the idea of Bebu and Lachin [5], provides calculation of the (un-weighted) win loss statistics and their corresponding asymptotic variances for general types of outcomes. Note that, instead of using n 1 -1 and n 0 -1 in the calculation of estimated variances as Bebu and Lachin [5], we use n 1 and n 0 in the calculation which is consistent with the variance estimation in "winratio" and "wwratio". We expect the difference is small between these two versions of variance calculation when the sample size is moderate to large.…”
Section: Package Overview and Usagementioning
confidence: 99%
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“…Thus, in order to take ties appropriately into account, we use a more general definition of the Mann-Whitney effect: p " P pT 1 ą T 2 q`1 2 P pT 1 " T 2 q, (1.1) also known as ordinal effect size measure in case of completely observed data (Ryu and Agresti 2008;Konietschke et al 2012). Recently, a related effect measure, the so called win ratio (for prioritized outcomes), has been investigated considerably by several authors (Pocock et al 2012, Rauch et al 2014, Luo et al 2015, Abdalla et al 2016Bebu and Lachin 2016 as well as Wang and Pocock 2016). It is the odds of the Mann-Whitney effect p in (1.1), i.e.…”
Section: Introductionmentioning
confidence: 99%