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.
id | prime |
digits | who | when | comment |
139880 | 48055302262144 + 1 |
2013723 |
L5069 |
Feb 2025 |
Generalized Fermat |
139834 | 47707672262144 + 1 |
2012896 |
L4939 |
Feb 2025 |
Generalized Fermat |
139870 | 2 · 914469757 + 1 |
1390926 |
A11 |
Feb 2025 |
|
139967 | 306999614131072 + 1 |
1112427 |
L6215 |
Feb 2025 |
|
139962 | 306293130131072 + 1 |
1112295 |
L4252 |
Feb 2025 |
|
139961 | 306021044131072 + 1 |
1112245 |
L5029 |
Feb 2025 |
Generalized Fermat |
139960 | 305985812131072 + 1 |
1112238 |
L4672 |
Feb 2025 |
Generalized Fermat |
139959 | 305909498131072 + 1 |
1112224 |
L5869 |
Feb 2025 |
Generalized Fermat |
139936 | 305710338131072 + 1 |
1112187 |
L5155 |
Feb 2025 |
Generalized Fermat |
139935 | 305470708131072 + 1 |
1112142 |
L4245 |
Feb 2025 |
Generalized Fermat |
139930 | 305377046131072 + 1 |
1112125 |
L4775 |
Feb 2025 |
Generalized Fermat |
139924 | 305014830131072 + 1 |
1112057 |
L5041 |
Feb 2025 |
Generalized Fermat |
139923 | 304591806131072 + 1 |
1111978 |
L5069 |
Feb 2025 |
Generalized Fermat |
139902 | 303660042131072 + 1 |
1111804 |
L5548 |
Feb 2025 |
Generalized Fermat |
139896 | 303297636131072 + 1 |
1111736 |
L5069 |
Feb 2025 |
Generalized Fermat |
139934 | 303057534131072 + 1 |
1111691 |
L5797 |
Feb 2025 |
Generalized Fermat |
139893 | 302491876131072 + 1 |
1111585 |
L5273 |
Feb 2025 |
Generalized Fermat |
139881 | 302240442131072 + 1 |
1111537 |
L5375 |
Feb 2025 |
Generalized Fermat |
139879 | 302186970131072 + 1 |
1111527 |
L5030 |
Feb 2025 |
Generalized Fermat |
139878 | 302150100131072 + 1 |
1111520 |
L5586 |
Feb 2025 |
Generalized Fermat |
139884 | 301715144131072 + 1 |
1111438 |
L5234 |
Feb 2025 |
Generalized Fermat |
139877 | 301702734131072 + 1 |
1111436 |
L6205 |
Feb 2025 |
Generalized Fermat |
139895 | 301006780131072 + 1 |
1111304 |
L5375 |
Feb 2025 |
Generalized Fermat |
139863 | 300951448131072 + 1 |
1111294 |
L6092 |
Feb 2025 |
Generalized Fermat |
139894 | 300789064131072 + 1 |
1111263 |
L5041 |
Feb 2025 |
Generalized Fermat |
139862 | 300359914131072 + 1 |
1111182 |
L6207 |
Feb 2025 |
Generalized Fermat |
139922 | 298464340131072 + 1 |
1110822 |
L5019 |
Feb 2025 |
Generalized Fermat |
139958 | 297200042131072 + 1 |
1110580 |
L5143 |
Feb 2025 |
Generalized Fermat |
139965 | 7653 · 22219045 + 1 |
668003 |
L5308 |
Feb 2025 |
|
139957 | 1997 · 22218303 + 1 |
667780 |
L5610 |
Feb 2025 |
|
139966 | 4001 · 22218067 + 1 |
667709 |
L5897 |
Feb 2025 |
|
139956 | 5199 · 22217447 + 1 |
667522 |
L5523 |
Feb 2025 |
|
139955 | 9429 · 22217117 + 1 |
667423 |
L5575 |
Feb 2025 |
|
139954 | 9841 · 22216956 + 1 |
667375 |
L5536 |
Feb 2025 |
|
139953 | 8037 · 22216935 + 1 |
667368 |
L4944 |
Feb 2025 |
|
139952 | 1635 · 22216806 + 1 |
667329 |
L5899 |
Feb 2025 |
|
139951 | 1885 · 22216414 + 1 |
667211 |
L5501 |
Feb 2025 |
|
139964 | 9037 · 22216368 + 1 |
667198 |
L6214 |
Feb 2025 |
|
139950 | 7233 · 22216032 + 1 |
667096 |
L5566 |
Feb 2025 |
|
139949 | 4515 · 22215767 + 1 |
667016 |
L6190 |
Feb 2025 |
|
139948 | 3925 · 22215722 + 1 |
667003 |
L5610 |
Feb 2025 |
|
139933 | 2703 · 22215481 + 1 |
666930 |
L5573 |
Feb 2025 |
|
139929 | 6029 · 22215033 + 1 |
666796 |
L5517 |
Feb 2025 |
|
139928 | 5275 · 22214900 + 1 |
666756 |
L5573 |
Feb 2025 |
|
139921 | 5253 · 22214608 + 1 |
666668 |
L5573 |
Feb 2025 |
|
139932 | 3581 · 22214545 + 1 |
666649 |
L5575 |
Feb 2025 |
|
139920 | 9303 · 22214464 + 1 |
666625 |
L5471 |
Feb 2025 |
|
139919 | 5565 · 22214412 + 1 |
666609 |
L5517 |
Feb 2025 |
|
139926 | 3781 · 22214404 + 1 |
666606 |
L6103 |
Feb 2025 |
|
139947 | 4155 · 22214113 + 1 |
666519 |
L6103 |
Feb 2025 |
|
139931 | 6111 · 22214035 + 1 |
666495 |
L5573 |
Feb 2025 |
|
139918 | 3601 · 22213796 + 1 |
666423 |
L5710 |
Feb 2025 |
|
139917 | 1551 · 22213781 + 1 |
666418 |
L5517 |
Feb 2025 |
|
139916 | 3699 · 22213751 + 1 |
666410 |
L5172 |
Feb 2025 |
|
139927 | 4997 · 22213459 + 1 |
666322 |
L6175 |
Feb 2025 |
|
