Check if matrix A is nilpotent.
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.
Determine whether a vector is monotonically increasing
Return the largest number that is adjacent to a zero
Count from 0 to N^M in base N.
Matrix with different incremental runs
Find out missing number from a vector of 9 elements
Sum of series VII
Sum of series II
Sum of series III
Sum of series V
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