Digby

That is the 'traditional' cross semi-variogram as
discussed in Matheron's original work. Now also known
as a co-located cross semi-variogram.

There is a non-co-located cross semi-variogram which
goes something like:

gamma(h)=1/2N(h) SUMi,j(vi-uj)^2

which is always positive. However, you probably have
to standardise u and v to get meaningful results
(which you can't really do with skewed data).

Noel Cressie has shown in  a paper in Math Geol that a
semi-variogram calculated on logarithms is the same
generically as a general relative semi-variogram.

I should think that conclusion probably holds for
cross semi-variograms too. Calculating on logarithms
is computationally simpler than calculating a relative
semi-variogram.

Isobel Clark
http://uk.geocities.com/drisobelclark

 --- Digby Millikan <[EMAIL PROTECTED]> wrote: >
Hello everyone,
>  The forumlea which I have obtained for the cross
> variogram is;
> 
>  gamma(h)=1/2N(h) SUMi,j(vi-vj)(ui-uj)
> 
>  Is it correct then that the product of the
> differences can be negative in
> cases. 
> 
> Digby


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