Saalschütz's Theorem
where
is a Generalized Hypergeometric Function and 
is the Gamma Function. It can bederived from the Dougall-Ramanujan Identity and written in the symmetric form
for
with 
a negative integer and 
the Pochhammer Symbol (Petkovsek et al. 1996).See also Dougall-Ramanujan Identity, Generalized Hypergeometric Function
References
Petkovsek, M.; Wilf, H. S.; and Zeilberger, D. A=B. Wellesley, MA: A. K. Peters, pp. 43 and 126, 1996.
- Multiperfect Number
- Multiple Integral
- Multiple Regression
- Multiplication
- Multiplication Magic Square
- Multiplication Principle
- Multiplication Sign
- Multiplication Table
- Multiplicative Character
- Multiplicative Digital Root
- Multiplicative Function
- Multiplicative Inverse
- Multiplicative Perfect Number
- Multiplicative Persistence
- Multiplicative Primitive Residue Class Group
- Multiplicity
- Multiplier
- Multiply Connected
- Multiply Perfect Number
- Multisection
- Multivalued Function
- Multivariate Analysis
- Multivariate Function
- Multivariate Theorem
- Mu Molecule