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A281097
Number of group homomorphisms S_3 -> S_n, where S_n denotes the symmetric group on n letters.
2
1, 2, 10, 34, 146, 1036, 5692, 36380, 323164, 2394136, 19863416, 210278872, 1937685400
OFFSET
1,2
FORMULA
a(n) = 6*A378279(n) + A000085(n). See A378163 for more information. - Jianing Song, Nov 27 2024
PROG
(GAP) List([1..8], n -> Length(AllHomomorphisms(SymmetricGroup(3), SymmetricGroup(n))));
CROSSREFS
A000085 gives the number of group homomorphisms S_2 -> S_n.
Sequence in context: A192378 A052965 A108924 * A221492 A356389 A318696
KEYWORD
nonn,hard,more
AUTHOR
Daniel McLaury, Apr 12 2017
EXTENSIONS
a(8) from Georg Fischer, Jun 16 2022
a(9)-a(13) from Jianing Song, Nov 27 2024
STATUS
approved