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I think you need to actually construct a function that produces an isomorphism between the complement of G and the complement of H. Consider the function that does the "opposite" of the function that assigns the isomorphism from G to H.
 
I think you need to actually construct a function that produces an isomorphism between the complement of G and the complement of H. Consider the function that does the "opposite" of the function that assigns the isomorphism from G to H.
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Consider how to describe the complement of a graph in terms of G, H and their respective complete graphs. Then show that they are isomorphic.
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--[[User:ysuo|ysuo]]

Latest revision as of 12:40, 14 November 2008

Isn't this trivial? If G and H have the same shape, then their complements must have the same shape... I don't know a way to "show" it. --Mkorb 18:33, 12 November 2008 (UTC)


I think you need to actually construct a function that produces an isomorphism between the complement of G and the complement of H. Consider the function that does the "opposite" of the function that assigns the isomorphism from G to H.


Consider how to describe the complement of a graph in terms of G, H and their respective complete graphs. Then show that they are isomorphic.

--ysuo

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Questions/answers with a recent ECE grad

Ryne Rayburn