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....while sympy.nextprime(p)-p!=(2**n):
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a(11) = 5333419265419188034369535864125349, 34 digit, digits, discovered by Helmut Spielauer in 2013
a(12) = 55128448018333565337014555712123010955456071077000028555991469751, 65 digit, digits, discovered by Helmut Spielauer in 2013
a(13) = 1921805523469919566411018275519863462988374071394663614142114974066707106650211509177597136966994943566091643540683194digit, digits, discovered by Dana Jacobsen in 2016
a(14) = 267552521*631#/210 - 9606, 268 digit, digits, discovered by Dana Jacobsen in 2016
a(15) = 2717*1303#/268590 - 16670, 552 digit, digits, discovered by Dana Jacobsen in 2014
a(16) = 7079*3559#/9870 - 36310, 1517 digit, digits, discovered by Michiel Jansen, Pierre Cami, and Jens Kruse Andersen in 2013
a(17) = 1111111111111111111*9059#/(11#*5237) - 86522, 3899 digit, digits, discovered by Hans Rosenthal in 2017
a(n) = A000230[(2^(n-1)]). - R. J. Mathar, Jan 12 2007
a(n) = A000230[(2^(n-1)] ) = Min{p|nextprime(p)-p = 2^n} [May may need adjusting since offset has been changed].
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From - __Zhining Yang_, Dec 02 2022: (Start)
Updating:
From - Zhining Yang, Dec 02 2022: (Start)
a(11) to a(17) were searched from Thomas R. Nicely's homepage. (End)
- Zhining Yang, Dec 02 2022.
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