Prime Verification Status

Before primes are added to the List of Largest Known Primes, they must be first be verified, comments must be checked and they must meet the size requirements.  Below we show the status of these primes (if any) that are awaiting verificiation (of any age) as well as those modified (for any reason) in the last 72 hours.  Click on the prime's id for more detailed information.  The color code is at the bottom of the page.

idprime digitswhowhencomment
13988048055302262144 + 1 2013723 L5069 Feb 2025 Generalized Fermat
13983447707672262144 + 1 2012896 L4939 Feb 2025 Generalized Fermat
1398702 · 914469757 + 1 1390926 A11 Feb 2025  
139967306999614131072 + 1 1112427 L6215 Feb 2025  
139962306293130131072 + 1 1112295 L4252 Feb 2025  
139961306021044131072 + 1 1112245 L5029 Feb 2025 Generalized Fermat
139960305985812131072 + 1 1112238 L4672 Feb 2025 Generalized Fermat
139959305909498131072 + 1 1112224 L5869 Feb 2025 Generalized Fermat
139936305710338131072 + 1 1112187 L5155 Feb 2025 Generalized Fermat
139935305470708131072 + 1 1112142 L4245 Feb 2025 Generalized Fermat
139930305377046131072 + 1 1112125 L4775 Feb 2025 Generalized Fermat
139924305014830131072 + 1 1112057 L5041 Feb 2025 Generalized Fermat
139923304591806131072 + 1 1111978 L5069 Feb 2025 Generalized Fermat
139902303660042131072 + 1 1111804 L5548 Feb 2025 Generalized Fermat
139896303297636131072 + 1 1111736 L5069 Feb 2025 Generalized Fermat
139934303057534131072 + 1 1111691 L5797 Feb 2025 Generalized Fermat
139893302491876131072 + 1 1111585 L5273 Feb 2025 Generalized Fermat
139881302240442131072 + 1 1111537 L5375 Feb 2025 Generalized Fermat
139879302186970131072 + 1 1111527 L5030 Feb 2025 Generalized Fermat
139878302150100131072 + 1 1111520 L5586 Feb 2025 Generalized Fermat
139884301715144131072 + 1 1111438 L5234 Feb 2025 Generalized Fermat
139877301702734131072 + 1 1111436 L6205 Feb 2025 Generalized Fermat
139895301006780131072 + 1 1111304 L5375 Feb 2025 Generalized Fermat
139863300951448131072 + 1 1111294 L6092 Feb 2025 Generalized Fermat
139894300789064131072 + 1 1111263 L5041 Feb 2025 Generalized Fermat
139862300359914131072 + 1 1111182 L6207 Feb 2025 Generalized Fermat
139922298464340131072 + 1 1110822 L5019 Feb 2025 Generalized Fermat
139958297200042131072 + 1 1110580 L5143 Feb 2025 Generalized Fermat
1399657653 · 22219045 + 1 668003 L5308 Feb 2025  
1399571997 · 22218303 + 1 667780 L5610 Feb 2025  
1399664001 · 22218067 + 1 667709 L5897 Feb 2025  
1399565199 · 22217447 + 1 667522 L5523 Feb 2025  
1399559429 · 22217117 + 1 667423 L5575 Feb 2025  
1399549841 · 22216956 + 1 667375 L5536 Feb 2025  
1399538037 · 22216935 + 1 667368 L4944 Feb 2025  
1399521635 · 22216806 + 1 667329 L5899 Feb 2025  
1399511885 · 22216414 + 1 667211 L5501 Feb 2025  
1399649037 · 22216368 + 1 667198 L6214 Feb 2025  
1399507233 · 22216032 + 1 667096 L5566 Feb 2025  
1399494515 · 22215767 + 1 667016 L6190 Feb 2025  
1399483925 · 22215722 + 1 667003 L5610 Feb 2025  
1399332703 · 22215481 + 1 666930 L5573 Feb 2025  
1399296029 · 22215033 + 1 666796 L5517 Feb 2025  
1399285275 · 22214900 + 1 666756 L5573 Feb 2025  
1399215253 · 22214608 + 1 666668 L5573 Feb 2025  
1399323581 · 22214545 + 1 666649 L5575 Feb 2025  
1399209303 · 22214464 + 1 666625 L5471 Feb 2025  
1399195565 · 22214412 + 1 666609 L5517 Feb 2025  
1399263781 · 22214404 + 1 666606 L6103 Feb 2025  
1399474155 · 22214113 + 1 666519 L6103 Feb 2025  
1399316111 · 22214035 + 1 666495 L5573 Feb 2025  
1399183601 · 22213796 + 1 666423 L5710 Feb 2025  
1399171551 · 22213781 + 1 666418 L5517 Feb 2025  
1399163699 · 22213751 + 1 666410 L5172 Feb 2025  
1399274997 · 22213459 + 1 666322 L6175 Feb 2025  
1399153761 · 22213027 + 1 666192 L5947 Feb 2025  
1399145979 · 22212862 + 1 666142 L5964 Feb 2025  
1399133917 · 22212667 + 1 666083 L5517 Feb 2025  
1399128325 · 22212225 + 1 665951 L5264 Feb 2025  
1399064781 · 22212131 + 1 665922 L5573 Feb 2025  
1399054029 · 22212043 + 1 665895 L5934 Feb 2025  
1399117665 · 22211956 + 1 665869 L5918 Feb 2025  
1399042673 · 22211956 + 1 665869 L5573 Feb 2025  
1399109437 · 22211463 + 1 665721 L6151 Feb 2025  
1399012145 · 22211357 + 1 665689 L5573 Feb 2025  
