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In the sparse and incremental variants, the resulting linear system is solved by Cholesky decomposition with pivoting. So $X^T X \beta = X^T y$ is solved essentially with
Yes, indeed, the pivoting has this bug sorry. I am in th emiddle of substantially revising these notes and will include a fix along these in the revised version, which should appear sometime in July 2018. Thanks!
In the sparse and incremental variants, the resulting linear system is solved by Cholesky decomposition with pivoting. So$X^T X \beta = X^T y$ is solved essentially with
But shouldn't the final line be
to invert the original permutation?
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