Waiting for answer This question has not been answered yet. You can hire a professional tutor to get the answer.
QUESTION
Show that the equivalence of Konig's Theorem and Hall's marriage theorem: Konig's Theorem: Let G be a bipartite graph.
Show that the equivalence of Konig's Theorem and Hall's marriage theorem:
Konig's Theorem: Let G be a bipartite graph. The size of a maximum matching of G is equal to the size of a minimum covering of G.
Hall's marriage theorem: A bipartite graph G with vertex sets V1 and V2 contains a complete matching from V1 to V2 if and only if it satisfies Hall's condition |Γ(S)| ≥ |S| for every S ⊂ V1.
