Tame Algebra
Let 
denote an 
-algebra, so that is a Vector Space over 
and
where
is vector multiplication which is assumed to be Bilinear. Now define
where
. is said to be tame if 
is a finite union of Subspaces of . A 2-D 0-Associativealgebra is tame, but a 4-D 4-Associative algebra and a 3-D 1-Associative algebra need not be tame. It isconjectured that a 3-D 2-Associative algebra is tame, and proven that a 3-D 3-Associative algebra is tameif it possesses a multiplicative Identity Element.
References
Finch, S. ``Zero Structures in Real Algebras.'' http://www.mathsoft.com/asolve/zerodiv/zerodiv.html.
- Cumulant-Generating Function
- Cumulative Distribution Function
- Cundy and Rollett's Egg
- Cunningham Chain
- Cunningham Function
- Cunningham Number
- Cunningham Project
- Cupola
- Cupolarotunda
- Curl
- Curlicue Fractal
- Curl Theorem
- Current
- Curtate Cycloid
- Curtate Cycloid Evolute
- Curvature
- Curvature Center
- Curvature Scalar
- Curvature Vector
- Curve
- Curve of Constant Breadth
- Curve of Constant Precession
- Curve of Constant Slope
- Curve of Constant Width
- Curvilinear Coordinates