cp's OEIS Frontend

This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.

A186150 Rank of (1/4)n^3 when {(1/4)i^3: i>=1} and {j^2>: j>=1} are jointly ranked with (1/4)i^3 after j^2 when (1/4)i^3=j^2. Complement of A186151.

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%I A186150 #4 Mar 30 2012 18:57:18
%S A186150 1,3,5,8,10,13,16,19,22,25,29,32,36,40,44,48,52,56,60,64,69,73,78,82,
%T A186150 87,92,97,102,107,112,117,122,127,133,138,144,149,155,160,166,172,178,
%U A186150 183,189,195,201,208,214,220,226,233,239,245,252,258,265,272,278,285,292,299,306,313,320,327,334,341,348,355,362,370,377,384,392,399,407,414,422,430,437,445,453,461,468,476,484,492,500,508,516,525,533,541,549,557,566,574,583,591,600
%N A186150 Rank of (1/4)n^3 when {(1/4)i^3: i>=1} and {j^2>: j>=1} are jointly ranked with (1/4)i^3 after j^2 when (1/4)i^3=j^2.  Complement of A186151.
%C A186150 See A186145.
%t A186150 d=-1/8; u=1/4; v=1; p=3; q=2;
%t A186150 h[n_]:=((u*n^p-d)/v)^(1/q);
%t A186150 a[n_]:=n+Floor[h[n]];  (* rank of u*n^p *)
%t A186150 k[n_]:=((v*n^q+d)/u)^(1/p);
%t A186150 b[n_]:=n+Floor[k[n]];  (* rank of v*n^q *)
%t A186150 Table[a[n],{n,1,100}]  (* A186150 *)
%t A186150 Table[b[n],{n,1,100}]  (* A186151 *)
%Y A186150 Cf A186145, A186151.
%K A186150 nonn
%O A186150 1,2
%A A186150 _Clark Kimberling_, Feb 13 2011