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A090846 Positions of the terms of A090845^3 in A090845, where A090845 is equal to the union of the self-convolutions A090845^2 and A090845^3, in ascending order by size, starting with A090845(0)=1.

%I A090846 #9 Feb 06 2013 22:25:42
%S A090846 1,3,5,8,10,12,15,17,19,22,24,27,29,31,34,36,38,41,43,45,48,50,53,55,
%T A090846 57,60,62,64,67,69,72,74,76,79,81,83,86,88,90,93,95,98,100,102,105,
%U A090846 107,109,112,114,117,119,121,124,126,128,131,133,135,138,140,143,145,147,150
%N A090846 Positions of the terms of A090845^3 in A090845, where A090845 is equal to the union of the self-convolutions A090845^2 and A090845^3, in ascending order by size, starting with A090845(0)=1.
%C A090846 What is the value of limit a(n)/n ?  Example: a(12000)/12000 = 2.3758333...
%H A090846 Paul D. Hanna, <a href="/A090846/b090846.txt">Table of n, a(n) for n = 0..12000</a>
%F A090846 A090845(a(n)) = A222083(n) for n>=0, where A222083 is the self-convolution cube of A090845.
%e A090846 a(4)=10 since A090845^3(4)=A090845(10)=51, where
%e A090846 A090845={1,1,2,3,5,9,10,20,22,40,51,...} and
%e A090846 A090845^3={1,3,9,22,51,114,230,468,885,1674,3045,5418,...}.
%Y A090846 Cf. A090845, A222082, A222083.
%K A090846 nonn
%O A090846 0,2
%A A090846 _Paul D. Hanna_, Dec 09 2003