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Graduate Binomial as a sum of tetranomials
Hi hi! Thanks for your reply, mathman. It's all a bit confusing, I know. In my original problem, I had W white subunits and B black subunits, and when I wanted to look at the number of different combinations I could add them together, that would be \frac{(W+B)!}{W!B!} Now, as my next problem...- goofball
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- Forum: Set Theory, Logic, Probability, Statistics
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Graduate Binomial as a sum of tetranomials
Hello there, I'm working on a kinetic theory of mixing between two species - b and w. Now, if I want to calculate the number of different species B bs and W ws can form, I can use a simple combination: (W+B)!/(W!B!) Now, in reality in my system, ws and bs form dimers - ww, bb, wb and bw...- goofball
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- Binomial Combinatorics Sum
- Replies: 3
- Forum: Set Theory, Logic, Probability, Statistics