# Greetings from The On-Line Encyclopedia of Integer Sequences! http://oeis.org/ Search: id:a048940 Showing 1-1 of 1 %I A048940 #61 Jan 29 2020 05:25:13 %S A048940 5,44,762,762,762,762,1722776,36356642,564665206,20148132310, %T A048940 27014073304,897831316556,5758910552709,5758910552709 %N A048940 Starting position of the first occurrence of a string of at least n '9's in the decimal expansion of Pi. %C A048940 a(10) > 11*10^9 - 1. - _Eric W. Weisstein_, Jul 20 2013 %C A048940 a(15) > 22*10^12. - _Dmitry Petukhov_, Jan 29 2020 %C A048940 Pi digits 3,1,4,... are indexed 0,1,2,... Note that this is different from other sequences such as A049522, A084073 which use indices 1,2,3,... For example, the position of the curious accumulation of six 9s is called 762 here; the same position is called 763 in A049522, A084073. - _Jeppe Stig Nielsen_, Aug 21 2017 %H A048940 David G. Andersen, The Pi-Search Page. (Yields, as of today, an incorrect result of 66780105 for the first occurrence of eight "9"s. - _M. F. Hasler_, Mar 19 2017) %H A048940 Yasumasa Kanada Laboratory Home Page, Computer Centre, The University of Tokyo, Statistical Distribution Information %H A048940 PI-world Site, The digits and Statistics for 12 trillion digits of PI [archived page] %H A048940 Eric Weisstein's World of Mathematics, Feynman Point %H A048940 Eric Weisstein's World of Mathematics, Pi Digits %t A048940 Module[{m, nn = 7}, m = First@ RealDigits@ N[Pi, 10^nn]; Array[ SequencePosition[m, ConstantArray[9, #]][[1, 1]] - 1 &, nn]] (* _Michael De Vlieger_, Mar 20 2017 *) %Y A048940 Cf. A000796: Decimal expansion (or digits) of Pi. %Y A048940 First occurrence of n times the same digit: A035117 (n '1's), A050281 (n '2's), A050282, A050283, A050284, A050286, A050287, A048940 (n '9's). %Y A048940 First occurrence of exactly n times the same digit: A096755 (exactly n '1's), A096756, A096757, A096758, A096759, A096760, A096761, A096762, A096763 (exactly n '9's), A050279 (exactly n '0's). %Y A048940 First occurrence of n: A176341; of concatenate(1,...,n): A121280 = A068987 - 1. %Y A048940 Cf. A049522, A084073. %K A048940 nonn,base,more %O A048940 1,1 %A A048940 _Eric W. Weisstein_ %E A048940 More terms from Colin Martin (cbmartin(AT)tpg.com.au), Mar 03 2002 %E A048940 Edited by _M. F. Hasler_, Mar 19 2017 %E A048940 a(10)-a(11) from _Giovanni Resta_, Sep 30 2019 %E A048940 a(12) from Yasumasa Kanada Laboratory, 2002 and a(13)-a(14) from Shigeru Kondo, 2011 added by _Dmitry Petukhov_, Dec 23 2019 # Content is available under The OEIS End-User License Agreement: http://oeis.org/LICENSE