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%I #26 Mar 20 2013 12:28:47
%S 24,47,49,74,96,99,116,124,145,149,162,174,194,199,224,237,243,249,
%T 274,277,292,299,324,331,341,346,349,358,374,390,399,424,439,449,474,
%U 479,488,499,500,507,524,537,549,566,574,586,599,600,624,635
%N Numbers n such that A183054(n) is not equal to A188569(n).
%C For an algorithm to compute the partition class polynomial Hpart_n(x) see the Bruinier-Ono-Sutherland paper, 3.3. Algorithm 3, p. 15-19. For more information see A222031.
%H J. H. Bruinier, K. Ono, A. V. Sutherland, <a href="http://arxiv.org/abs/1301.5672">Class polynomials for nonholomorphic modular functions</a>
%H A. V. Sutherland, <a href="http://math.mit.edu/~drew/Pfiles/">Partition class polynomials</a>, Hpart_n(x), for n = 1..770
%e First three terms are 24, 47, 49 because first 50 terms of A183054 coincide with first 50 terms of A188569 except for the indices 24, 47, 49 as shown below:
%e (A183054(24) = 3) < (A188569(24) = 21).
%e (A183054(47) = 3) < (A188569(47) = 27).
%e (A183054(49) = 5) < (A188569(49) = 35).
%e Observation:
%e A183054(24) = A188569(24)/7 = 3.
%e A183054(47) = A188569(47)/9 = 3.
%e A183054(49) = A188569(49)/7 = 5.
%Y Cf. A000041, A183010, A183011, A183054, A188569, A222031, A222032.
%K nonn
%O 1,1
%A _Omar E. Pol_, Feb 27 2013
%E a(4)-a(50) from _Giovanni Resta_, Mar 04 2013
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