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symmetrized_reduced_distribution_function [2013/11/06 19:14]
nikolaj
symmetrized_reduced_distribution_function [2014/03/21 11:11] (current)
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 ===== Symmetrized reduced distribution function === ===== Symmetrized reduced distribution function ===
-==== Definition ​==== +==== Set ==== 
-| @#88DDEE: $ \bar f_s $ ... Reduced distribution function |+| @#55CCEE: context ​    | @#55CCEE: $ \bar f_s $ ... Reduced distribution function |
  
-| @#FFBB00: $f_s:​=\frac{1}{s!}\sum_\pi \bar f_s$ |+| @#FFBB00: definiendum ​| @#FFBB00: $f_s:​=\frac{1}{s!}\sum_\pi \bar f_s$ |
  
 where $\sum_\pi$ is the sum over argument-permutations,​ e.g.  where $\sum_\pi$ is the sum over argument-permutations,​ e.g. 
  
-$\sum_\pi\ g(a,b,c)\equivg(a,​b,​c)+g(c,​a,​b)+g(b,​c,​a)+g(a,​c,​b)+g(b,​a,​c)+g(c,​b,​a)$.+$\sum_\pi\ g(a,b,c)\equiv g(a,​b,​c)+g(c,​a,​b)+g(b,​c,​a)+g(a,​c,​b)+g(b,​a,​c)+g(c,​b,​a)$.
  
 ==== Discussion ==== ==== Discussion ====
 Relevant for discussions of kinetics on the intermediate level $f_1$ and $f_2$. And maybe $f_3$ if you're mad enough. Relevant for discussions of kinetics on the intermediate level $f_1$ and $f_2$. And maybe $f_3$ if you're mad enough.
 +
 +Notice that if $\bar f_s$ is already a symmetric function, $f_s=\bar f_s$.
 ==== Parents ==== ==== Parents ====
-=== Requirements ​===+=== Context ​===
 [[Reduced distribution function]] [[Reduced distribution function]]
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