ganghis wrote:Hi,
Alternatively, you can use the delta method (see Evan's new appendix or Gary's FW663 notes) to calculate the variance of your function at specific points. It's slightly involved because of the transformation (logit or sin) used to constrain survival to (0,1). In any case, you'd be pulling values off of the estimated beta variance/covariance matrix.
Hope that helps...
Cheers, Paul Conn
The new appendix Paul is referring to is Appendix B (I just posted an updated version 5 minutes ago), which is a fairly thorough discussion of the 'Delta method, which is preciesly what you want to do. I'd recommend going through the whole appendix - before you dive into the examples at the end, one of which is quite close to the precise problem you're describing.
Also, if you wan to avoid the hassles of doing the calculation 'by hand' (or, getting Excel or some other application to do them), and you only want the SE for specific points, MARK gives you the option of using a 'User-specified covariate' value. MARK defaults to the mean covariate value, but you can actually have it give you a user-specified value (i.e., something other than the mean). This is mentioned in Chapter 12.