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Dec 8, 2015 at 7:09 comment added Joshua Grochow @RobertIsrael: Sorry, of course I was being silly. I was thinking "diagonalizable", not normal. But I think the point of my previous comment is still valid: the normal case (or even the diagonalizable case) seems to miss some of the essential difficulties of the problem.
Dec 8, 2015 at 6:57 comment added Robert Israel @JoshuaGrochow Normal matrices are dense? Certainly not: they form a closed set, since they are the solutions of an equation of the form $F(X) = 0$ with $F$ continuous.
Dec 7, 2015 at 5:17 comment added Joshua Grochow Although normal matrices are dense, the real difficulty in this problem stems from non-normal matrices (as your answer shows). I don't think there is any such simple criterion for general matrices...
Dec 7, 2015 at 1:27 comment added Turbo Ok how about (2)?
Dec 7, 2015 at 1:14 history answered Robert Israel CC BY-SA 3.0