Multimagic squares records
Power |
Square & Order |
Inventor |
Country |
Date |
1 |
Hetu Luosu |
China |
2800 before J-C |
|
2 |
G. Pfeffermann |
France |
1890 |
|
Bimagic 16 |
Gaston Tarry |
France |
1900 |
|
Bimagic 10,11 |
Fredrik Jansson |
Finland |
2004 |
|
Chen Qinwu, Chen Mutian |
China |
June 2005 |
||
Bimagic 13,14,15,17,19,21,23,26,29,31Chen Qinwu's Bimagic |
Chen Qinwu |
China |
Jan-June 2006 |
|
Bimagic 13,23,29 |
Chen Qinwu, Chen Mutian |
China |
Jan-June 2006 |
|
Bimagic 17,18,19,21,22,23 |
Jacques Gu¨¦ron |
France |
Feb-June 2006 |
|
Bimagic 20,28,30 |
Su Maoting |
China |
2006 |
|
3 |
Gaston Tarry |
France |
1905 |
|
General Eutrope Cazalas |
France |
1933 |
||
William H. Benson |
USA |
1976(*) |
||
Trimagic 81 |
Shi xueliang |
China |
1995 |
|
Walter Trump |
Germany |
2002 |
||
Chen Qinwu, Chen Mutian |
China |
May 2005 |
||
Chen Qinwu, Chen Mutian |
China |
June 2005 |
||
Chen Qinwu |
China |
Feb 2007 |
||
4 |
Christian Boyer - Andr¨¦ Viricel |
France |
2001 |
|
Wu Shuoxin, Gao Yuan |
China |
March 2002 |
||
Tetramagic 256 | Christian Boyer | France | January 2003 | |
Tetramagic 243 | Pan Fengchu | China | February 2004 | |
5 |
Christian Boyer - Andr¨¦ Viricel |
France |
2001 |
|
Pentamagic 729 | Li Wen | China | June 2003 | |
6 |
Hexamagic 4096 | Pan Fengchu | China | December 2003 |
(*) In his book published in 1976, William Benson points out that he built this 32nd-order trimagic square as far back as 1949.
The table above only lists the same order multimagic square which is first discovered.
Since the beginning of 2006 we successfully construct 13,14,15 order bimagic square, so far, have been solve all <100 order bimagic square.
More than 3 multimagic square is the difficult problem. Now find the small order trimagic square only William h. Benson order 32, Walter Trump order 12, Chen Qinwu, Chen Mutian order 16 and 24, Chen Qinwu order 48 and 40.
Who will be the next first to construct a multimagic square?
If you have the following multimagic square which hasn't been published, welcome to mail this Magic square website for publication:
1) 13th to 63rd trimagic squares
2) Magic squares with 4 or higher power, but smaller order than the ˇ°Multimagic square recordsˇ± above.
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