Take a look at Cox segmented time-dependent covariates.
After 1st smoking instance/time, risk factors are eliminated from analysis for that person using segmented time-dependent covar:
Time program.
Compute smoker = (T_ >= TimeFirstSmoked).
Compute agerisk = (T_ >= TimeFirstSmoked)*age.
…
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COXREG
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*Use risk covariates as defined above.
Max.
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Hi Thomas,
Thank you for your suggestion. For conceptual reasons, smoking initiation (= event) can happen only once. Therefore, if I undersand well what you suggest, I do not think that "recurrent event analysis" is relevant here.
Each participant has the same baseline at grade 5 and then 5 successive follow-up periods (some did not respond to all measurements) over ~6 years. Only those who have reported never having experimented with smoking are eligible to be included at baseline. I used a long datafile format with SPSS, where each participant might appear on up to 6 lines. With that structure, it is possible to model time and also time-dependent covariates. When a participant reports that he/she experimented with smoking (= smoking initiation), he/she has to be discarded from the analysis since the critical event happened.
I am having a hard time choosing between GEE or Cox regression, because I am not clear about the difference(s) between the questions asked by these two techniques.
Regards,
Michael
I was actually coming to the group to ask a very similar question. In my situation, I have repeated measures (time of discharge, one month, six month, and twelve month follow-up). I am looking at a dichotomous outcome. I am interested in a possible interaction between two main independant variables, which I would like to model as time-varying covariates. I found a source that discusses interaction in time-dependant covariates in Cox models. I don't know very much about GEE, but I was wondering if someone could point me to a source that would show whether or not you could show an interaction using GEE. (To me, it seems like there shouldn't be a problem, but my research mentor would prefer a source - and neither of us are statisticians).