Poisson-Charlier Polynomial
Polynomials 
which belong to the distribution 
where 
is a Step Function with Jump
 | (1) |
, 1, ...for 
. |  |  | (2) |
|  | (3) | |
|  | (4) |
where
is a Binomial Coefficient, 
is an associatedLaguerre Polynomial, and | |  | (5) |
 | |  | (6) |
See also Poisson-Charlier Function
References
Szegö, G. Orthogonal Polynomials, 4th ed. Providence, RI: Amer. Math. Soc., pp. 34-35, 1975.
- Partition
- Partition Function P
- Partition Function Q
- Part Metric
- Party Problem
- Parzen Apodization Function
- Pascal Distribution
- Pascal Line
- Pascal's Formula
- Pascal's Hexagrammum Mysticum
- Pascal's Limaçon
- Pascal's Rule
- Pascal's Theorem
- Pascal's Triangle
- Pascal's Wager
- Pasch's Axiom
- Pasch's Theorem
- Pass Equivalent
- Pass Move
- Patch
- Path
- Path Graph
- Path Integral
- Pathwise-Connected
- Patriarchal Cross