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- W2029295213 abstract "Suppose that G is a doubly transitive permutation group on a finite set Ω and that for α in ω the stabilizer G α of αhas a set σ = { B 1 , …, B t } of nontrivial blocks of imprimitivity in Ω – {α}. If G α is 3-transitive on σ it is shown that either G is a collineation group of a desarguesian projective or affine plane or no nonidentity element of G α fixes B pointwise." @default.
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- W2029295213 title "On doubly transitive permutation groups" @default.
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