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- W1496237889 abstract "1. Introduction. Let G be a rank 3 permutation group of even order on a finite set X, |X| = n , and let Δ and Γ be the two nontrivial orbits of G in X×X under componentwise action. As pointed out by Sims [6], results in [2] can be interpreted as implying that the graph = (X, Δ) is a strongly regular graph, the graph theoretical interpretation of the parameters k, l, λ and μ of [2] being as follows: k is the degree of , λ is the number of triangles containing a given edge, and μ is the number of paths of length 2 joining a given vertex P to each of the l vertices ≠ P which are not adjacent to P . The group G acts as an automorphism group on and on its complement = (X,Γ) ." @default.
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- W1496237889 date "1971-02-01" @default.
- W1496237889 modified "2023-09-26" @default.
- W1496237889 title "Solvability of a Class of Rank 3 Permutation Groups" @default.
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