%I A074915
%S A074915 30,60,90,84,120,210,50,150,126,180,132,168,0,138,240,144,140,330,420,
%T A074915 130,300,92,390,234,294,228,360,222,160,246,0,336,276,630,510,450,378,
%U A074915 152,480,280,318,196,342,660,165,396,172,546,250,840,504,408,350,600
%N A074915 Largest x such that the number of nonprimes (i.e. 1 and composites) in 
               the reduced residue set (RSS(x)) of x equals n, or 0 if there are 
               no such numbers.
%C A074915 It is conjectured that x is always bounded.
%F A074915 a(n)=Max{x; A048864(x)=n}; a(n)=0 if no such number exists [See A072023].
%e A074915 One nonprime [=1] is in RRS of {1,2,3,4,6,8,12,18,24,30}; min=1,max=30. 
               See A048597.Two nonprimes are in RRS of {5,10,14,20,42,60}; min=A072022[2], 
               max=a[2]=60 here.For entries of A072023 neither min, no max is believed 
               to exist.
%Y A074915 Cf. A072022, A072023, A048864, A048597, A048865, A072022, A000010, A000720, 
               A001221.
%Y A074915 Sequence in context: A051283 A066031 A071140 this_sequence A056954 A050519 
               A069819
%Y A074915 Adjacent sequences: A074912 A074913 A074914 this_sequence A074916 A074917 
               A074918
%K A074915 nonn
%O A074915 1,1
%A A074915 Labos E. (labos(AT)ana.sote.hu), Oct 10 2002