Uses equally-summed arithmetic progressions of odd numbers to prove that no 3x3 magic square of distinct squares exists.
6 On Arithmetic Progressions and a Proof of the Nonexistence of Magic Squares of Squares β2 1d −β 2 1n = 0
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On Arithmetic Progressions and a Proof of the Nonexistence of Magic Squares of Squares
Uses equally-summed arithmetic progressions of odd numbers to prove that no 3x3 magic square of distinct squares exists.