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.

A116630 Positive integers n such that 13^n == 4 (mod n).

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%I A116630 #20 Apr 10 2020 22:10:25
%S A116630 1,3,51,129,125869,158287,1723647,1839003,90808797,3661886147,
%T A116630 7368982721,130424652229,1616928424359,4003183891851,66657658685869
%N A116630 Positive integers n such that 13^n == 4 (mod n).
%C A116630 No other terms below 10^15. - _Max Alekseyev_, Nov 26 2017
%C A116630 Some larger terms: 84058689739550643018360088224267, 11083544368708558891212925543084197628431243723. - _Max Alekseyev_, Jun 26 2011
%t A116630 Join[{1, 3}, Select[Range[1, 5000], Mod[13^#, #] == 4 &]] (* _G. C. Greubel_, Nov 19 2017 *)
%t A116630 Join[{1, 3}, Select[Range[2000000], PowerMod[13, #, #] == 4 &]] (* _Robert Price_, Apr 10 2020 *)
%o A116630 (PARI) isok(n) = Mod(13, n)^n == 4; \\ _Michel Marcus_, Nov 19 2017
%Y A116630 Solutions to 13^n == k (mod n): A001022 (k=0), A015963(k=-1), A116621 (k=1), A116622 (k=2), A116629(k=3), this sequence (k=4), A116611 (k=5), A116631 (k=6), A116632 (k=7), A295532 (k=8), A116636 (k=9), A116620(k=10), A116638 (k=11), A116639 (k=15)
%Y A116630 Cf. A116609, A015921, A125949.
%K A116630 more,nonn
%O A116630 1,2
%A A116630 _Zak Seidov_, Feb 19 2006
%E A116630 More terms from _Ryan Propper_, Jan 09 2008
%E A116630 Terms 1,3 prepended and a(12)-a(15) added by _Max Alekseyev_, Jun 26 2011, Nov 26 2017