Model-based recursive partitioning for discrete event times
Cynthia Huber, Matthias Schmid, Tim Friede

TL;DR
This paper introduces MOB-dS, a modified recursive partitioning method for discrete time-to-event data that controls false positive rates by accounting for data dependencies, improving subgroup detection accuracy.
Contribution
The paper develops MOB-dS, a permutation-based extension of model-based recursive partitioning tailored for discrete survival data, addressing independence violations in existing methods.
Findings
MOB-dS effectively controls type I error rates in simulations.
Standard MOB shows inflated false positive rates with discrete data.
Application to unemployment data demonstrates MOB-dS's practical utility.
Abstract
Model-based recursive partitioning (MOB) is a semi-parametric statistical approach allowing the identification of subgroups that can be combined with a broad range of outcome measures including continuous time-to-event outcomes. When time is measured on a discrete scale, methods and models need to account for this discreetness as otherwise subgroups might be spurious and effects biased. The test underlying the splitting criterion of MOB, the M-fluctuation test, assumes independent observations. However, for fitting discrete time-to-event models the data matrix has to be modified resulting in an augmented data matrix violating the independence assumption. We propose MOB for discrete Survival data (MOB-dS) which controls the type I error rate of the test used for data splitting and therefore the rate of identifying subgroups although none is present. MOB-ds uses a permutation approach…
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Taxonomy
TopicsStatistical Methods and Inference · Mental Health Research Topics · Gene Regulatory Network Analysis
MethodsTest
