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Re: GLS
Julian Blanc wrote:
> I am trying to assess the relative importance of different spatial
> coordinates and various base functions in a spatial process. Using OLS
> regression, the standard errors for beta coefficients are unreliable due to
> spatial autocorrelation, and generalised least squares must be used instead
> (i.e specifying "method: trend;" in the gstat command file). Now, my
> question is this: Is it possible to obtain the beta parameters (and their
> standard errors) for each coordinate/base function separately using GLS in
> GSTAT? Or is this simply made impossible by the fact that a covariance
> function is being specified?
Yes, use:
set debug = 33; # 1 (default) + 32 (GLS results)
set logfile = 'gstat.log'; # or whatever
and view the log file. It gives you both beta and Cov(beta).
> I'd also like to know whether it is possible to
> obtain the coefficient of determination (R-square), though I presume this
> can be obtained by regressing the predicted values on the sample data using
> an ordinary regression program.
It doesn't give R2, I even don't know how it's defined in GLS models. I
don't
think the solution is equal to that of OLS regression, so it may be not
so
easy (to get the right one). Tell me if you find out.
Good luck,
--
Edzer
- References:
- GLS
- From: "Julian Blanc" <pitix@ibm.net>