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A non-complete geometric distance-regular graph is the point graph of a partial geometry in which the set of lines is a set of Delsarte cliques.
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C. D. Godsil, Algebraic combinatorics, Chapman and Hall Mathematics Series, Chapman and Hall, New York,
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S. Bang, Distance-regular graphs with smallest eigenvalue at least − 3 -3 and c 2 ≥ 2 c_{2}\geq 2 , in preparation
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S. Bang, J. H. Koolen and V. Moulton, There are only finitely many distance-regular graphs of given valency greater than two, in preparation
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2006
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S. Bang, A. Hiraki and J. H. Koolen, Delsarte clique graphs, European J. Combin
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