Extreme Value Theorem
If a function 
is continuous on a closed interval 
, then has both a Maximum and a Minimum on. If has an extreme value on an open interval 
, then the extreme value occurs at a CriticalPoint. This theorem is sometimes also called the Weierstraß Extreme Value Theorem.
- Poisson Integral Representation
- Poisson Kernel
- Poisson Manifold
- Poisson's Bessel Function Formula
- Poisson's Equation
- Poisson's Harmonic Function Formula
- Poisson Sum Formula
- Poisson Trials
- Poke Move
- Poker
- Polar
- Polar Angle
- Polar Circle
- Polar Coordinates
- Polarity
- Polar Line
- Pole
- Pole (Geometry)
- Pole (Origin)
- Policeman on Point Duty Curve
- Polignac's Conjecture
- Polish Space
- Pollaczek Polynomial
- Pollard Monte Carlo Factorization Method
- Pollard p-1 Factorization Method