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#485 |
Sep 2003
A1A16 Posts |
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The 336th fully-factored or probably-fully-factored Mersenne number with prime exponent (not including the Mersenne primes themselves) is M2441.
The 49-digit most recent factor was found by Ryan Propper and the PRP test was done by mnd9. The cofactor has already been certified prime: FactorDB link |
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#486 |
1976 Toyota Corona years forever!
"Wayne"
Nov 2006
Saskatchewan, Canada
22·3·433 Posts |
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Is it fluke or intentionally chosen B1/B2 that all of Ryan's recent P1 results have a GhzDays ending in .xx12?
14.1712 if B1 and B2 required 6.1412 if found via B1 only. Ryan Propper Manual testing 98454437 F-PM1 2019-10-11 14:00 0.3 14.1712 Factor: 124390959709723920942323644574431 / (P-1, B1=965000, B2=24125000, E=6) Ryan Propper Manual testing 98433241 F-PM1 2019-10-11 14:00 0.3 6.1412 Factor: 102501238638612689076865713323434384005097 / (P-1, B1=965000) and about 100 more ending in .xx12 |
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#487 |
Jun 2003
33·199 Posts |
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Fluke. Same B1/B2 and same FFT size = same credit. Stage-1-only credit matching full pm1 credit is fluke.
I don't think ryanp gives a flying fox about GIMPS credit, let alone gimmicky credits. |
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#488 |
Sep 2003
2·3·431 Posts |
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The 337th fully-factored or probably-fully-factored Mersenne number with prime exponent (not including the Mersenne primes themselves) is M2351.
The 55-digit most recent factor was found by Ryan Propper and the PRP test was done by Fan Ming. Note that Ryan had found a 52-digit factor for the same exponent just six days earlier. FactorDB link Last fiddled with by GP2 on 2019-10-18 at 14:42 |
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#489 | |
"Will Edgington"
Nov 2010
Utah, USA
23·3 Posts |
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I noticed the proof of the cofactor had still not been done, so I did it and uploaded it just now.
-- Will Quote:
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#490 | |
Jun 2019
Boston, MA
478 Posts |
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#491 | |
Sep 2003
2·3·431 Posts |
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So priority of the PRP discoveries for tiny exponents is problematic. I just mention the person who reported it to Primenet first. |
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#492 |
Oct 2019
5·19 Posts |
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#493 |
Sep 2003
2×3×431 Posts |
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The 338th fully-factored or probably-fully-factored Mersenne number with prime exponent (not including the Mersenne primes themselves) is M1723.
The 51-digit most recent factor was found by Ryan Propper and the PRP test was done by mnd9. The cofactor is already certified prime. For cofactors this small, FactorDB does the PRP test automatically and certification is done routinely and quickly. The factor had already been submitted to FactorDB, perhaps by Ryan himself. FactorDB link |
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#494 | |
"Bob Silverman"
Nov 2003
North of Boston
11101001001002 Posts |
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It would also be nice if people could factor some on the numbers within the Cunningham numbers instead of only cherry picking relatively untested numbers outside the tables. Yes, the former is a lot harder. "We choose to go to the moon and do the other thing. Not because they are easy, but because they are hard". |
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#495 |
Sep 2003
50328 Posts |
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The 339th fully-factored or probably-fully-factored Mersenne number with prime exponent (not including the Mersenne primes themselves) is M216317.
The most recent factor was found by Niels_Mache_Nextcloud and the PRP test was done by mnd9. This cofactor is too big to be certified prime by Primo. FactorDB link This was actually discovered yesterday, but for some reason PrimeNet did not send the usual notification. Last fiddled with by GP2 on 2019-12-08 at 04:34 Reason: wording: cofactor |
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Thread Tools | |
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Thread | Thread Starter | Forum | Replies | Last Post |
Smallest exponent for mersenne not-factored | preda | PrimeNet | 10 | 2018-11-04 00:47 |
Largest Mersenne Number Fully Factored? | c10ck3r | Data | 49 | 2017-12-10 19:39 |
Possibility of a Fully-Factored Number | Trejack | FactorDB | 7 | 2016-05-14 05:38 |
Estimating the number of primes in a partially-factored number | CRGreathouse | Probability & Probabilistic Number Theory | 15 | 2014-08-13 18:46 |
Number of distinct prime factors of a Double Mersenne number | aketilander | Operazione Doppi Mersennes | 1 | 2012-11-09 21:16 |