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connected_graph [2014/02/08 00:54]
nikolaj old revision restored (2014/02/08 00:30)
connected_graph [2014/03/21 11:11] (current)
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 ===== Connected graph ===== ===== Connected graph =====
 ==== Set ==== ==== Set ====
-| @#88DDEE: $V,E$ ... set |+| @#55CCEE: context ​    | @#55CCEE: $V,E$ ... set |
  
-| @#FFBB00: $\langle V,​E,​\psi\rangle \in \mathrm{it}(E,​V) $ |+| @#FFBB00: definiendum ​| @#FFBB00: $\langle V,​E,​\psi\rangle \in \mathrm{it}(E,​V) $ |
  
-| @#55EE55: $\langle V,​E,​\psi\rangle $ ... undirected graph |+| @#55EE55: postulate ​  | @#55EE55: $\langle V,​E,​\psi\rangle $ ... undirected graph |
  
-| @#DDDDDD: $ X\cap Y=\emptyset $ | +| @#DDDDDD: range       | @#DDDDDD: $ X\cap Y=\emptyset $ | 
-| @#DDDDDD: $ X\cup Y=V $ | +| @#DDDDDD: range       | @#DDDDDD: $ X\cup Y=V $ | 
-| @#DDDDDD: $ x\in X $ | +| @#DDDDDD: range       | @#DDDDDD: $ x\in X $ | 
-| @#​DDDDDD: ​$ y\in Y $ | +| @#​DDDDDD: ​range       | @#DDDDDD: $ y\in $ |
-| @#DDDDDD: $ e\in $ |+
  
-| @#55EE55: $ \forall X,Y. \exists x,y,e.\ e=\{x,y\} $ |+| @#55EE55: postulate ​  | @#55EE55: $ \forall X,Y. \exists x,y.\ \{x,y\}\in\mathrm{im}\ \psi $ |
  
 ==== Discussion ==== ==== Discussion ====
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