整洁的和克鲁斯卡算法

Prim's and Kruskal's algorithm both produce the minimum spanning tree. According to the cut property, the total cost of the tree will be the same for these algorithms, but is it possible that these two algorithms give different MST with the same total cost, given that we choose it in alphabetic order when faced with multiple choices. for example, we compare max(source,dest), for edges A->B and B->C, we compare A from A->B and B from B->C.Prim's and Kruskal's algorithm both produce the