%I A105952
%S A105952 1,321,213445,278905249,610897146201,2023268287369681,
%T A105952 9449986579423765453,59214605458489033180545,
%U A105952 479530506556330198532943409,4875296429727384973283863144801
%N A105952 (2n)-th Legendre polynomial P_{2n}(x), evaluated at x = 2n-1. Here the 
               Legendre polynomials are normalized so that P_{n}(1) = 1.
%e A105952 P_{4}(x) = 35/8*x^4 - 15/4*x^2 + 3/8; evaluating at x=3 gives 321.
%p A105952 with(orthopoly,P); seq(P(2*n,2*n-1), n=1..12);
%Y A105952 Sequence in context: A074350 A144124 A090101 this_sequence A062205 A054034 
               A004947
%Y A105952 Adjacent sequences: A105949 A105950 A105951 this_sequence A105953 A105954 
               A105955
%K A105952 easy,nonn
%O A105952 1,2
%A A105952 Isabel C. Lugo (izzycat(AT)gmail.com), Apr 27 2005