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#1 |
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Sep 2012
New Jersey, USA
5910 Posts |
On 2017-09-17 at 21:30 PrimeGrid user Ben Maloney returned the following result:
168451*2^19375200+1 is prime! (5832522 decimal digits). That prime eliminates k=168451 from the Prime Sierpinski Problem. The prime will show up on http://www.primegrid.com/stats_psp_llr.php as soon as the Top 5000 Primes site verifies it. |
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#2 | |
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Romulan Interpreter
Jun 2011
Thailand
24·13·47 Posts |
Quote:
![]() Congrats! A very-very nice top finding! |
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#3 |
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"Nuri, the dragon :P"
Jul 2016
Good old Germany
22×11×19 Posts |
Let´s make a
![]() What a nice finding by PG! |
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#4 |
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Jun 2003
2·7·113 Posts |
Great news!
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#5 | ||
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Feb 2017
Nowhere
3·1,657 Posts |
In the sciencealert page about the discovery that 10,223*2^31172165 + 1 is prime dated November 28, 2016 it says (my emphasis)
Quote:
Also, it looks to be the new #13 at THE LARGEST KNOWN PRIMES (Primes with 600,000 or more digits) list -- which was just updated! Quote:
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#6 |
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Jun 2003
10100000110002 Posts |
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#7 |
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Feb 2017
Nowhere
136B16 Posts |
Check. That was Phi(3, - 143332393216) with 4055114 decimal digits.
Curiously, that page lists its rank as 15, which is correct given the new discovery that is the subject of this thread. The short list I provided the link to does not have the new discovery yet, so lists the rank as 14. |
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#8 |
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"99(4^34019)99 palind"
Nov 2016
(P^81993)SZ base 36
11×277 Posts |
Another 3 k's eliminated:
90527 (90527*2^9162167+1) 258317 (258317*2^5450519+1) 265711 (265711*2^4858008+1) Now only 7 primes > 78557 remain: 79309, 79817, 152267, 156511, 222113, 225931, 237019 |
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