TASK $4$: Determine magic square classification $(1020$ min$)$

Determine if the matrix is a form of magic square. Each criterion below defines a classification of magic square. If none of the criteria are met, produce a warning informing the user that they have not entered a magic square, and ask the user if they wish to try entering a new matrix. Rerun the entire program if the user chooses to enter a new matrix.

Determine the classification of the magic square using the following requirements:

$1.$ If each row and column sum to the same value $($the magic constant$),$ the magic square is classified as $$semi$-$magic$$

$2.$ If$,$ in addition to criterion $1,$ both diagonals sum to the same value as the rows and columns, the magic square is classified as $$normal$$

$3.$ If$,$ in addition to criteria $1$ and $2,$ the values in the square are only the sequence of numbers from $1$ to $($for example, the values in a $3$x$3$ square would be $1$:$9,$ and for a $4$x$4$ square would be $1$:$16),$ the magic square is classified as $$perfect$$TASK $4$: Determine magic square classification $(1020$ min$)$

Determine if the matrix is a form of magic square. Each criterion below defines a classification of magic square. If none of the criteria are met, produce a warning informing the user that they have not entered a magic square, and ask the user if they wish to try entering a new matrix. Rerun the entire program if the user chooses to enter a new matrix.

Determine the classification of the magic square using the following requirements:

$1.$ If each row and column sum to the same value $($the magic constant$),$ the magic square is classified as $$semi$-$magic$$

$2.$ If$,$ in addition to criterion $1,$ both diagonals sum to the same value as the rows and columns, the magic square is classified as $$normal$$

$3.$ If$,$ in addition to criteria $1$ and $2,$ the values in the square are only the sequence of numbers from $1$ to $($for example, the values in a $3$x$3$ square would be $1$:$9,$ and for a $4$x$4$ square would be $1$:$16),$ the magic square is classified as $$perfect$$