Square multimagic

In Mathematical, a square p - multimagic is a magic square which remains magic even if all its numbers are replaced by their K - ième power 1 \ K \ the p \, . Thus, a magic square is bimagic if it is 2-multimagic, and trimagic if it is 3-multimagic.

The first 4-magic square, of order 512, was built in May 2001 by André Viricel and Christian Boyer; then, one month later, in June 2001, Viricel and Boyer presented the first 5-magic square, of order 1024. They also presented a 4-magic square of order 256 in January 2003, and another 5-magic square, of order 729, was built in June 2003 by the Mathématicien Chinese Li Wen.

See too

  • Cubic magic

  • Cubic multimagic

External bond

  • multimagie.com

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