For each pair of simple graphs G and in 6—13, determine whether G and are isomorphic. If they are, give a function that defines the isomorphism. If they are not, give an invariant for graph isomorphism that they do not share.
Whether the given two graphs are isomorphic to each other or not. If not give the invariant of them.
The given two graphs and are as follows-
The two graphs and are isomorphic if and only if there exists one-to-one correspondence between the vertices and edges of the graphs. Mathematically, if be the vertex set, be the edge set of and , be the vertex set and edge set of , and there exi
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