Optimizing Trial Design Sequential, Adaptive, and Enrichment Strategies
Optimizing Trial Design Sequential, Adaptive, and Enrichment Strategies
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DOI:
10.1161/circulationaha.108.809707
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发表时间:
2009-02-03
期刊:
影响因子:
37.8
通讯作者:
Ware, James H.
中科院分区:
文献类型:
--
作者:
Mehta, Cyrus;Gao, Ping;Ware, James H.
bined sample size needed to detect a 20% risk reduction (ie, a relative risk of ρ0. 8) with 80% power with a 1-sided level-0.025 test is calculated from Equation 1 as N8236. This approach has 2 important limitations: The power varies as a function of both the placebo group event rate and the magnitude of the treatment effect. For instance, if πc 7% instead of 8%, the sample size needed to detect a 20% risk reduction with 80% power increases from N8236 to N9503. If, in addition, the actual risk reduction is only 18%, the required sample size increases even further to N11 841. Figure 1 displays the power of an 8000-patient study for 3 different placebo-group event rates and risk reductions between 15% and 22%, in which the risk reduction is 100 (1ρ)%. The power of the study varies from 53% to 93%. In subsequent sections, we focus on the middle curve, corresponding to an 8000-patient fixed sample trial with an 8.7% placebo-group event rate. For this event rate and a relative risk of ρ0. 8, 8000 patients yield power of 82%. When we design a trial with a fixed sample size based on an assumed placebo-group event rate and treatment effect, we are at risk of mounting a trial that is underpowered for the actual situation. When the end point is measured as the time to the event rather than the event rate, the dependence of power on prior knowledge of the placebo-group event rate can be eliminated by continuing the trial to a prespecified number of events, D. The number of events needed for a 1-side level-α test to detect a hazard ratio ρ with 1ß power is then given by