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(4) An isomorphism invariant is a property of a graph which is preserved by isomorphism. Thus, if a graph G has property P and G
(4) An isomorphism invariant is a property of a graph which is preserved by isomorphism. Thus, if a graph G has property P and G is isomorphic to H, then H has property P also. For example, if property P were that G had seven vertices, then I would have seven vertices also. List as many isomorphism invariants as you can think of. Justify each entry in your list
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