# Greetings from The On-Line Encyclopedia of Integer Sequences! http://oeis.org/ Search: id:a221715 Showing 1-1 of 1 %I A221715 #9 Mar 02 2013 20:31:53 %S A221715 1,5,3,9,33,11,13,7,21,25,20,17,23,19,49,39,35,47,27,29,15,43,37,97, %T A221715 55,41,51,57,85,73,193,111,59,61,31,89,53,329,145,192,221,237,87,105, %U A221715 81,101,113,481,175,149,69,93,77,99,79,71,67,65,45,75,195,157,141,189,109,83,103,229,121,352,849,233,345,297,137,187,309,281,379,155,199,159 %N A221715 Start of n-th doubling run in A114183. %H A221715 N. J. A. Sloane, Table of n, a(n) for n = 1..7328 %p A221715 # A114181 %p A221715 M:=10000; M2:=1000; %p A221715 s1:={1}; v0:=[1]; v1:=[1]; v2:=[]; vi:=Array(1..M2); %p A221715 t1:=1; r1:=1; vi[1]:=1; %p A221715 for n from 2 to M do %p A221715 t2:=floor(sqrt(t1)); %p A221715 if t2 in s1 then %p A221715 v0:=[op(v0),2*t1]; s1:={op(s1),2*t1}; r1:=r1+1; t1:=2*t1; %p A221715 if t1<=M2 then vi[t1]:=n; fi; %p A221715 else %p A221715 v0:=[op(v0),t2]; s1:={op(s1),t2}; v1:=[op(v1),t2]; v2:=[op(v2),r1]; r1:=1; t1:=t2; %p A221715 if t1<=M2 then vi[t1]:=n; fi; %p A221715 fi; %p A221715 od: %p A221715 # A114183: %p A221715 [seq(v0[i],i=1..nops(v0))]; %p A221715 # A221715: %p A221715 [seq(v1[i],i=1..nops(v1))]; %p A221715 # A221716: %p A221715 [seq(v2[i],i=1..nops(v2))]; %p A221715 # A189419: %p A221715 [seq(vi[i],i=1..M2)]; %Y A221715 Cf. A114183, A189419, A221716, A213220. %K A221715 nonn %O A221715 1,2 %A A221715 _N. J. A. Sloane_, Jan 27 2013 # Content is available under The OEIS End-User License Agreement: http://oeis.org/LICENSE