Borel's Expansion
Let 
be any function for which the integral
converges. Then the expansion
where
is the Gamma Function, is usually an Asymptotic Series for 
.- Pythagorean Theorem
- Pythagorean Triad
- Pythagorean Triangle
- Pythagorean Triple
- Pépin's Test
- Pépin's Theorem
- Pólya-Burnside Lemma
- Pólya Conjecture
- Pólya Distribution
- Pólya Enumeration Theorem
- Pólya Polynomial
- Pólya's Random Walk Constants
- Pólya-Vinogradov Inequality
- Pósa's Theorem
- Q
- q-Analog
- q-Beta Function
- q-Binomial Coefficient
- q-Binomial Theorem
- q-Cosine
- q-Derivative
- q-Dimension
- Q.E.D
- q-Extension
- q-Factorial