Hyperplane
Let 
, 
, ..., 
be Scalars not all equal to 0. Then the Set 
consisting ofall Vectors
in
such that
is a Subspace of
called a hyperplane. More generally, a hyperplane is any co-dimension 1 vectorSubspace of a Vector Space. Equivalently, a hyperplane 
in a Vector Space 
is anySubspace such that 
is 1-dimensional. Equivalently, a hyperplane is the Kernel of any Nonzero linear Map from the Vector Space to the underlying Field.- Jensen Polynomial
- Jensen's Formula
- Jensen's Inequality
- Jerabek's Hyperbola
- Jerk
- j-Function
- Jinc Function
- j-Invariant
- Jitter
- Joachimsthal's Equation
- Johnson Circle
- Johnson's Equation
- Johnson Solid
- Johnson's Theorem
- Join (Graph)
- Join (Spaces)
- Joint Distribution Function
- Joint Probability Density Function
- Joint Theorem
- Jonah Formula
- Jones Polynomial
- Jonquière's Function
- Jordan Algebra
- Jordan Curve
- Jordan Curve Theorem