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seen Dec 12 '12 at 15:54

Jun
11
awarded  Scholar
Jun
11
accepted Is there a relation of fixed points and eigenvalues of a $3\times 3$ matrix
Jun
8
revised Is there a relation of fixed points and eigenvalues of a $3\times 3$ matrix
corrected wrong assertion.
Jun
8
comment Is there a relation of fixed points and eigenvalues of a $3\times 3$ matrix
Thanks. That got me thinking. Especially your edit. I've come to the conclusion that the condistion $Mv = 0$ is incorrect. I only know that $Mw = 0$. But I don't know anything about the relation of $w$ to $v$. You answer was very helpful though and helped to find some structure.
Jun
8
awarded  Editor
Jun
8
comment Is there a relation of fixed points and eigenvalues of a $3\times 3$ matrix
@mt_ I hope it is clearer now. What I ment was that $M$ mapped $R^3$ onto a two dimensional subspace of $R^3$.
Jun
8
revised Is there a relation of fixed points and eigenvalues of a $3\times 3$ matrix
Changed mathematically incorrect wording.
Jun
8
awarded  Student
Jun
8
asked Is there a relation of fixed points and eigenvalues of a $3\times 3$ matrix