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image [2013/05/20 00:01]
nikolaj
image [2013/06/12 21:24]
nikolaj
Line 1: Line 1:
 ===== Image ===== ===== Image =====
 ==== Definition ==== ==== Definition ====
-| $ R $ |+@#​88DDEE: ​$ R\in \text{Rel}(X,​Y) ​$ |
  
-| $ \forall_R c\ \exists a,b\ (c=\langle a,b\rangle) $ |+@#​55EE55: ​y\in \mathrm{im}(R) $ |
  
->This is quite general. Might be that we can just restrict this to actual relations (the "​smaller"​ set constructor) +| @#​55EE55: ​$ \exists x\ (\langle x,y \rangle \in R) $ |
- +
-^ $ y\in \mathrm{im}(R) $ ^ +
- +
-$ \exists x\ (\langle x,y \rangle \in R) $ ^+
  
 ==== Ramifications ==== ==== Ramifications ====
Line 20: Line 16:
 ==== Context ==== ==== Context ====
 Set constructor Set constructor
-=== Parents ​=== +=== Image of === 
-[[Ordered pair]]+[[Binary relation]]
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