Multi-Dimensional Composite Endpoint Analysis via the Choquet Integral: Block Recurrent Encoding and Comparative Advantage Mapping
Ibrahim Halil Tanboga

TL;DR
This paper introduces CWOT-CE, a novel Choquet integral-based method for analyzing composite endpoints in cardiovascular trials, effectively capturing multiple outcome dimensions and outperforming traditional methods in simulations.
Contribution
The paper presents a new non-additive fuzzy measure approach that encodes six outcome dimensions, with permutation inference and component attribution, improving analysis of complex composite endpoints.
Findings
CWOT-CE maintains nominal Type I error in simulations.
Outperforms Cox TTFE, Win Ratio, and WLW in most scenarios.
Shows advantages in high-correlation, mortality-driven, and balanced effects.
Abstract
Background: Composite endpoints in cardiovascular trials combine heterogeneous outcomes-mortality, nonfatal events, hospitalizations, and biomarkers-yet conventional analytical methods sacrifice information by targeting a single dimension. Cox time-to-first-event ignores post-first-event data; Win Ratio discards tied pairs; negative binomial regression treats death as noninformative censoring. Methods: We propose CWOT-CE: a Choquet integral-based composite endpoint analysis that encodes K = 6 outcome dimensions-survival, event-free time, AUC recurrent burden, last event time, biomarker, and alive status-and aggregates them through a non-additive fuzzy measure with pairwise interaction terms. The recurrent event process is represented as two complementary scalar summaries: the area under the cumulative count curve (AUC burden) and the last event time. Inference is via permutation test…
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