1398921315 · 22210954 + 1 665567 L5226 Feb 2025  
1398917163 · 22210733 + 1 665501 L5964 Feb 2025  
1398907881 · 22210659 + 1 665479 L5899 Feb 2025  
1399008361 · 22210484 + 1 665426 L5573 Feb 2025  
1398996059 · 22209437 + 1 665111 L5575 Feb 2025  
1399097641 · 22209383 + 1 665095 L5294 Feb 2025  
1399253213 · 22209262 + 1 665058 L6212 Feb 2025  
1399087455 · 22209187 + 1 665036 L6199 Feb 2025  
1398891621 · 22209148 + 1 665024 L5920 Feb 2025  
1398831965 · 22209116 + 1 665014 L6154 Feb 2025  
1398887299 · 22208993 + 1 664978 L5899 Feb 2025  
1398823945 · 22208921 + 1 664956 L5242 Feb 2025  
1398873057 · 22208471 + 1 664820 L5294 Feb 2025  
1399462583 · 22208277 + 1 664762 L5264 Feb 2025  
1398983763 · 22208262 + 1 664757 L5264 Feb 2025  
1398768865 · 22207948 + 1 664663 L5899 Feb 2025  
1398863641 · 22207671 + 1 664579 L5573 Feb 2025  
1398754155 · 22207423 + 1 664505 L6014 Feb 2025  
1398743941 · 22206811 + 1 664320 L6110 Feb 2025  
1398737329 · 22206335 + 1 664177 L6211 Feb 2025  
1398726375 · 22204370 + 1 663586 L5683 Feb 2025  
1399078499 · 22202809 + 1 663116 L5651 Feb 2025  
1399631465 · 22201248 + 1 662645 L6213 Feb 2025  
1398858407 · 22201138 + 1 662613 L6209 Feb 2025  
1399458101 · 22200988 + 1 662568 L5471 Feb 2025  
1399033813 · 22199757 + 1 662197 L5651 Feb 2025  
1398718553 · 22197021 + 1 661374 L5953 Feb 2025  
1398978789 · 22195159 + 1 660813 L5725 Feb 2025  
13993737019733744 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (8,d=602054938*2399#)
13993836417678806 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (7,d=602054938*2399#)
13993935815623868 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (6,d=602054938*2399#)
13996835425016208 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (8,d=176389517*2399#)
13996935248626691 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (7,d=176389517*2399#)
13994035213568930 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (5,d=602054938*2399#)
13997035072237174 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (6,d=176389517*2399#)
13997134895847657 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (5,d=176389517*2399#)
13997234719458140 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (4,d=176389517*2399#)
13994134611513992 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (4,d=602054938*2399#)
13997334543068623 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (3,d=176389517*2399#)
13997434366679106 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (2,d=176389517*2399#)
13997534190289589 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (1,d=176389517*2399#)
13994234009459054 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (3,d=602054938*2399#)
13994333407404116 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (2,d=602054938*2399#)
13994432805349178 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (1,d=602054938*2399#)
       

Legend

Prime Description Color Codes
CompositeProven composite
RemoveScheduled for deletion because it is too small or proven composite
UnTestedNot yet tested
InProcessCurrently being tested
Probable-primeShown to be a PRP, awaiting further testing (see note).
ProvenProven prime
ExternalProven prime, externally verified
Note:  Only proven primes are accepted on this list.  These colors refer the status of this list's re-verification process only.
Rank/Id Color Codes
yesOn the list
noNot on the current list
(unknown)Not yet re-ranked
Note:  This list is (re)ranked every 30 minutes.
Description Notation
\ back-quote (23\ 45 = 2345, used to allow long integers to line wrap)
# primorial (9# = 7*5*3*2)
!, !n factorial, multifactorial
Phi(n,x) nth cyclotomic polynomial evaluated at x

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Include those modified (for any reason) in the last hours. (Use 0 to just see those in process or awaiting verification.)
We at the PrimePages attempt to keep a list of the 5000 largest known primes plus a few each of certain selected archivable forms.  To make the top 5000 today a prime must have 661954 digits or meet the size requirements for it's archivable form.  (Query time: 0.00461 seconds.)
Printed from the PrimePages <t5k.org> © Reginald McLean.