how that the decision problem version is an NP-complete problem; Exists, given a graph G and a goal cost c, a spanning tree in which the most any vertex pays is not more than c?
how that the decision problem version is an NP-complete problem; Exists, given a graph G and a goal cost c, a spanning tree in which the most any vertex pays is not more than c?
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Show that the decision problem version is an NP-complete problem; Exists, given a graph G and a goal cost c, a spanning tree in which the most any vertex pays is not more than c?
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