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.

A121280 Position where concatenate(1,...,n) occurs for the first time in the decimals of Pi (where 3, 1, 4,... are at position 0, 1, 2,...).

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%I A121280 #37 Jan 29 2020 04:40:38
%S A121280 1,148,1924,13807,49702,2458885,9470344,186557266,523551502,
%T A121280 191278379839,4368196101671
%N A121280 Position where concatenate(1,...,n) occurs for the first time in the decimals of Pi (where 3, 1, 4,... are at position 0, 1, 2,...).
%C A121280 This sequence uses the same convention for the "position" as sequences A035117, A050279 - A050287, A048940, A096755 - A096763, while A068987(n) = a(n)+1 counts the positions of 3,1,4,.... as 1,2,3,... - _M. F. Hasler_, Mar 18 2017
%C A121280 a(10) > 2*10^9. - _M. F. Hasler_, Apr 13 2019
%C A121280 a(12) > 22*10^12. - _Dmitry Petukhov_, Jan 29 2020
%H A121280 Dave G. Andersen, <a href="http://www.angio.net/pi/">The Pi-Search Page</a>
%H A121280 Subidiom.com, <a href="http://www.subidiom.com/pi">Irrational numbers search engine: π = 3.14159...</a>
%H A121280 Peter Trüb, <a href="https://pi2e.ch/blog/2017/03/10/pi-digits-download/">22.4 trillion digits of pi</a>
%F A121280 a(n) = A068987(n) - 1.
%Y A121280 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 A121280 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 A121280 Cf. A176341: first occurrence of n; A121280 = A068987 - 1: first occurrence of concatenate(1,...,n).
%Y A121280 Cf. A000796: Decimal expansion (or digits) of Pi.
%K A121280 nonn,base,more
%O A121280 1,2
%A A121280 _Alexander R. Povolotsky_, Nov 03 2007
%E A121280 New definition and cross-references from _M. F. Hasler_, Mar 18 2017
%E A121280 Additional term a(9), using subidiom search engine, from _M. F. Hasler_, Apr 13 2019
%E A121280 a(10)-a(11) from _Dmitry Petukhov_, Jan 16 2020