Difference between revisions of "Georgeooga-Harryooga Theorem"
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The Georgeooga-Harryooga Theorem states that if you have <math>a</math> distinguishable objects and <math>b</math> of them cannot be together, then there are <math>\frac{(a-b)!(a-b+1)!}{(a-2b+1)!}</math> ways to arrange the objects. | The Georgeooga-Harryooga Theorem states that if you have <math>a</math> distinguishable objects and <math>b</math> of them cannot be together, then there are <math>\frac{(a-b)!(a-b+1)!}{(a-2b+1)!}</math> ways to arrange the objects. | ||
| − | Created by George and Harry of The Ooga Booga Tribe of The Caveman Society | + | |
| + | Created by George and Harry of The Ooga Booga Tribe of The Caveman Society | ||
Revision as of 10:00, 18 November 2020
Definition
The Georgeooga-Harryooga Theorem states that if you have 
distinguishable objects and 
of them cannot be together, then there are 
ways to arrange the objects.
Created by George and Harry of The Ooga Booga Tribe of The Caveman Society
