LD model with sampling effort varying by individual

Dear all,
I am attempting to run a live resight/dead recovery model through RMark. I am very new to RMark and maybe my question is trivial, but searching through help pages and pdfs hasn't given me the answer so far.
My data com from monthly telemetry surveys. Most individuals were searched for every month of the study, unless they were eventually found dead. But for some individuals, sampling effort stopped for some reason. So, for example, one individual was located in three consecutive months, then it wasn't seen in month 4, and then no-one ever looked for it again during the rest of the study. Other individuals were looked for, though, so that effort is essentially an individual and time varying categorical covariate, where detection and recovery probability for the second category (when an individual was no longer looked for) have to be fixed to 0.
I managed including effort as a numerical individual and time varying covariate (just to see if I understood the basic mechanism of including such a covariate), but I was unable to include it as a categorical covariate. I tried using a 0/1 dummy variable, making "not sampled" the intercept and fixing that to 0, but that didn't work out either.
My question: is this dummy variable/fixing the intercept to 0 the correct approach and am I just not understanding the process of how to fix the right parameter to 0? Or is there a different approach to doing that?
Here is how I attempted to do the dummy variable/fixing the intercept to 0 approach:
Effort is a matrix, nrow = #individuals, ncol = #primary occasions; entries are 0 if an individual was not looked for on a given occasion and 1 if it was looked for. Column names are "Effort1" through "Effort37".
I added that to the data frame holding the encounter histories using cbind().
I tried defining p as
p.dot=list(formula=~Effort, fixed=list(index=1, value=0))
Thinking that in this model, p would have 2 parameters and the first one would be the intercept. But the model returns nonsensical estimates for all detection parameters.
Thank you in advance for your help and insight,
Rahel
I am attempting to run a live resight/dead recovery model through RMark. I am very new to RMark and maybe my question is trivial, but searching through help pages and pdfs hasn't given me the answer so far.
My data com from monthly telemetry surveys. Most individuals were searched for every month of the study, unless they were eventually found dead. But for some individuals, sampling effort stopped for some reason. So, for example, one individual was located in three consecutive months, then it wasn't seen in month 4, and then no-one ever looked for it again during the rest of the study. Other individuals were looked for, though, so that effort is essentially an individual and time varying categorical covariate, where detection and recovery probability for the second category (when an individual was no longer looked for) have to be fixed to 0.
I managed including effort as a numerical individual and time varying covariate (just to see if I understood the basic mechanism of including such a covariate), but I was unable to include it as a categorical covariate. I tried using a 0/1 dummy variable, making "not sampled" the intercept and fixing that to 0, but that didn't work out either.
My question: is this dummy variable/fixing the intercept to 0 the correct approach and am I just not understanding the process of how to fix the right parameter to 0? Or is there a different approach to doing that?
Here is how I attempted to do the dummy variable/fixing the intercept to 0 approach:
Effort is a matrix, nrow = #individuals, ncol = #primary occasions; entries are 0 if an individual was not looked for on a given occasion and 1 if it was looked for. Column names are "Effort1" through "Effort37".
I added that to the data frame holding the encounter histories using cbind().
I tried defining p as
p.dot=list(formula=~Effort, fixed=list(index=1, value=0))
Thinking that in this model, p would have 2 parameters and the first one would be the intercept. But the model returns nonsensical estimates for all detection parameters.
Thank you in advance for your help and insight,
Rahel