%I A126797
%S A126797 2,5,22,107,616,3516,22163
%N A126797 Number of absolute pseudoprimes U_{5,5}(m) with m <= 10^n.
%C A126797 U_{5,5}(m) is a polynomial producing many pseudoprimes with 5 factors. 
               "In this paper, we introduce a certain method to construct polynomials 
               producing many absolute pseudoprimes. By this method, we give new 
               polynomials producing absolute pseudoprimes with any fixed number 
               of prime factors which can be viewed as a generalization of Chernick's 
               result. By the similar method, we give another type of polynomials 
               producing many absolute pseudoprimes. As concrete examples, we tabulate 
               the counts of such numbers of our forms."
%H A126797 Ken Nakamula, Hirofumi Tsumura and Hiroaki Komai, <a href="http://arXiv.org/
               pdf/math.NT/0702410">New polynomials producing absolute pseudoprimes 
               with any number of prime factors</a>. Sequence is taken from Table 
               2, p. 9.
%Y A126797 Cf. A002997, A052155, A083737, A084653, A005382, A005937, A020137, A033181.
%Y A126797 Sequence in context: A083465 A030222 A056840 this_sequence A101206 A041807 
               A115602
%Y A126797 Adjacent sequences: A126794 A126795 A126796 this_sequence A126798 A126799 
               A126800
%K A126797 nonn
%O A126797 3,1
%A A126797 Jonathan Vos Post (jvospost3(AT)gmail.com), Feb 20 2007