Grassmann Coordinates
An 
-D Subspace 
of an 
-D Vector Space 
can be specified by an 
Matrix whose rows are the coordinates of a Basis of . The set of all 
Minors of this Matrix are then called the Grassmann coordinates of 
(where
is a Binomial Coefficient).
References
Wilson, W. S.; Chern, S. S.; Abhyankar, S. S.; Lang, S.; and Igusa, J.-I. ``Wei-Liang Chow.'' Not. Amer. Math. Soc. 43, 1117-1124, 1996.
- Kauffman Polynomial X
- k-Chain
- k-Circuit
- k-Coloring
- Kei
- Keith Number
- Keller's Conjecture
- Kelvin Functions
- Kelvin's Conjecture
- Kelvin Transformation
- Kempe Linkage
- Kepler Conjecture
- Kepler-Poinsot Solid
- Kepler Problem
- Kepler's Equation
- Kepler's Folium
- Kepler Solid
- Ker
- Keratoid Cusp
- Kernel (Integral)
- Kernel (Linear Algebra)
- Kernel Polynomial
- Kervaire's Characterization Theorem
- Ket
- k-Form