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
139469179 · 25894939 + 1 1774556 L5261 Feb 2025  
139529280391126131072 + 1 1107266 L5011 Feb 2025  
139532280207586131072 + 1 1107229 L5322 Feb 2025  
139520279991058131072 + 1 1107185 L5526 Feb 2025  
139522279987304131072 + 1 1107184 L5974 Feb 2025  
139512279919024131072 + 1 1107170 L4672 Feb 2025  
139513279594222131072 + 1 1107104 L5814 Feb 2025 Generalized Fermat
139530279533226131072 + 1 1107091 L6176 Feb 2025  
139521279393398131072 + 1 1107063 L5637 Feb 2025  
139531279257150131072 + 1 1107035 L6177 Feb 2025  
139496278715552131072 + 1 1106925 L6129 Feb 2025 Generalized Fermat
139498278620322131072 + 1 1106905 L5069 Feb 2025 Generalized Fermat
139494278619282131072 + 1 1106905 L5378 Feb 2025 Generalized Fermat
139492278524906131072 + 1 1106886 L4249 Feb 2025 Generalized Fermat
139491278507178131072 + 1 1106882 L5682 Feb 2025 Generalized Fermat
139490278204564131072 + 1 1106820 L5948 Feb 2025 Generalized Fermat
139502277919980131072 + 1 1106762 L5974 Feb 2025  
139497277256590131072 + 1 1106626 L6170 Feb 2025 Generalized Fermat
139487277085600131072 + 1 1106591 L5974 Feb 2025 Generalized Fermat
139465276836574131072 + 1 1106540 L4760 Feb 2025 Generalized Fermat
139460276775868131072 + 1 1106527 L5549 Feb 2025 Generalized Fermat
139461276740330131072 + 1 1106520 L6166 Feb 2025 Generalized Fermat
139459276607388131072 + 1 1106492 L5782 Feb 2025 Generalized Fermat
139454276446036131072 + 1 1106459 L5011 Feb 2025 Generalized Fermat
139495276329786131072 + 1 1106435 L5718 Feb 2025 Generalized Fermat
139436275170262131072 + 1 1106196 L5378 Feb 2025 Generalized Fermat
139431274919976131072 + 1 1106144 L5378 Feb 2025 Generalized Fermat
139434274816000131072 + 1 1106123 L6163 Feb 2025 Generalized Fermat
139453274753140131072 + 1 1106110 L5974 Feb 2025 Generalized Fermat
139429274535798131072 + 1 1106065 L5816 Feb 2025 Generalized Fermat
139425274280236131072 + 1 1106012 L5070 Feb 2025 Generalized Fermat
139412273579644131072 + 1 1105866 L6129 Feb 2025 Generalized Fermat
139406273503630131072 + 1 1105850 L4309 Feb 2025 Generalized Fermat
139426273438512131072 + 1 1105837 L5718 Feb 2025 Generalized Fermat
139404273327598131072 + 1 1105813 L5512 Feb 2025 Generalized Fermat
139405273306974131072 + 1 1105809 L4892 Feb 2025 Generalized Fermat
139407273272188131072 + 1 1105802 L5543 Feb 2025 Generalized Fermat
139411270682284131072 + 1 1105260 L6129 Feb 2025 Generalized Fermat
13949912124 · 477299035 - 1 800975 A11 Feb 2025  
1394851578 · 477251432 - 1 673469 A11 Feb 2025  
1395348283 · 22170124 + 1 653277 L5239 Feb 2025  
1395282827 · 22169874 + 1 653201 L5899 Feb 2025  
1395336065 · 22169785 + 1 653175 L5742 Feb 2025  
1395273265 · 22169390 + 1 653055 L5912 Feb 2025  
1395198855 · 22169283 + 1 653024 L5899 Feb 2025  
1395263399 · 22169177 + 1 652991 L5575 Feb 2025  
1395259741 · 22169168 + 1 652989 L6055 Feb 2025  
1395185045 · 22168941 + 1 652921 L5888 Feb 2025  
1395179747 · 22168748 + 1 652863 L6175 Feb 2025  
1395169951 · 22168736 + 1 652859 L5887 Feb 2025  
1395117721 · 22168243 + 1 652711 L6173 Feb 2025  
1395246183 · 22168014 + 1 652642 L5575 Feb 2025  
1395158873 · 22167745 + 1 652561 L6174 Feb 2025  
1395095231 · 22167729 + 1 652556 L5899 Feb 2025  
1395233757 · 22167720 + 1 652553 L5985 Feb 2025  
1395108411 · 22167569 + 1 652508 L6172 Feb 2025  
1395089611 · 22167395 + 1 652455 L5279 Feb 2025  
1395079969 · 22166621 + 1 652222 L5610 Feb 2025  
1395067887 · 22166619 + 1 652222 L5888 Feb 2025  
1395052367 · 22166572 + 1 652207 L5575 Feb 2025  
1395015447 · 22166251 + 1 652111 L5890 Feb 2025  
1395048159 · 22165857 + 1 651992 L5575 Feb 2025  
