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A227660 Number of lattice paths from {6}^n to {0}^n using steps that decrement one component by 1 such that for each point (p_1,p_2,...,p_n) we have abs(p_{i}-p_{i+1}) <= 1.

%I A227660 #5 Jul 19 2013 17:48:02
%S A227660 1,1,64,123208,1831288096,122911984813568,27297846037161958056,
%T A227660 16391903881902996952724768,23066495371480810626495005438496,
%U A227660 68371528221534300846360580266415146176,392997779138060823651445903318712755280168960,4100456330337958604264976205090832646574842298883968
%N A227660 Number of lattice paths from {6}^n to {0}^n using steps that decrement one component by 1 such that for each point (p_1,p_2,...,p_n) we have abs(p_{i}-p_{i+1}) <= 1.
%e A227660 a(2) = 2^6 = 64.
%Y A227660 Row n=6 of A227655.
%Y A227660 Cf. A000079.
%K A227660 nonn
%O A227660 0,3
%A A227660 _Alois P. Heinz_, Jul 19 2013