Question

Does there exist a set of intervals, no 5 of which share a point, such that...

Does there exist a set of intervals, no 5 of which share a point, such that the interval graph (this is the graph formed by taking the vertices to be the intervals, and then you connect two of the vertices by an edge if the corresponding intervals intersect) is non-planar? Prove or disprove. Please do not just give the definition of interval graphs as others have for this same question.

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Sod.) het us consider, - In graph theody, an interval graph is an undirected graph from a set of intervals on the real line whet us consider an interval graph is undirecte graph & which is formed a family of intervals. . Si , here )=0,1,2..... Now, b

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