Search: id:A059597
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%I A059597
%S A059597 1,9,54,246,945,3177,9648,26928,70092,171820,399960,889560,1900380,
%T A059597 3915900,7811280,15129168,28526562,52480242,94386908,166242780,
%U A059597 287179794,487227906,812840976,1334891664,2160134700
%N A059597 Ninth column (m=8) of convolution triangle A059594(n,m).
%F A059597 G.f.: 1/((1-x^2)*(1-x))^9.
%F A059597 a(2*k)= binomial(k+13, 13)*(8*k^4+190*k^3+1414*k^2+3488*k+1785)/(17*15*7);
%F A059597 a(2*k+1)= binomial(k+13, 13)*(8*k^4+258*k^3+2842*k^2+12192*k+16065)/(17*15*7), 
               k >= 0.
%Y A059597 Sequence in context: A013567 A073974 A035927 this_sequence A023008 A079817 
               A027472
%Y A059597 Adjacent sequences: A059594 A059595 A059596 this_sequence A059598 A059599 
               A059600
%K A059597 nonn
%O A059597 0,2
%A A059597 Wolfdieter Lang (wolfdieter.lang(AT)physik.uni-karlsruhe.de), Feb 02 
               2001

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