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There are lots of approaches to assemble magic squares, however the conventional (and many basic) way is always to observe particular configurations/formulas which deliver standard styles.A magic sq. remains magic when any of its non-central rows x and y are interchanged, along with the interchange of their complementary rows n - x + one and n - y

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Whilst Euler's Focus on magic square was unoriginal, he famously conjectured the impossibility of developing the evenly odd purchased mutually orthogonal Graeco-Latin squares. This conjecture was disproved while in the mid 20th century. For clarity of exposition, We now have distinguished two significant versions of this process. Euler's approach[e

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