Hi all,
I have an age-dependent survival model with year dependent first-year survival and constant adult survival, from which I want to calculate an average survival over time of the chicks. I understand that simply using a dot model would underestimate SE, and that the process variance should be taken into account.
I tried to use the function var.components, which seems to work fine with real parameters, however I couln'd find an example how to use it for the beta's still on logit scale (and my attempts failed!). Then I went to MARK itself, and there it was easier to estimate Beta-parameter estimates from the Variance Components menu. The average beta and its SE, however, was calculated in relation to the intercept of the model, which are the adults in my case. And now I got stuck: how to calculate the SE for the beta of the chicks independently from the intercept? I know how to use the deltamethod, however the variance-covariance matrix you can include in the results from the variance component calculation has 1's at the covariance part, and I'm not sure what that would mean.
Hopefully I explained my problem clear enough, and hopefully somebody has an answer!
Thanks,
Roos.