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Ling Liang
on 19 Jan 2020
May I ask what is the definition of Nilpotent matrix. I suppose that is A^k =0 for some k? If I am right, then 0 must be an eigenvalue of A, then there is some issues for the test problems.
Mayank Bajpai
on 16 Oct 2020
@Ling Liang , take some tolerance while checking the equality of eigen value with zero.
Behnaz Alinaghipour
on 3 Feb 2025 at 22:53
nice one!
Christian Schröder
on 4 Feb 2025 at 7:12
This needs some test cases with matrices that have zero eigenvalues but are not nilpotent.
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