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%I #7 Feb 27 2014 01:43:46
%S 1,1,1,-1,1,-1,-1,1,-1,-2,1,1,-1,-3,2,1,1,-1,-4,3,3,-1,1,-1,-5,4,6,-3,
%T -1,1,-1,-6,5,10,-6,-4,1,1,-1,-7,6,15,-10,-10,4,1,1,-1,-8,7,21,-15,
%U -20,10,5,-1,1,-1,-9,8,28,-21,-35,20,15,-5,-1,1,-1,-10
%N Triangle of coefficients in a Fibonacci-like sequence of polynomials.
%C Essentially the same as A108299. - _Philippe Deléham_, Feb 27 2014
%D A. F. Horadam, R. P. Loh and A. G. Shannon, Divisibility properties of some Fibonacci-type sequences, pp. 55-64 of Combinatorial Mathematics VI (Armidale 1978), Lect. Notes Math. 748, 1979.
%F q_{n+2}(x)=x*q_{n+1)(x)-q_n(x), q_1(x)=q_2(x)=1.
%e 1; 1; 1 -1; 1 -1 -1; 1 -1 -2 1; 1 -1 -3 2 1; ...
%Y Cf. A065941, A108299.
%K sign,tabf
%O 1,10
%A _N. J. A. Sloane_.
%E More terms from _Philippe Deléham_, Feb 27 2014
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