Proof: Every Edge of a Tree is a Bridge | Graph Theory
Автор: Wrath of Math
Загружено: 2020-10-02
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Every edge in a tree graph is a bridge! We'll be proving this graph theory result in today's lesson! Recall that a tree graph is a connected acyclic graph. That is - a connected graph with no cycles. Also, a bridge of a connected component of a graph is an edge that, when deleted, disconnects the component it belongs to. Thus, we prove that deleting any edge of a tree graph must disconnect it.
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