Design and Analysis of Hierarchical Composite Endpoints
Win odds summary for a data frame
Win odds summary using formula syntax
Win odds summary for hce objects
A generic function for summarizing win odds
A generic function for win odds regression
Simulate an hce object
Simulate a kidney disease hce dataset
Proportion of wins/losses/ties given the win odds and the win ratio
Coerce a data frame to an hce object
Coerce a data frame to an hce object
A generic function for coercing data structures to hce objects
Win statistics calculation using a data frame
Win statistics calculation using formula syntax
Win statistics calculation for hce objects
A generic function for calculating win statistics
Win odds calculation using a data frame
Win Odds Regression Using a Formula Syntax
Win odds calculation using formula syntax
Win odds calculation for hce objects
A generic function for calculating win odds
Win odds calculation based on a threshold for adhce objects
A generic function for calculating win odds based on a threshold
Win Odds Regression Using a Data Frame
Helper function for hce objects
Calculates patient-level individual win proportions
Minimum detectable or WO for alternative hypothesis for given power (n...
A print method for hce_results objects
A plot method for hce objects
Power calculation for the win odds test (no ties)
A print method for hce_results objects
Simulate ordinal variables for two treatment groups using categorizati...
Simulate an adhce dataset with two correlated outcomes (illness - de...
Sample size calculation for the win odds test (no ties)
Sample size calculation for the win ratio test (with WR = 1 null hypot...
Stratified win odds with adjustment
A generic function for stratified win odds with adjustment
Win odds summary for adhce objects
Simulate and analyze hierarchical composite endpoints. Includes implementation for the kidney hierarchical composite endpoint as defined in Heerspink HL et al (2023) “Development and validation of a new hierarchical composite end point for clinical trials of kidney disease progression” (Journal of the American Society of Nephrology 34 (2): 2025–2038, <doi:10.1681/ASN.0000000000000243>). Win odds, also called Wilcoxon-Mann-Whitney or success odds, is the main analysis method. Other win statistics (win probability, win ratio, net benefit) are also implemented in the univariate case, provided there is no censoring. The win probability analysis is based on the Brunner-Munzel test and uses the DeLong-DeLong-Clarke-Pearson variance estimator, as described by Brunner and Konietschke (2025) in “An unbiased rank-based estimator of the Mann–Whitney variance including the case of ties” (Statistical Papers 66 (1): 20, <doi:10.1007/s00362-024-01635-0>). Includes implementation of a new Wilson-type, compatible confidence interval for the win odds, as proposed by Schüürhuis, Konietschke, Brunner (2025) in “A new approach to the nonparametric Behrens–Fisher problem with compatible confidence intervals.” (Biometrical Journal 67 (6), <doi:10.1002/bimj.70096>). Stratification and covariate adjustment are performed based on the methodology presented by Koch GG et al. in “Issues for covariance analysis of dichotomous and ordered categorical data from randomized clinical trials and non-parametric strategies for addressing them” (Statistics in Medicine 17 (15-16): 1863–92). For a review, see Gasparyan SB et al (2021) “Adjusted win ratio with stratification: Calculation methods and interpretation” (Statistical Methods in Medical Research 30 (2): 580–611, <doi:10.1177/0962280220942558>).