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Titlebook: Combinatorial Mathematics VIII; Proceedings of the E Kevin L. McAvaney Conference proceedings 1981 Springer-Verlag Berlin Heidelberg 1981 L

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https://doi.org/10.1007/978-981-15-7175-6sion of the generation of graphs, digraphs, tournaments, self-complementary graphe, trees, and others. The present state of the art of graph generation is presented, together with some ideas on future prospects.
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Stress and Sleepiness in the 24-h Societyogether in a well-behaved way we have a distributive block structure. We show that the orbits of the automorphism group of a distributive block structure on pairs of experimental units are precisely the sets which the combinatorial structure leads one to expect. Possible generalizations of this result are discussed.
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Distributive block structures and their automorphisms,ogether in a well-behaved way we have a distributive block structure. We show that the orbits of the automorphism group of a distributive block structure on pairs of experimental units are precisely the sets which the combinatorial structure leads one to expect. Possible generalizations of this result are discussed.
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A construction for a family of sets and its application to matroids,n applied to . then gives .. For each subset . of ., . for exactly one pair of .∈. and corresponding .∈.. When the family . is the basis collection of a matroid on . can be described simply in terms of the matroid structure. A polynomial is defined which, in this latter case, is the Tutte polynomial of the matroid.
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