2008
DOI: 10.1002/bimj.200710464
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General Multistage Gatekeeping Procedures

Abstract: A general multistage (stepwise) procedure is proposed for dealing with arbitrary gatekeeping problems including parallel and serial gatekeeping. The procedure is very simple to implement since it does not require the application of the closed testing principle and the consequent need to test all nonempty intersections of hypotheses. It is based on the idea of carrying forward the Type I error rate for any rejected hypotheses to test hypotheses in the next ordered family. This requires the use of a so-called se… Show more

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Cited by 110 publications
(152 citation statements)
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“…This corresponds to 280 patients per active treatment arm and 140 for placebo, with an assumed dropout rate of 11%. The type I error rate across all treatment comparisons for change from baseline in HbA 1c at 26 weeks was controlled at 0.025 (one-sided) by tree gatekeeping (10). P values were adjusted so that each could be compared with 0.025 to assess significance while accounting for multiplicity adjustments (11).…”
Section: Statistical Analysesmentioning
confidence: 99%
“…This corresponds to 280 patients per active treatment arm and 140 for placebo, with an assumed dropout rate of 11%. The type I error rate across all treatment comparisons for change from baseline in HbA 1c at 26 weeks was controlled at 0.025 (one-sided) by tree gatekeeping (10). P values were adjusted so that each could be compared with 0.025 to assess significance while accounting for multiplicity adjustments (11).…”
Section: Statistical Analysesmentioning
confidence: 99%
“…A sequential tree gatekeeping strategy was used to control the family-wise type 1 error rate. 8 Simultaneous noninferiority tests of dulaglutide 1.5 mg and 0.75 mg versus placebo were conducted with a multiplicity adjusted 1-sided α of 0.0135. If noninferiority between dulaglutide and placebo was achieved, then superiority testing was performed.…”
Section: Statistical Analysesmentioning
confidence: 99%
“…In addition, the Dunnett-Bonferroni-based procedure shares some similarities with the multi-stage Dunnett-based procedure introduced in Dmitrienko et al [20]. The multi-stage gatekeeping procedure splits a based on the observed number of accepted hypotheses in the primary family F 1 , and therefore a 0 is unique.…”
Section: Discussionmentioning
confidence: 96%