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Textbook: Introduction to Graph Theory Robert J. Wilson 5th Edition Pg. 86 4.8 Give an example of () anon-planar graph that is not homeomorphic to

Textbook: Introduction to Graph Theory Robert J. Wilson 5th Edition Pg. 86

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4.8 Give an example of () anon-planar graph that is not homeomorphic to K; or K;; (i) a non-planar graph that is not contractible to X; or K;.. Why does the existence of these graphs not contradict Theorems 4.2 and 4.3? 4.8 (i) and (ii) or Although these graphs are not homeomorphic or contractible to Ks or K3 3, each contains a subgraph homeomorphic or contractible to K, or Ky.3

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