[Home]Octonions

HomePage | Recent Changes | Preferences

Showing revision 2
Difference (from revision 2 to revision 2) (minor diff, author diff)
(The revisions are identical or unavailable.)
Octonions are an extension to the complex numbers, similar to quaternions. But whereas quaternions are quadruplets of real numbers, octonions are octets; and whereas in quaternions multiplication is not commutative, in octonions it isn't associative either. Octonions are useful for describing rotations in 3-dimensional space.

Quaternions were invented by Cayley, and are hence sometimes called Cayley numbers.


HomePage | Recent Changes | Preferences
This page is read-only | View other revisions | View current revision
Edited August 4, 2001 9:21 pm by Buttonius (diff)
Search: