Rank three permutation groups with rank three subconstituents |
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| Authors: | PJ Cameron HD Macpherson |
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| Institution: | Merton College, Oxford OX1 4JD, England;Department of Mathematics, Simon Fraser University, Burnaby, B. C., V5A 1S6, Canada |
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| Abstract: | Finite permutation groups of rank 3 such that both the subconstituents have rank 3 are classified. This is equivalent to classifying all finite undirected graphs with the following property: every isomorphism between subgraphs on at most three vertices is a restriction of an automorphism of the graph. |
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