Independence Complement Theorem
If sets 
and 
are Independent, then so are and 
, where is the complement of (i.e., the set ofall possible outcomes not contained in ). Let 
denote ``or'' and 
denote ``and.'' Then
 |  |  | (1) |
|  | (2) |
where
is an abbreviation for 
. But and are independent, so  | (3) |
and are complements, they contain no common elements, whichmeans that | (4) |
. Plugging (4) and (3) into (2) then gives | (5) |
 | (6) |
- Kuratowski Reduction Theorem
- Kuratowski's Closure-Component Problem
- Kuratowski's Theorem
- Kurtosis
- Kähler Manifold
- König-Egeváry Theorem
- Königsberg Bridge Problem
- König's Theorem
- Kürschák's Tile
- L1-Norm
- L2-Norm
- L2-Space
- Labeled Graph
- Lacunarity
- Ladder
- Ladder Graph
- Lagrange Bracket
- Lagrange-Bürmann Theorem
- Lagrange Expansion
- Lagrange Interpolating Polynomial
- Lagrange Inversion Theorem
- Lagrange Multiplier
- Lagrange Number (Diophantine Equation)
- Lagrange Number (Rational Approximation)
- Lagrange Polynomial