%I A046088
%S A046088 1,16,206,2371,25761,272376,2848716,29701906,309654696,3230358586,
%T A046088 33718475076,352065356916,3676515354356,38394136371396,400952138922036,
%U A046088 4187122750092776,43725550173817616,456617901788403056
%N A046088 Row sums of convolution triangle A030527.
%H A046088 W. Lang, <a href="http://www.cs.uwaterloo.ca/journals/JIS/index.html">
               On generalizations of Stirling number triangles</a>, J. Integer Seqs., 
               Vol. 3 (2000), #00.2.4.
%F A046088 G.f. x*(1-10*x+50*x^2-125*x^3+125*x^4)/(1-26*x+260*x^2-1300*x^3+3250*x^4-3250*x^5)= 
               g1(6, x)/(1-g1(6, x)), g1(6, x) := x*(1-10*x+50*x^2-125*x^3+125*x^4)/
               (1-5*x)^5 (G.f. first column of A030527).
%Y A046088 Sequence in context: A157707 A016217 A055758 this_sequence A016159 A059385 
               A009440
%Y A046088 Adjacent sequences: A046085 A046086 A046087 this_sequence A046089 A046090 
               A046091
%K A046088 easy,nonn
%O A046088 1,2
%A A046088 Wolfdieter Lang (wolfdieter.lang(AT)physik.uni-karlsruhe.de)