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Maximum type 1 error rate inflation in multiarmed clinical trials with adaptive interim sample size modifications

机译:多臂临床试验中最大1型错误率膨胀并具有自适应的临时样本量修改

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摘要

Sample size modifications in the interim analyses of an adaptive design can inflate the type 1 error rate, if test statistics and critical boundaries are used in the final analysis as if no modification had been made. While this is already true for designs with an overall change of the sample size in a balanced treatment-control comparison, the inflation can be much larger if in addition a modification of allocation ratios is allowed as well. In this paper, we investigate adaptive designs with several treatment arms compared to a single common control group. Regarding modifications, we consider treatment arm selection as well as modifications of overall sample size and allocation ratios. The inflation is quantified for two approaches: a naive procedure that ignores not only all modifications, but also the multiplicity issue arising from the many-to-one comparison, and a Dunnett procedure that ignores modifications, but adjusts for the initially started multiple treatments. The maximum inflation of the type 1 error rate for such types of design can be calculated by searching for the “worst case” scenarios, that are sample size adaptation rules in the interim analysis that lead to the largest conditional type 1 error rate in any point of the sample space. To show the most extreme inflation, we initially assume unconstrained second stage sample size modifications leading to a large inflation of the type 1 error rate. Furthermore, we investigate the inflation when putting constraints on the second stage sample sizes. It turns out that, for example fixing the sample size of the control group, leads to designs controlling the type 1 error rate.
机译:如果在最终分析中使用测试统计信息和临界边界,就好像没有进行任何修改一样,在自适应设计的中期分析中对样本大小的修改会增加1型错误率。尽管在平衡的治疗控制比较中对于样本大小发生总体变化的设计已经是正确的,但如果还允许修改分配比例,则通货膨胀可能会更大。在本文中,我们调查了与单个普通对照组相比具有多个治疗臂的自适应设计。关于修改,我们考虑处理臂的选择以及总体样本大小和分配比率的修改。可以通过两种方法对通货膨胀进行量化:一种幼稚的过程,它不仅忽略所有修改,而且还忽略了多对一比较引起的多重性问题;以及Dunnett程序,它忽略了修改,但针对最初开始的多种处理进行了调整。可以通过搜索“最坏情况”方案来计算此类设计的类型1错误率的最大膨胀,这是临时分析中的样本大小调整规则,在任何点上都会导致最大的条件性类型1错误率样本空间。为了显示最极端的通货膨胀,我们最初假设第二阶段样本大小不受限制地进行修改,从而导致1型错误率的大通货膨胀。此外,我们在对第二阶段样本量施加约束时研究通货膨胀。事实证明,例如确定对照组的样本量,会导致设计控制1型错误率。

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