Algorithm to calculate the determinant or the echelon form of a matrix with integer entries using only integer arithmetic; any divisions that are performed are guaranteed to be exact (there is no remainder). The method can also be used to compute the determinant of matrices with (approximated) real entries, avoiding the introduction any round-off errors beyond those already present in the input.
When I provide matrix [[ 1, 100, 20 ],[ 20, 10, 57 ],[ -2, -3, 100 ]] it gives NaN as the output.
Initially, I have found this problem when I was implementing algorithm in c++ (like here) and came on your implementation. Is this a problem of algorithm or it's the issue of implementations?
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