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Testing for noninferiority of binomial distributions referring to a modified equivalence region with piecewise linear boundary

机译:检验具有分段线性边界的修正等价区域的二项式分布的非劣性

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摘要

In testing for noninferiority of two binomial distributions, the hypothesis formulation most commonly considered defines equivalence in terms of a constant bound to the difference of the two parameters. In order to avoid some basic logical difficulty entailed in this formulation we use an equivalence region whose boundary has fixed vertical distance from the diagonal for all values of the reference responder rate above some cutoff point and coincides left from this point with the line joining it with the origin. For the corresponding noninferiority hypothesis we derive and compare two different testing procedures. The first one is based on an objective Bayesian decision rule. The other one is obtained through combining the score tests for noninferiority with respect to the difference and the ratio of the two proportions, respectively, by means of the intersection-union principle. Both procedures are extensively studied by means of exact computational methods.
机译:在检验两个二项式分布的非劣性时,最常考虑的假设公式是根据两个参数之差的常数来定义等价性。为了避免此公式带来的一些基本逻辑困难,我们使用一个等价区域,该边界的边界与对角点之间所有参考响应速率的所有值的对角线具有固定的垂直距离,并且该点与该点连接的线重合。起源。对于相应的非自卑假设,我们推导并比较了两种不同的测试程序。第一个基于客观贝叶斯决策规则。另一个是通过相交-联合原理,通过组合关于两个比例的差异和比率的非劣等性得分测试而获得的。两种方法都通过精确的计算方法进行了广泛的研究。

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