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fmudesign: singular correlation matrix #684
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I think this is technically possible, but not sure it's something that we want to do. |
I think the use case for 100% correlated variables is there. E.g. you have a case where want to test what is the oil water contact in two segments is the same, compared to that they vary independently. Or you have some prediction parameters that are correlated, but you want to test what happens if they are 100% correlated. |
I have a similar issue using it, as we have some cases similar to what Trine mentioned. |
Input from Gyrid Johnsen: Correlation 1 is (often) used for FWL and GOC uncertainties.
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The latest fmudesign uses transformation of correlated variables via Cholesky factorization. To perform the Cholesky
factorization the matrix has to be symmetric positive definite (non-singular), Could this be generalized to the case
of singular correlation matrices (symmetric positive semidefinite) by using f.ex. SVD instead of Cholesky?
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