1394893163 · 22165678 + 1 651938 L6099 Feb 2025  
1394887659 · 22165631 + 1 651924 L5897 Feb 2025  
1394934511 · 22165543 + 1 651898 L6169 Feb 2025  
1394843813 · 22165400 + 1 651854 L6061 Feb 2025  
1394795395 · 22164534 + 1 651594 L5897 Feb 2025  
1394786111 · 22164405 + 1 651555 L5469 Feb 2025  
1395033797 · 22164335 + 1 651534 L5575 Feb 2025  
1394833049 · 22164266 + 1 651513 L5523 Feb 2025  
1394827167 · 22164207 + 1 651496 L5888 Feb 2025  
1394771315 · 22163862 + 1 651391 L6105 Feb 2025  
1394733561 · 22163820 + 1 651379 L5926 Feb 2025  
1394718439 · 22163747 + 1 651357 L5926 Feb 2025  
1394707911 · 22163617 + 1 651318 L5899 Feb 2025  
1394817003 · 22163606 + 1 651315 L6160 Feb 2025  
1394867015 · 22163566 + 1 651303 L5651 Feb 2025  
1394681807 · 22163530 + 1 651291 L5899 Feb 2025  
1395008661 · 22163447 + 1 651267 L6171 Feb 2025  
1394752967 · 22163140 + 1 651174 L6168 Feb 2025  
1394636615 · 22163006 + 1 651134 L5996 Feb 2025  
1394644219 · 22162982 + 1 651127 L5825 Feb 2025  
1394729597 · 22162959 + 1 651120 L5488 Feb 2025  
1394622607 · 22162924 + 1 651109 L5523 Feb 2025  
1394585103 · 22162549 + 1 650996 L5188 Feb 2025  
1394805907 · 22162528 + 1 650990 L5888 Feb 2025  
1394576113 · 22162273 + 1 650913 L5888 Feb 2025  
1394679293 · 22162245 + 1 650905 L5350 Feb 2025  
1394564377 · 22162214 + 1 650895 L5804 Feb 2025  
1394524211 · 22161935 + 1 650811 L5350 Feb 2025  
1394666313 · 22161634 + 1 650721 L5463 Feb 2025  
1394765519 · 22161607 + 1 650713 L5829 Feb 2025  
1394469305 · 22161203 + 1 650591 L5897 Feb 2025  
1394513993 · 22161190 + 1 650587 L5804 Feb 2025  
1394502877 · 22161152 + 1 650576 L5899 Feb 2025  
1394435155 · 22160974 + 1 650522 L5463 Feb 2025  
1394492807 · 22160839 + 1 650481 L5926 Feb 2025  
1394424791 · 22160563 + 1 650398 L4944 Feb 2025  
1394412741 · 22160257 + 1 650306 L5435 Feb 2025  
1394486429 · 22160105 + 1 650261 L5575 Feb 2025  
1394355259 · 22160026 + 1 650237 L5953 Feb 2025  
1394375045 · 22159865 + 1 650188 L6164 Feb 2025  
1394395249 · 22159819 + 1 650175 L6162 Feb 2025  
1394554619 · 22159809 + 1 650171 L5566 Feb 2025  
1394303131 · 22159059 + 1 649946 L6161 Feb 2025  
1394282853 · 22158854 + 1 649884 L6152 Feb 2025  
1394241625 · 22158729 + 1 649846 L6013 Feb 2025  
1394331725 · 22158670 + 1 649828 L6162 Feb 2025  
1394237665 · 22158320 + 1 649723 L6160 Feb 2025  
1394229123 · 22158218 + 1 649693 L5651 Feb 2025  
1394213903 · 22157958 + 1 649614 L5651 Feb 2025  
1394161395 · 22157654 + 1 649522 L5899 Feb 2025  
1394178051 · 22157621 + 1 649513 L5575 Feb 2025  
1394154165 · 22157460 + 1 649464 L5899 Feb 2025  
1394327663 · 22157400 + 1 649446 L5829 Feb 2025  
1394203315 · 22157387 + 1 649442 L5928 Feb 2025  
1394143075 · 22157281 + 1 649410 L6114 Feb 2025  
1394473131 · 22157161 + 1 649374 L6165 Feb 2025  
1394274977 · 22157032 + 1 649336 L5610 Feb 2025  
1394197167 · 22157022 + 1 649333 L5476 Feb 2025  
1394132331 · 22155904 + 1 648996 L6014 Feb 2025 (**)
1394387313 · 22154873 + 1 648686 L5899 Feb 2025  
1394183479 · 22154871 + 1 648685 L5917 Feb 2025  
1394405335 · 22154444 + 1 648556 L5985 Feb 2025  
1394744521 · 22152571 + 1 647993 L6167 Feb 2025  
1394448797170843 · (2317583 + 2190552) + 2127033 + 3 95612 p408 Feb 2025 Consecutive primes arithmetic progression (2,d=4) (**)
1394458797170843 · (2317583 + 2190552) + 2127033 - 1 95612 p408 Feb 2025 Consecutive primes arithmetic progression (1,d=4) (**)
13951433350066731 · 2399# + 1 1034 p41 Feb 2025 Arithmetic progression (8,d=92268049*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 648065 digits or meet the size requirements for it's archivable form.  (Query time: 0.002539 seconds.)
Printed from the PrimePages <t5k.org> © Reginald McLean.