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binary_relation [2013/09/09 09:26]
nikolaj
binary_relation [2014/04/01 16:26] (current)
nikolaj
Line 1: Line 1:
 ===== Binary relation ===== ===== Binary relation =====
-==== Definition ​==== +==== Set ==== 
-| @#88DDEE: $X,Y$ | +| @#55CCEE: context ​    | @#55CCEE: $X,Y$ | 
- +| @#FFBB00: definiendum ​| @#FFBB00: $ \text{Rel}(X,​Y) \equiv \mathcal{P}(X\times Y) $ |
-| @#FFBB00: $ \text{Rel}(X,​Y) \equiv \mathcal{P}(X\times Y) $ |+
  
 +==== Discussion ====
 The set of all binary relations on $X\times Y$. The set of all binary relations on $X\times Y$.
  
-==== Discussion ==== 
 If $R$ is a binary relation, we write $x R y\equiv \langle x,y\rangle \in R$ If $R$ is a binary relation, we write $x R y\equiv \langle x,y\rangle \in R$
  
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