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Not A Magic Square (Posted on 2004-06-19) Difficulty: 3 of 5
Place nine different digits (from 0-9) into a 3x3 grid, such that the eight sums formed by the three rows, three columns and two diagonals are consecutive numbers.

See The Solution Submitted by Brian Smith    
Rating: 4.3333 (3 votes)

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9 nonzero integers (variation on the puzzle) | Comment 5 of 14 |
Apparently (I'm not smart enough to prove it) you need a gap in the numbers in order to have a square of this type. For all the integers to be non-zero, you have to allow at least a maximum of 10, rather than a maximum of 9, as Brian Smith's puzzle requires.
 
7   1   6
9   8   4
2  10  5
 
row 1 = 14
column 3 = 15
diagonal 2 = 16 
row 3 = 17
column 1 = 18
column 2 = 19
diagonal 1 = 20
row 2 = 21
 
 

  Posted by Penny on 2004-06-19 20:33:49
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