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The derivatives for all the atomic parameters tend to zero as its occupancy tends to zero, so whole rows and columns of the normal matrix will be approx zero. This should show up in the condition number, and eigenvalues of the matrix.
Would be good to have some sensible checks on shifts as they are applied. We did try code that limited shifts as a % of the value, but in some cases (i.e. poor starting model) a big shift is what you want., esp. for Uij and scale parameters.
When the occupancy get close to zero the refinement is extremely unstable
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