Considerations for Estimating Causal Effects of Informatively Timed Treatments
Not on the map. Why?
Abstract (arXiv)
Epidemiological studies are often concerned with estimating causal effects of a sequence of treatment decisions on survival outcomes. In many settings, treatment decisions do not occur at fixed, pre-specified followup times. Rather, timing varies across subjects in ways that may be informative of subsequent treatment decisions and potential outcomes. Awareness of the issue and its potential solutions is lacking in the literature, which motivate this work. Here, we formalize the issue of informative timing, problems associated with ignoring it, and show how g-methods can be used to analyze sequential treatments that are informatively timed. As we describe, in such settings, the waiting times between successive treatment decisions may be properly viewed as a time-varying confounders. Using synthetic examples, we illustrate how g-methods that do not adjust for these waiting times may be biased and how adjustment can be done in scenarios where patients may die or be censored in between treatments. We draw connections between adjustment and identification with discrete-time versus continuous-time models. Finally, we provide implementation guidance and examples using publicly available software. Our concluding message is that 1) considering timing is important for valid inference and 2) correcting for informative timing can be done with g-methods that adjust for waiting times between treatments as time-varying confounders.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 3 of its 34 references that are in the map. First posted on arXiv 29 Aug 2025.
Builds on
3 of 34 references.
References · 3
- 2018A causal framework for classical statistical estimands in failure time settings with competing eventscited by 4
- 2022Bayesian Semiparametric Model for Sequential Treatment Decisions with Informative Timingcited by 2
- 2023The role of discretization scales in causal inference with continuous-time treatmentcited by 2
Built on by
Not cited yet.