Dear colleagues, I have been recently looking at some articles by authors who estimate the overall survival of their patients based on time-dependent variables (eg, surgery of metastasis, thrombosis, etc.). Normally the effect of these variables is communicated by hazard ratios, which are usually obtained by dividing the observation periods into intervals (eg, by the tmerge function in R, or by using other procedures in STATA). However, the use of time-dependent variables is a violation of the precepts of the Kaplan-Meier method for estimating the percentage of events in specific time periods, insofar as the variable that serves to stratify the population is not always present at baseline, but appears capricious at any time of follow-up. The most logical a priori way of communicating the effect would be computing time from the time-dependent variable to the event of interest. But if we want to communicate a result from the beginning of the follow-up, is there any kind of plausible and common sense solution, or should it be considered as an absurd question and one should limit to report the hazard ratio?

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