Search: id:A132057
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%I A132057
%S A132057 1,28,1,980,56,1,37730,2744,84,1,1531838,130340,5292,112,1,64337196,
%T A132057 6136956,299782,8624,140,1,2766499428,288408120,16120314,568008,12740,
%U A132057 168,1,121034349975,13561837212,841627332,34401528,956970,17640,196,1
%N A132057 A convolution triangle of numbers obtained from A034904.
%C A132057 a(n,1) = A034904(n). a(n,m)=: s2(8; n,m), a member of a sequence of unsigned
triangles including s2(2; n,m)=A007318(n-1,m-1) (Pascal's triangle).
s2(3;n,m)= A035324(n,m), s2(4; n,m)= A035529(n,m), s2(5; n,m)= A048882(n,
m), s2(6; n,m)= A049375; s2(7; n,m)=A092083.
%H A132057 W. Lang,
On generalizations of Stirling number triangles, J. Integer Seqs.,
Vol. 3 (2000), #00.2.4.
%H A132057 W. Lang,
First 10 rows.
%F A132057 a(n, m) = 7*(7*(n-1)+m)*a(n-1, m)/n + m*a(n-1, m-1)/n, n >= m >= 1; a(n,
m) := 0, n