This is an Order 9 Magic Square, but it only uses the digits 6, 8, and 9. This is kind of a a take off of Holey Primes - prime numbers that only contain digits with holes in them (0, 4, 6, 8, and 8). I chose 6, 8, and 9 because with 3 different digits there are 81 ways to write a 4 digit number, and a Order 9 (9 x 9) Magic Square has 81 blocks to fill. I have not checked to see if it has any other properties other than the basics needed to classify it as a Magic Square.
8899
|
6898
|
9896
|
8689
|
6688
|
9686
|
8969
|
6968
|
9966
|
8669
|
6668
|
9666
|
8999
|
6998
|
9996
|
8889
|
6888
|
9886
|
8989
|
6988
|
9986
|
8869
|
6868
|
9866
|
8699
|
6698
|
9696
|
6896
|
9899
|
8898
|
6686
|
9689
|
8688
|
6966
|
9969
|
8968
|
6666
|
9669
|
8668
|
6996
|
9999
|
8998
|
6886
|
9889
|
8888
|
6986
|
9989
|
8988
|
6866
|
9869
|
8868
|
6696
|
9699
|
8698
|
9898
|
8896
|
6899
|
9688
|
8686
|
6689
|
9968
|
8966
|
6969
|
9668
|
8666
|
6669
|
9998
|
8996
|
6999
|
9888
|
8886
|
6889
|
9988
|
8986
|
6989
|
9868
|
8866
|
6869
|
9698
|
8696
|
6699
|
David
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