# Magic Square Puzzle Solver

**Submit to see the results which display all the numbers in the grid organized so that the sum of numbers in every row, column and.**

**Magic square puzzle solver**.
$$ m = n (n ^ 2 + 1) / 2 $$ for a size 3x3, the minimum constant is 15, for 4x4 it is 34, for 5x5 it is 65, 6x6 it is 111, then 175, 260,.
However the inputs for the magic square puzzle have to be provided through a file.
My question here hi i'm new to python and i have been tasked with creating a magic square puzzle.

It may be reflected, rotated, or both, but it is always the same square. And, if the same numbers are used, e.g., 1 to 9, the same square always results; 1 magic square of size 3 × 3 880 magic squares of size 4× 4

Give them a try before moving on to the 4x4 magic squares! A magic square of order n is an arrangement of n 2 numbers, usually distinct integers, in a square, such that the n numbers in all rows, all columns, and both diagonals sum to the same constant. 9 different 3x3 6 different 4x4 6 different 5x5 2 different 6x6 original puzzle resour.

This is a grid, most commonly 3x3 or 4x4, filled with numbers. Dividing this result gives 34, which is my target sum for each row, column, and diagonal. Heres a post about the inception of the solver.

Magic squares are one of the simplest forms of logic puzzles, and a great introduction to problem solving techniques beyond traditional arithmetic algorithms. Actually, all 3x3 magic squares have an identical structure. This reveals the underlying structure of a 3x3 magic square.

The purpose of this python challenge is to demonstrate the use of a backtracking algorithm to solve a magic square puzzle. He applied this method to construct a date magic square. The 3x3 magic squares on these puzzle worksheets are the least complex form of magic squares you can solve.