139915 | 3761 · 22213027 + 1 |
666192 |
L5947 |
Feb 2025 |
|
139914 | 5979 · 22212862 + 1 |
666142 |
L5964 |
Feb 2025 |
|
139913 | 3917 · 22212667 + 1 |
666083 |
L5517 |
Feb 2025 |
|
139912 | 8325 · 22212225 + 1 |
665951 |
L5264 |
Feb 2025 |
|
139906 | 4781 · 22212131 + 1 |
665922 |
L5573 |
Feb 2025 |
|
139905 | 4029 · 22212043 + 1 |
665895 |
L5934 |
Feb 2025 |
|
139911 | 7665 · 22211956 + 1 |
665869 |
L5918 |
Feb 2025 |
|
139904 | 2673 · 22211956 + 1 |
665869 |
L5573 |
Feb 2025 |
|
139910 | 9437 · 22211463 + 1 |
665721 |
L6151 |
Feb 2025 |
|
139901 | 2145 · 22211357 + 1 |
665689 |
L5573 |
Feb 2025 |
|
139892 | 1315 · 22210954 + 1 |
665567 |
L5226 |
Feb 2025 |
|
139891 | 7163 · 22210733 + 1 |
665501 |
L5964 |
Feb 2025 |
|
139890 | 7881 · 22210659 + 1 |
665479 |
L5899 |
Feb 2025 |
|
139900 | 8361 · 22210484 + 1 |
665426 |
L5573 |
Feb 2025 |
|
139899 | 6059 · 22209437 + 1 |
665111 |
L5575 |
Feb 2025 |
|
139909 | 7641 · 22209383 + 1 |
665095 |
L5294 |
Feb 2025 |
|
139925 | 3213 · 22209262 + 1 |
665058 |
L6212 |
Feb 2025 |
|
139908 | 7455 · 22209187 + 1 |
665036 |
L6199 |
Feb 2025 |
|
139889 | 1621 · 22209148 + 1 |
665024 |
L5920 |
Feb 2025 |
|
139883 | 1965 · 22209116 + 1 |
665014 |
L6154 |
Feb 2025 |
|
139888 | 7299 · 22208993 + 1 |
664978 |
L5899 |
Feb 2025 |
|
139882 | 3945 · 22208921 + 1 |
664956 |
L5242 |
Feb 2025 |
|
139887 | 3057 · 22208471 + 1 |
664820 |
L5294 |
Feb 2025 |
|
139946 | 2583 · 22208277 + 1 |
664762 |
L5264 |
Feb 2025 |
|
139898 | 3763 · 22208262 + 1 |
664757 |
L5264 |
Feb 2025 |
|
139876 | 8865 · 22207948 + 1 |
664663 |
L5899 |
Feb 2025 |
|
139886 | 3641 · 22207671 + 1 |
664579 |
L5573 |
Feb 2025 |
|
139875 | 4155 · 22207423 + 1 |
664505 |
L6014 |
Feb 2025 |
|
139874 | 3941 · 22206811 + 1 |
664320 |
L6110 |
Feb 2025 |
|
139873 | 7329 · 22206335 + 1 |
664177 |
L6211 |
Feb 2025 |
|
139872 | 6375 · 22204370 + 1 |
663586 |
L5683 |
Feb 2025 |
|
139907 | 8499 · 22202809 + 1 |
663116 |
L5651 |
Feb 2025 |
|
139963 | 1465 · 22201248 + 1 |
662645 |
L6213 |
Feb 2025 |
|
139885 | 8407 · 22201138 + 1 |
662613 |
L6209 |
Feb 2025 |
|
139945 | 8101 · 22200988 + 1 |
662568 |
L5471 |
Feb 2025 |
|
139903 | 3813 · 22199757 + 1 |
662197 |
L5651 |
Feb 2025 |
|
139871 | 8553 · 22197021 + 1 |
661374 |
L5953 |
Feb 2025 |
|
139897 | 8789 · 22195159 + 1 |
660813 |
L5725 |
Feb 2025 |
|
139937 | 37019733744 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (8,d=602054938*2399#) |
139938 | 36417678806 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (7,d=602054938*2399#) |
139939 | 35815623868 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (6,d=602054938*2399#) |
139968 | 35425016208 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (8,d=176389517*2399#) |
139969 | 35248626691 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (7,d=176389517*2399#) |
139940 | 35213568930 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (5,d=602054938*2399#) |
139970 | 35072237174 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (6,d=176389517*2399#) |
139971 | 34895847657 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (5,d=176389517*2399#) |
139972 | 34719458140 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (4,d=176389517*2399#) |
139941 | 34611513992 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (4,d=602054938*2399#) |
139973 | 34543068623 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (3,d=176389517*2399#) |
139974 | 34366679106 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (2,d=176389517*2399#) |
139975 | 34190289589 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (1,d=176389517*2399#) |
139942 | 34009459054 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (3,d=602054938*2399#) |
139943 | 33407404116 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (2,d=602054938*2399#) |
139944 | 32805349178 · 2399# + 1 |
1034 |
p41 |
Feb 2025 |
Arithmetic progression (1,d=602054938*2399#) |
| |
| | | |
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.