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A078793 Number of unlabeled 4-trees on n vertices. 2
0, 0, 0, 1, 1, 1, 2, 5, 15, 64, 331, 2150, 15817, 127194, 1077639, 9466983, 85252938, 782238933, 7283470324, 68639621442, 653492361220, 6276834750665, 60759388837299, 592227182125701, 5808446697002391, 57289008242377068, 567939935463185078 (list; graph; refs; listen; history; internal format)
OFFSET

1,7

COMMENTS

A k-tree is recursively defined as follows: K_k is a k-tree and any k-tree on n+1 vertices is obtained by joining a vertex to a k-clique in a k-tree on n vertices.

LINKS

P. Di Francesco, P. Zinn-Justin and J.-B. Zuber, Determinant formulae for some tiling problems...

CROSSREFS

Cf. A036506 (labeled 4-trees).

Sequence in context: A030837 A143872 A130756 * A201702 A202037 A166355

Adjacent sequences:  A078790 A078791 A078792 * A078794 A078795 A078796

KEYWORD

nonn

AUTHOR

Gordon Royle (gordon(AT)maths.uwa.edu.au), Dec 05 2002

EXTENSIONS

More terms from Andrew R. Gainer (againer(AT)brandeis.edu), Dec 03 2011

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Last modified February 13 15:49 EST 2012. Contains 205521 sequences.