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Collocated Cokriging of snow height data

Stefan Zollinger wrote:
it is translated such that it has the same mean as the primary variable,
log(zinc). This is a requirement for collocated (ordinary) cokriging.
It is assumed here that dist(n) has the same variogram form as the
primary variable, but scaled with the variance of distn. It should be
noted that in collocted cokriging, only the direct correlation between
zinc and dist is relevant, the (rest of) the distn direct variogram and
cross variogram are ignored in the equations.
Well, this is a completely different concept: regression instead of
correlation. (Collocated) cokriging assumes zinc and dist are two random
variables, that have a particular (spatial and cross) correlation.
Universal kriging assumes zinc is related to dist through a regression
relationship, implying that dist is non-random but fixed and known, and
zinc is random. It's apples and oranges, really.
I can see that this section of the book is indeed very dense;
introductions to collocated cokriging are (IIRC) Pierre Goovaerts book
and perhaps GSLIB literature. Wackernagel's book is also very brief on it.