Differences
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bipartite_graph [2014/03/21 11:11] 127.0.0.1 external edit |
bipartite_graph [2014/04/06 14:51] nikolaj |
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==== Set ==== | ==== Set ==== | ||
| @#55CCEE: context | @#55CCEE: $V$ ... set | | | @#55CCEE: context | @#55CCEE: $V$ ... set | | ||
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| @#FFBB00: definiendum | @#FFBB00: $\langle V,E\rangle \in \mathrm{it}(E,V) $ | | | @#FFBB00: definiendum | @#FFBB00: $\langle V,E\rangle \in \mathrm{it}(E,V) $ | | ||
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| @#55EE55: postulate | @#55EE55: $ \langle V,E\rangle $ ... undirected graph | | | @#55EE55: postulate | @#55EE55: $ \langle V,E\rangle $ ... undirected graph | | ||
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| @#DDDDDD: range | @#DDDDDD: $ X\cup Y=V $ | | | @#DDDDDD: range | @#DDDDDD: $ X\cup Y=V $ | | ||
| @#DDDDDD: range | @#DDDDDD: $ X\cap Y=\emptyset $ | | | @#DDDDDD: range | @#DDDDDD: $ X\cap Y=\emptyset $ | | ||
| @#DDDDDD: range | @#DDDDDD: $ v,w\in V $ | | | @#DDDDDD: range | @#DDDDDD: $ v,w\in V $ | | ||
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| @#55EE55: postulate | @#55EE55: $\exists X,Y.\ \forall u,v.\ \{u,v\}\in E\implies \neg(u\in X\land v\in X)\land \neg(v\in Y\land u\in Y) $ | | | @#55EE55: postulate | @#55EE55: $\exists X,Y.\ \forall u,v.\ \{u,v\}\in E\implies \neg(u\in X\land v\in X)\land \neg(v\in Y\land u\in Y) $ | | ||