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for that group all permutations of the three non-identity elements are automorphisms, so the automorphism group is isomorphic to s3 and dih3.
Для такой группы все перестановки трёх, не являющихся нейтральными, элементов являются автоморфизмами, так что группа изоморфизмов изоморфна s3 и dih3.
== constructions ==one can construct the (compact form of the) e8 group as the automorphism group of the corresponding e8 lie algebra.
== constructions ==one can construct the (compact form of the) e8 group as the automorphism group of the corresponding e8 lie algebra.
==algebraic properties==the automorphism group of the heawood graph is isomorphic to the projective linear group pgl2(7), a group of order 336.
Группа автоморфизмов графа Хивуда изоморфна проективной линейной группой pgl2(7), группе порядка 336.
* eix (or e8(-24)), which has maximal compact subgroup e7×su(2)/(−1,−1), fundamental group of order 2 (again implying a double cover, which is not algebraic) and has trivial outer automorphism group.
* a third form, which has maximal compact subgroup e7×su(2)/(−1×−1), fundamental group of order 2, and a non-algebraic double cover and has trivial outer automorphism group.