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| | Puzzle 264. Antimagic Prime Squares |
 | | For sure you know that an antimagic square of order n is an arrangement of nxn distinct numbers such that the 2n+2 sums of rows, columns and diagonals are consecutive numbers. |
 | | During this week I asked - in a personal communication - to J.C. Rosa if he was thinking that an antimagic prime square 3x3 was possible with an additional condition: the nine primes used are consecutive primes. |
 | | P1 be an antimagic square with {0,2,4,6,8,10,12,14}={X,Y,Z,W,V,U,T,K}, and X+Y+Z+W+V+U+T+K=56. |
| www.primepuzzles.net /puzzles/puzz_264.htm (498 words) |
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