Tutte–Berge formula: Difference between revisions

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[[Image:Simple Magic Cube.svg|thumb|right|An example of a 3&nbsp;&times;&nbsp;3&nbsp;&times;&nbsp;3 simple magic cube.]]
 
A '''simple magic cube''' is the lowest of six basic classes of [[magic cube]]. These classes are based on extra features required.
 
The simple magic cube requires only the basic features a cube requires to be magic. Namely; all lines parallel to the faces, and all 4 triagonals sum correctly. i.e. all 1-agonals and all 3-agonals sum to
 
:<math>S = \frac{m(m^3+1)}{2}.</math>
 
No planar diagonals (2-agonals) are required to sum correctly, so there are probably no magic squares in the cube.
 
== See also ==
* [[Magic square]]
* [[Magic cube]]
* [[Magic cube classes]]
 
== External links ==
* [http://www.magichypercubes.com/Encyclopedia/index.html  Aale de Winkel - Magic hypercubes encyclopedia]
* [http://members.shaw.ca/hdhcubes/ Harvey Heinz - large site on magic squares and cubes]
* [http://multimagie.com/indexengl.htm  Christian Boyer - Multimagic cubes]
* [http://members.shaw.ca/johnhendricksmath/  John Hendricks site on magic hypercubes]
 
[[Category:Magic squares]]

Latest revision as of 03:49, 29 April 2013

An example of a 3 × 3 × 3 simple magic cube.

A simple magic cube is the lowest of six basic classes of magic cube. These classes are based on extra features required.

The simple magic cube requires only the basic features a cube requires to be magic. Namely; all lines parallel to the faces, and all 4 triagonals sum correctly. i.e. all 1-agonals and all 3-agonals sum to

No planar diagonals (2-agonals) are required to sum correctly, so there are probably no magic squares in the cube.

See also

External links