4 ms·
Yes, Cramer’s rule (referred to in the article) does not give numerically stable results AFAIK - which is yet another can of worms. Good catch.
by pletnes 9y ago
Yes, Cramer’s rule (referred to in the article) does not give numerically stable results AFAIK - which is yet another can of worms. Good catch.
- thanatropism 9y agoI don't think I have heard Cramer's rule mentioned without the caveat "but don't use this for real problems".
- pletnes 9y agoIt’s useful for certain theoretical proofs in analytic math - or so I’ve heard. Not all math is well suited to be coded into reliable software.