[seqfan] Re: Quick question about self-avoiding walks

Heinz, Alois alois.heinz at hs-heilbronn.de
Sat Dec 10 10:38:51 CET 2011

Perhaps this:

A145157 Number of Greek-key tours on an n X n board; i.e.
self-avoiding walks on n X n grid starting in top left corner.

1, 2, 8, 52, 824, 22144, 1510446, ...

search for more:


Am 10.12.2011 07:27, schrieb Alonso Del Arte:
> Does the OEIS have the sequence of the number of distinct self-avoiding
> walks possible on an n^2 lattice where every vertex is visited? Here is an
> example of what I'm talking about:
> http://oeis.org/wiki/File:Walks_on_8_by_8_SqLattice.png I would look it up
> myself but I don't know the proper word for it nor have I thought about how
> to calculate terms.
> Al

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