Distinguishable Permutations
For a set of n objects of which n1 are alike and one of a kind, n2 are alike and one of a kind, ... , nk are alike and one of a kind, the number of distinguishable permutations is:
Related Topic:
- Stirling's Approximation to n!
- Combinations
- Permutations
- Distinguishable Permutations
- Mutually Exclusive Events
- Expected Value
- Poisson Distribution
- Binomial Distribution
- Negative Binomial Distribution
- Geometric Distribution
- Hypergeometric Distribution
- Exponential Distribution
- Chi-Square Distribution
- Gamma Function
- Distributions With Two Random Variables
- Joint Probability Density Function
- Joint Cumulative Distribution Function
- Marginal Density Function
- Markov's Inequality
- Chebyshev's Inequality
