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Bipartite complete graph

Set

context V,E … set
definiendum V,E,ψit(E,V)
postulate V,E,ψ … undirected graph
range XY=
range xX
range yY
postulate X,Y. (u,v. {u,v}im(ψ)(uXvY)(vXuY))(x,y. {x,y}im ψ)

Discussion

Let G be a bipartite complete graph with parts X and Y. Then G is bipartite complete if each xX connects to each yY.

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