|Verification status (*):||PRP|
|Official Comment (*):||ECPP, Lucas primitive part|
|Unofficial Comments:||This prime has 1 user comment below.|
|Proof-code(s): (*):||c69 : Jacobsen, Primo|
|Decimal Digits:||18689 (log10 is 18688.694824825)|
|Rank (*):||69256 (digit rank is 1)|
|Entrance Rank (*):||58147|
|Currently on list? (*):||short|
|Submitted:||12/24/2013 16:32:04 CDT|
|Last modified:||12/24/2013 16:50:59 CDT|
|Status Flags:||Verify, TrialDiv|
|Score (*):||34.3765 (normalized score 0)|
There are certain forms classed as archivable: these prime may (at times) remain on this list even if they do not make the Top 5000 proper. Such primes are tracked with archival tags.
- Lucas primitive part (archivable *)
- Prime on list: yes, rank 2
Subcategory: "Lucas primitive part"
(archival tag id 217547, tag last modified 2013-12-24 16:51:02)
- Elliptic Curve Primality Proof (archivable *)
- Prime on list: no, rank 41
(archival tag id 217548, tag last modified 2021-06-05 00:37:31)
User comments about this prime (disclaimer):
User comments are allowed to convey mathematical information about this number, how it was proven prime.... See our guidelines and restrictions.
The Top 5000 Primes is a list for proven primes only. In order to maintain the integrity of this list, we seek to verify the primality of all submissions. We are currently unable to check all proofs (ECPP, KP, ...), but we will at least trial divide and PRP check every entry before it is included in the list.
field value prime_id 116718 person_id 9 machine Ditto P4 P4 what prp notes PFGW Version 126.96.36.199BIT.20110215.x86_Dev [GWNUM 26.5] Primality testing 4952503885...1032588881 [N-1/N+1, Brillhart-Lehmer-Selfridge] Running N-1 test using base 23 Running N+1 test using discriminant 37, base 12+sqrt(37) Calling N-1 BLS with factored part 0.48% and helper 0.04% (1.48% proof) 4952503885...1032588881 is Fermat and Lucas PRP! (137.4025s+0.0076s) [Elapsed time: 2.28 minutes] modified 2020-07-07 17:30:18 created 2013-12-24 16:38:03 id 162228
Query times: 0.0005 seconds to select prime, 0.0007 seconds to seek comments.
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