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A072503 Number of ways to lace a shoe with n eyelet pairs such that there is no direct "horizontal" connection between any adjacent eyelet pair. +0
1
3, 45, 1824, 109560, 9520560, 1145057760 (list; graph; listen)
OFFSET

3,1

COMMENT

The lacing must not have any "straight connections" between adjacent eyelet pairs (e.g. 2<->2*n-1, 3<->2*n-2, 4<->2*n-3,....). There are no symmetric solutions.

LINKS

Hugo Pfoertner, FORTRAN program to count non-straight shoe lacings and results for N=3,4

Index entries for sequences related to shoe lacings

EXAMPLE

The 6 non-straight lacings for n=3 are: 124536, 135426, 142356, 145326, 153246, 154236. Not counting mirror images we get a(3)=3.

PROGRAM

FORTRAN program available at link.

CROSSREFS

Cf. A078602, A078698, A078702, A002866.

Sequence in context: A079484 A012494 A012780 this_sequence A154242 A163002 A117253

Adjacent sequences: A072500 A072501 A072502 this_sequence A072504 A072505 A072506

KEYWORD

nonn

AUTHOR

Hugo Pfoertner (hugo(AT)pfoertner.org), Jan 27 2003

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Last modified November 27 22:38 EST 2009. Contains 167602 sequences.


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