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INTRODUCTION
This equation computes the number of circular ordered arrangements of r distinct elements for a set of n elements. For example, the number of ways to arrange 5 children in a circle choosing from a group of n children.
SPECIAL CASE
The special case where n = r is the number of circular permutations of any set of n elements. See Circular Permutations for an example of this special case involving dead chickens.
author: GerryPerham
Combinatorics Calculators
- `n! ` - factorial
- `n! sqrt(2 pi n) (n/e)^n ` - Stirling's factorial approximation
- `{::}_nC_k` - combinations
- `C_r(n,k)` - combinations with repetitions
- `{::}_nP_k` - permutations
- `P_r(n)` - permutations with repetitions
- `P_(comp)(n,2)` - Comparison permutations
- `P_c (n,r)` - Circular r-Permutations of n Elements