Revision as of 14:24, 14 September 2013 edit Marc van Leeuwen (talk \| contribs) Extended confirmed users, Pending changes reviewers 2,666 edits →Unitarily triangulizable?: new section ← Previous edit		Revision as of 14:31, 14 September 2013 edit undo Marc van Leeuwen (talk \| contribs) Extended confirmed users, Pending changes reviewers 2,666 edits →Unitarily triangulizable? Next edit →
Line 14: == Unitarily triangulizable? == The article currently says commuting complex matrices are unitarily simultaneously triangularizable. This is nonsense since general complex matrices are not unitarily triangularizable in the first place (and they always commute with themselves). I'm removing this silly sentence. Also it said that if of two commuting matrices just one is diagonalisable then so it the other, in contradiction to what the [[Jordan-Chevalley decompostion]] says; I've corrected that as well. While I'm at it, I'll refine the statement of when the centraliser of ''A'' is '''C'''[''A''] to the better description of having equal minimal and characteristic polynomial.

Talk:Commuting matrices: Difference between revisions