You‘re given a square matrix M. Elements of this matrix are M_{ij} : \{0 < i < n, 0 < j < n\}. In this problem you’ll have to find out whether the given matrix is symmetric or not.

Definition: Symmetric matrix is such a matrix that all elements of it are non-negative and symmetric with relation to the center of this matrix. Any other matrix is considered to be non-symmetric. For example:

is symmetric

is not symmetric, because 3 \ne 0

All you have to do is to find whether the matrix is symmetric or not. Elements of a matrix given in the input are -2^{32} \le M_{ij} \le 2^{32} and 0 < n \le 100.

For each test case output one line \text{‘Test #t: S’} . Where t is the test number starting from 1. Line S is equal to ‘Symmetric’ if matrix is symmetric and ‘Non-symmetric’ in any other case.