Keywords

#multiply_transitive_group_action

Multiply transitive group action

Concept in group theory

A group acts 2-transitively on a set if it acts transitively on the set of distinct ordered pairs . That is, assuming that acts on the left of , for each pair of pairs with and , there exists a such that .

Fri 2nd

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Multiply transitive group action Group action Mathieu group Permutation group Projective linear group Symmetric group Mathieu group M11 Mathieu group M23 Classification of finite simple groups Social relation
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