Sample Size Computations Controlling the Type-II Generalized Family-Wise Error Rate
Sample Size Computation with Single Step Bonferroni Method in the Cont...
Computation of the complexity of the numerical computations.
Computation of degrees of freedom.
Data analysis with a global method in the context of multiple continuo...
Sample Size Computation Based on a Global Procedure in the Context of ...
Data analysis with an individual testing procedure in the context of m...
Sample size computation with an individual testing procedure in the co...
Data analysis using an individual testing procedure controlling the q-...
Sample size determination in the context of multiple continuous endpoi...
Computation of matrix type
Monte carlo computation of power.
Plot of an rPower object
Computation of power for step-down (Holm) procedure.
Computation of power for single step (Bonferroni) procedure.
Computation of power for step-up (Hochberg) procedure.
Sample Size Computation and Data Analysis in the context of multiple c...
The significance of mean difference tests in clinical trials is established if at least r null hypotheses are rejected among m that are simultaneously tested. This package enables one to compute necessary sample sizes for single-step (Bonferroni) and step-wise procedures (Holm and Hochberg). These three procedures control the q-generalized family-wise error rate (probability of making at least q false rejections). Sample size is computed (for these single-step and step-wise procedures) in a such a way that the r-power (probability of rejecting at least r false null hypotheses, i.e. at least r significant endpoints among m) is above some given threshold, in the context of tests of difference of means for two groups of continuous endpoints (variables). Various types of structure of correlation are considered. It is also possible to analyse data (i.e., actually test difference in means) when these are available. The case r equals 1 is treated in separate functions that were used in Lafaye de Micheaux et al. (2014) <doi:10.1080/10543406.2013.860156>.