%I
%S 1,2,3,4,5,6,7,8,10,11,15,16,17,18,20,22,23,25,27,28,30,32,33,35,36,
%T 37,38,39,42,43,44,46,48,50,52,57,59,60,63,65,67,68,70,71,72,73,76,80,
%U 81,85,87,88,90,92,93,94,95,98,101,102,103,104,105,108,110,112,113,115,118,120,123,125,128,129,132,134
%N Numbers n for which either 16*n^26*n+1 or 16*n^210*n1 or both is/are prime.
%C Consider the two forms (4*n2)*4*n + (2*n+1), where "+" generates two different terms 16*n^26*n+1 and 16*n^210*n1 for n=1,2,3,...
%C If at least one of the two numbers is prime, n is inserted into the sequence.
%e For n=20, 16*20^2  10*20  1= (4*202)*4*20(2*20+1) = 6199 is prime, which adds 20 to the sequence.
%e For n=15, 16*15^2  6*15 +1= (4*152)*4*15 +(2*15+1) = 3511 is prime, which adds 15 to the sequence.
%K easy,nonn,less
%O 1,2
%A _J. M. Bergot_, Jun 28 2007
%E Edited and extended.  _R. J. Mathar_, Jul 10 2011
