ctlamb wrote:Thanks for your reply. Is the MARKBOOK you are referring to the one by Cooch and White (
http://www.phidot.org/software/mark/docs/book/), this is the one I'm working through.
I do wonder what type of analysis you are running where you are putting a annual estimate of mortality into a estimation approach that looks like it would be able to estimate mortality for you (seems you have a open RD design)? Also, be sure you read up on the potential issues with using categorical values (huckleberry abundance, 1, 2,3...) in a regression format as a continuous, not factor, metric. There are a few posts on the list in that regard, and its in the book.
I am VERY open to suggestions. I am newly exploring MARK so my initial approach may have some flaws. I want to use an open model though for sure.
Cheers,
C
Well, for instance, think about your huck data such as this, lets say that over the 7 years of your study, you have 3 years of huck that is moderate = 1, 2 years of huck that is good = 1, and 2 years of huck that is bad = 3; you really don't need a covariate for that as huck & time are potentially confounded if say good huck years are good rain years (or vice versa, or whatever). So, for instance, thinking about a simple set of comparisons here for huck, you could implicitly evaluate that through time in the PIMs, for instance:
Constant (no time effect) your annual PIMS would be coded something like 1111111, e.g., all annual estimates constrained to be the same
Time effect: 1234567: all annual estimates different
Huck effect: 1331212: annual estimates differ by huck ranking for that year
then the question (in this extremely simple example) would be, which model fits best give the data based on AIC or whatever.
The mortality data I will be entering is human-caused mortality as this is a hunted population and all harvests require reporting to the gov't, which is where I obtained this data. I'm interested if hunter harvest affects overall population growth.
Well, it can't not impact it, right (I may have just tossed a grenade here given the range of folks that follow this list, stand down everyone)...
So, what parameters do you expect are impacted by harvest mortality? I mean, in a open model you are estimating population size/recruitment, survival, recapture prob (and whatever else depending on the model), so what parameter are you thinking about modeling as a function of harvest mortality? Maybe for recruitment modeling in a Pradel model, but I don't think modeling the survival parameter in a open population model as a function of female mortality would work, but other approaches to looking at the survival/recruitment tradeoff are available in MARK that would work better. Maybe someone else has a different opinion...
\bret