Clifford Algebra

Let be an -D linear Space over a Field , and let be a Quadratic Form on . A Cliffordalgebra is then defined over the , where is the tensor algebra over and is a particularIdeal of .

References

Iyanaga, S. and Kawada, Y. (Eds.). ``Clifford Algebras.'' §64 in Encyclopedic Dictionary of Mathematics. Cambridge, MA: MIT Press, pp. 220-222, 1980.

Lounesto, P. ``Counterexamples to Theorems Published and Proved in Recent Literature on Clifford Algebras, Spinors, Spin Groups, and the Exterior Algebra.'' http://www.hit.fi/~lounesto/counterexamples.htm.

• Regular Isotopy Invariant
• Regularity Theorem
• Regularized Beta Function
• Regularized Gamma Function
• Regular Local Ring
• Regular Number
• Regular Parameterization
• Regular Patch
• Regular Point
• Regular Polygon
• Regular Polyhedron
• Regular Prime
• Regular Ring
• Regular Sequence
• Regular Singularity
• Regular Singular Point
• Regular Surface
• Regular Triangle Center
• Regulus
• Reidemeister Moves
• Reidemeister's Theorem
• Reinhardt Domain
• Relation
• Relative Error
• Relative Extremum