Multinomial Distribution
Let a set of random variates 
, 
, ..., 
have a probability function
 | (1) |
are Positive Integers, 
, and | (2) |
 | (3) |
, ..., is a multinomial distribution and 
is given by the corresponding coefficient of the Multinomial Series | (4) |
are |  |  | (5) |
 | |  | (6) |
The Covariance of
and 
is | (7) |
References
Beyer, W. H. CRC Standard Mathematical Tables, 28th ed. Boca Raton, FL: CRC Press, p. 532, 1987.
- Function Space
- Functor
- Fundamental Class
- Fundamental Continuity Theorem
- Fundamental Discriminant
- Fundamental Forms
- Fundamental Group
- Fundamental Homology Class
- Fundamental Lemma of Calculus of Variations
- Fundamental System
- Fundamental Theorem of Algebra
- Fundamental Theorem of Arithmetic
- Fundamental Theorem of Curves
- Fundamental Theorem of Directly Similar Figures
- Fundamental Theorem of Gaussian Quadrature
- Fundamental Theorem of Genera
- Fundamental Theorem of Plane Curves
- Fundamental Theorem of Projective Geometry
- Fundamental Theorem of Space Curves
- Fundamental Theorem of Symmetric Functions
- Fundamental Theorems of Calculus
- Fundamental Unit
- Funnel
- Fuss's Problem
- Futile Game