%I A127888
%S A127888 0,478483200,6401339808768000,620429964386047303680000,
%T A127888 265250626231132937174895820800000,
%U A127888 371992180902371387782970387300352000000000
%N A127888 If X_1,...,X_n is a partition of a 6n-set X into 6-blocks then a(n) is 
               equal to the number of permutations f of X such that f(X_i)<>X_i, 
               (i=1,...n).
%H A127888 Milan Janjic, <a href="http://www.pmfbl.org/janjic/">Enumerative Formulas 
               for Some Functions on Finite Sets</a>
%F A127888 a(n)=sum((-720)^i*binomial(n,i)*(6*n-6*i)!,i=0..n).
%e A127888 a(5)=265250626231132937174895820800000
%p A127888 a:=n->sum((-720)^i*binomial(n,i)*(6*n-6*i)!,i=0..n).
%Y A127888 Sequence in context: A038819 A091677 A147717 this_sequence A072232 A011523 
               A101641
%Y A127888 Adjacent sequences: A127885 A127886 A127887 this_sequence A127889 A127890 
               A127891
%K A127888 nonn
%O A127888 1,2
%A A127888 Milan R. Janjic (agnus(AT)blic.net), Apr 09 2007