%I M3963 #24 Oct 15 2018 12:05:46
%S 1,5,31,209,1476,10739,79780,601905,4595485,35419710,275109858,
%T 2150537435,16901814190,133452123796,1057920031536
%N Number of n-node animals on b.c.c. lattice.
%C Let kappa(z) be as defined on p. 488 of Baxter, Enting & Tsang. Define rho(x) = z * d/dz (log(kappa(z))). Then the series for rho(z) is z-5z^2+31z^3-209z^4+1476z^5-10739z^6+-... - _Steven Finch_, Jan 20 2002
%D R. J. Baxter, I. G. Enting and S. K. Tsang, Hard-square lattice gas, J. Stat. Phys. 22 (1980) 465-489
%D J.-G. Penaud, Arbres et Animaux. Ph.D. Dissertation, Université Bordeaux I, 1990.
%D N. J. A. Sloane and Simon Plouffe, The Encyclopedia of Integer Sequences, Academic Press, 1995 (includes this sequence).
%H I. Dutour, <a href="http://www.labri.fr/~dutour/Publis/DEA_Dutour.html">Animaux dirigés et approximations de séries génératrices</a>, Mémoire de DEA, 1992, Université Bordeaux I.
%H Isabelle Dutour, <a href="/A007193/a007193.pdf">Animaux dirigés et approximations de séries génératrices</a>, Mémoire de DEA, 1992, Université Bordeaux I [Cached copy, no title pages, included with permission. Source for sequences A006193, A007193-A007199]
%H <a href="/index/Ba#bcc">Index entries for sequences related to b.c.c. lattice</a>
%K nonn,more
%O 1,2
%A _Simon Plouffe_