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.
%I A190710 #6 Mar 30 2012 18:57:29
%S A190710 3,2,0,3,2,1,0,3,2,1,0,3,2,1,4,3,1,0,3,2,1,0,3,2,1,0,3,2,1,4,2,1,0,3,
%T A190710 2,1,0,3,2,1,0,3,2,1,3,2,1,0,3,2,1,0,3,2,1,4,3,2,0,3,2,1,0,3,2,1,0,3,
%U A190710 2,1,4,3,1,0,3,2,1,0,3,2,1,0,3,2,1,4,2,1,0,3,2,1,0,3,2,1,0,3,2,1,3,2,1,0,3,2,1,0,3,2,1,4,3,2,0,3,2,1,0,3,2,1,0,3,2,1,4,3,1,0,3,2
%N A190710 [(bn+c)r]-b[nr]-[cr], where (r,b,c)=(sqrt(3),4,3) and [ ]=floor.
%C A190710 Write a(n)=[(bn+c)r]-b[nr]-[cr]. If r>0 and b and c are integers satisfying b>=2 and 0<=c<=b-1, then 0<=a(n)<=b. The positions of 0 in the sequence a are of interest, as are the position sequences for 1,2,...,b. These b+1 position sequences comprise a partition of the positive integers.
%C A190710 Examples:
%C A190710 (golden ratio,2,1): A190427-A190430
%C A190710 (sqrt(2),2,0): A190480-A190482
%C A190710 (sqrt(2),2,1): A190483-A190486
%C A190710 (sqrt(2),3,0): A190487-A190490
%C A190710 (sqrt(2),3,1): A190491-A190495
%C A190710 (sqrt(2),3,2): A190496-A190500
%C A190710 (sqrt(2),4,c): A190544-A190566
%t A190710 r = Sqrt[3]; b = 4; c = 3;
%t A190710 f[n_] := Floor[(b*n + c)*r] - b*Floor[n*r] - Floor[c*r];
%t A190710 t = Table[f[n], {n, 1, 200}] (* A190710 *)
%t A190710 Flatten[Position[t, 0]] (* A190711 *)
%t A190710 Flatten[Position[t, 1]] (* A190712 *)
%t A190710 Flatten[Position[t, 2]] (* A190713 *)
%t A190710 Flatten[Position[t, 3]] (* A190714 *)
%t A190710 Flatten[Position[t, 4]] (* A190715 *)
%Y A190710 Cf. A190711-A190715.
%K A190710 nonn
%O A190710 1,1
%A A190710 _Clark Kimberling_, May 17 2011