%I A001332 M3710 N1516
%S A001332 1,1,4,120,12096,3024000,1576143360,1525620096000,2522591034163200,
%T A001332 6686974460694528000,27033456071346536448000,160078872315904478576640000,
%U A001332 1342964491649083924630732800000,15522270327163593186886877184000000
%V A001332 1,1,-4,120,-12096,3024000,-1576143360,1525620096000,-2522591034163200,
%W A001332 6686974460694528000,-27033456071346536448000,160078872315904478576640000,
%X A001332 -1342964491649083924630732800000,15522270327163593186886877184000000
%N A001332 Bernoulli(2n)*(2n+1)!.
%C A001332 Determinant of 2n X 2n matrix d(i,j)=binomial(i+1,i-j+2) if j<i+2 else 
               0. - Michael Somos, Oct 08 2003
%D A001332 N. J. A. Sloane and Simon Plouffe, The Encyclopedia of Integer Sequences, 
               Academic Press, 1995 (includes this sequence).
%D A001332 N. J. A. Sloane, A Handbook of Integer Sequences, Academic Press, 1973 
               (includes this sequence).
%D A001332 G. S. Kazandzidis: On a Matrix and a Class of Polynomials. Bulletin de 
               la Societe Mathematique de Grece. Nouvelle Serie - Vol. 6 I, Fasc. 
               1, (1965), pp. 105 - 126.
%H A001332 <a href="Sindx_Be.html#Bernoulli">Index entries for sequences related 
               to Bernoulli numbers.</a>
%o A001332 (PARI) a(n)=if(n<0,0,(2*n+1)!*bernfrac(2*n))
%Y A001332 Sequence in context: A006434 A002702 A068204 this_sequence A071304 A006607 
               A062081
%Y A001332 Adjacent sequences: A001329 A001330 A001331 this_sequence A001333 A001334 
               A001335
%K A001332 sign,nice
%O A001332 0,3
%A A001332 N. J. A. Sloane (njas(AT)research.att.com).