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%I A058774 #18 Jul 10 2018 09:49:53
%S A058774 1,0,0,1,1,0,1,0,2,1,2,1,2,2,3,2,3,2,4,3,5,4,5,5,7,6,8,6,10,8,12,10,
%T A058774 14,13,16,14,19,16,22,20,26,23,29,28,35,32,39,36,47,42,53,49,60,58,70,
%U A058774 66,79,74,91,86,104,98,115,114,133,128,150,144,171,166
%N A058774 McKay-Thompson series of class 110A for Monster.
%H A058774 Vaclav Kotesovec, <a href="/A058774/b058774.txt">Table of n, a(n) for n = -1..3200</a> (computed by David A. Madore)
%H A058774 D. Ford, J. McKay and S. P. Norton, <a href="http://dx.doi.org/10.1080/00927879408825127">More on replicable functions</a>, Commun. Algebra 22, No. 13, 5175-5193 (1994).
%H A058774 David A. Madore, <a href="http://mathforum.org/kb/thread.jspa?forumID=253&amp;threadID=1602206&amp;messageID=5836094">Coefficients of Moonshine (McKay-Thompson) series</a>, The Math Forum
%H A058774 <a href="/index/Mat#McKay_Thompson">Index entries for McKay-Thompson series for Monster simple group</a>
%F A058774 a(n) ~ exp(4*Pi*sqrt(n/110)) / (sqrt(2) * 110^(1/4) * n^(3/4)). - _Vaclav Kotesovec_, Jul 10 2018
%e A058774 T110A = 1/q + q^2 + q^3 + q^5 + 2*q^7 + q^8 + 2*q^9 + q^10 + 2*q^11 + 2*q^12 + ...
%Y A058774 Cf. A000521, A007240, A014708, A007241, A007267, A045478, etc.
%K A058774 nonn
%O A058774 -1,9
%A A058774 _N. J. A. Sloane_, Nov 27 2000
%E A058774 More terms from _Michel Marcus_, Feb 19 2014

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