Numerical Measures for Two-Graphs
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We study characteristics which might distinguish two-graphs by introducing different numerical measures on the collection of graphs on $n$ vertices. Two conjectures are stated, one using these numerical measures and the other using the deck of a graph, which suggest that there is a finite set of conditions differentiating two-graphs. We verify that, among the four non-trivial non-isomorphic regular two-graphs on 26 vertices, both conjectures hold.
15 pages, accepted by the Rocky Mountain Journal of Mathematics
15 pages, accepted by the Rocky Mountain Journal of Mathematics