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#12 |
"99(4^34019)99 palind"
Nov 2016
(P^81993)SZ base 36
1101001110002 Posts |
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Primitive prime factors of b^n+-1:
b=2~101, n=1~100 b=2~101, n=101~200 b=2~101, n=201~300 b=2~101, n=301~400 b=102~201, n=1~100 b=102~201, n=101~200 b=102~201, n=201~300 b=102~201, n=301~400 b=202~301, n=1~100 b=202~301, n=101~200 b=202~301, n=201~300 b=202~301, n=301~400 b=302~401, n=1~100 b=302~401, n=101~200 b=302~401, n=201~300 b=302~401, n=301~400 Last fiddled with by sweety439 on 2022-05-13 at 21:15 |
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#13 |
"99(4^34019)99 palind"
Nov 2016
(P^81993)SZ base 36
D3816 Posts |
![]()
All prime factors of b^n+-1:
b=2~101, n=1~100 b=2~101, n=101~200 b=2~101, n=201~300 b=2~101, n=301~400 b=102~201, n=1~100 b=102~201, n=101~200 b=102~201, n=201~300 b=102~201, n=301~400 b=202~301, n=1~100 b=202~301, n=101~200 b=202~301, n=201~300 b=202~301, n=301~400 b=302~401, n=1~100 b=302~401, n=101~200 b=302~401, n=201~300 b=302~401, n=301~400 Last fiddled with by sweety439 on 2022-05-13 at 21:19 |
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