Source: https://aidb.si/d/largest-known-primes — Prime list from The PrimePages (t5k.org), originally compiled by Samuel Yates, continued by Chris Caldwell and maintained by Reginald McLean.
| Rank | Prime | Digits | Year found | Form | Comment |
|---|---|---|---|---|---|
| 1 | 2^136279841-1 | 41024320 | 2024 | Mersenne | Mersenne 52? |
| 2 | 2^82589933-1 | 24862048 | 2018 | Mersenne | Mersenne 51 |
| 3 | 2^77232917-1 | 23249425 | 2018 | Mersenne | Mersenne 50 |
| 4 | 2^74207281-1 | 22338618 | 2016 | Mersenne | Mersenne 49 |
| 5 | 2^57885161-1 | 17425170 | 2013 | Mersenne | Mersenne 48 |
| 6 | 2524190^2097152+1 | 13426224 | 2025 | Generalized Fermat | Generalized Fermat |
| 7 | 2^43112609-1 | 12978189 | 2008 | Mersenne | Mersenne 47 |
| 8 | 2^42643801-1 | 12837064 | 2009 | Mersenne | Mersenne 46 |
| 9 | 516693^2097152-516693^1048576+1 | 11981518 | 2023 | Generalized unique | Generalized unique |
| 10 | 465859^2097152-465859^1048576+1 | 11887192 | 2023 | Generalized unique | Generalized unique |
| 11 | 2^37156667-1 | 11185272 | 2008 | Mersenne | Mersenne 45 |
| 12 | 2^32582657-1 | 9808358 | 2006 | Mersenne | Mersenne 44 |
| 13 | 10223*2^31172165+1 | 9383761 | 2016 | k·2ⁿ±1 | |
| 14 | 2^30402457-1 | 9152052 | 2005 | Mersenne | Mersenne 43 |
| 15 | 4*5^11786358+1 | 8238312 | 2024 | Generalized Fermat | Generalized Fermat |
| 16 | 2^25964951-1 | 7816230 | 2005 | Mersenne | Mersenne 42 |
| 17 | 4052186*69^4052186+1 | 7451366 | 2025 | Generalized Cullen | Generalized Cullen |
| 18 | 69*2^24612729-1 | 7409172 | 2024 | k·2ⁿ±1 | |
| 19 | 2^24036583-1 | 7235733 | 2004 | Mersenne | Mersenne 41 |
| 20 | 7172162^1048576+1 | 7188671 | 2026 | Generalized Fermat | Generalized Fermat |
| 21 | 5336284^1048576+1 | 7054022 | 2025 | Generalized Fermat | Generalized Fermat |
| 22 | 107347*2^23427517-1 | 7052391 | 2024 | k·2ⁿ±1 | |
| 23 | 3*2^23157875-1 | 6971216 | 2025 | k·2ⁿ±1 | |
| 24 | 3843236^1048576+1 | 6904556 | 2024 | Generalized Fermat | Generalized Fermat |
| 25 | 3*2^22103376-1 | 6653780 | 2024 | k·2ⁿ±1 | |
| 26 | 1963736^1048576+1 | 6598776 | 2022 | Generalized Fermat | Generalized Fermat |
| 27 | 1951734^1048576+1 | 6595985 | 2022 | Generalized Fermat | Generalized Fermat |
| 28 | 202705*2^21320516+1 | 6418121 | 2021 | k·2ⁿ±1 | |
| 29 | 2^20996011-1 | 6320430 | 2003 | Mersenne | Mersenne 40 |
| 30 | 1059094^1048576+1 | 6317602 | 2018 | Generalized Fermat | Generalized Fermat |
| 31 | 3*2^20928756-1 | 6300184 | 2023 | k·2ⁿ±1 | |
| 32 | 919444^1048576+1 | 6253210 | 2017 | Generalized Fermat | Generalized Fermat |
| 33 | 81*2^20498148+1 | 6170560 | 2023 | Generalized Fermat | Generalized Fermat |
| 34 | 7*2^20267500+1 | 6101127 | 2022 | k·2ⁿ±1 | Divides GF(20267499,12) [GG] |
| 35 | 4*5^8431178+1 | 5893142 | 2024 | Generalized Fermat | Generalized Fermat |
| 36 | 168451*2^19375200+1 | 5832522 | 2017 | k·2ⁿ±1 | |
| 37 | 69*2^19374980-1 | 5832452 | 2022 | k·2ⁿ±1 | |
| 38 | 3*2^18924988-1 | 5696990 | 2022 | k·2ⁿ±1 | |
| 39 | 69*2^18831865-1 | 5668959 | 2021 | k·2ⁿ±1 | |
| 40 | 2*3^11879700+1 | 5668058 | 2024 | ||
| 41 | 97139*2^18397548-1 | 5538219 | 2023 | k·2ⁿ±1 | |
| 42 | 7*2^18233956+1 | 5488969 | 2020 | k·2ⁿ±1 | Divides Fermat F(18233954) |
| 43 | 3*2^18196595-1 | 5477722 | 2022 | k·2ⁿ±1 | |
| 44 | 4*3^11279466+1 | 5381674 | 2024 | Generalized Fermat | Generalized Fermat |
| 45 | 3*2^17748034-1 | 5342692 | 2021 | k·2ⁿ±1 | |
| 46 | 123447^1048576-123447^524288+1 | 5338805 | 2017 | Generalized unique | Generalized unique |
| 47 | 31*2^17681433-1 | 5322644 | 2026 | k·2ⁿ±1 | |
| 48 | 15*2^17609618+1 | 5301025 | 2026 | k·2ⁿ±1 | Divides GF(17609614,5), GF(17609614,12) [GG] |
| 49 | 3622*5^7558139-1 | 5282917 | 2022 | ||
| 50 | 127174*5^7556055-1 | 5281461 | 2026 | ||
| 51 | 7*6^6772401+1 | 5269954 | 2019 | ||
| 52 | 2*3^10852677+1 | 5178044 | 2023 | Divides Phi(3^10852674,2) | |
| 53 | 8508301*2^17016603-1 | 5122515 | 2018 | Woodall | Woodall |
| 54 | 8*10^5112847-1 | 5112848 | 2024 | Near-repdigit | |
| 55 | 13*2^16828072+1 | 5065756 | 2023 | k·2ⁿ±1 | |
| 56 | 3*2^16819291-1 | 5063112 | 2021 | k·2ⁿ±1 | |
| 57 | 5287180*3^10574360-1 | 5045259 | 2024 | Generalized Woodall | Generalized Woodall |
| 58 | 3*2^16408818+1 | 4939547 | 2020 | k·2ⁿ±1 | Divides GF(16408814,3), GF(16408817,5) |
| 59 | 2329989*2^16309923-1 | 4909783 | 2024 | Generalized Woodall | Generalized Woodall |
| 60 | 69*2^15866556-1 | 4776312 | 2021 | k·2ⁿ±1 | |
| 61 | 2036*3^10009192+1 | 4775602 | 2024 | ||
| 62 | 2525532*73^2525532+1 | 4705888 | 2021 | Generalized Cullen | Generalized Cullen |
| 63 | 1419499*2^15614489-1 | 4700436 | 2024 | Generalized Woodall | Generalized Woodall |
| 64 | 11*2^15502315+1 | 4666663 | 2023 | k·2ⁿ±1 | Divides GF(15502313,10) [GG] |
| 65 | (10^2332974+1)^2-2 | 4665949 | 2024 | ||
| 66 | 37*2^15474010+1 | 4658143 | 2022 | k·2ⁿ±1 | |
| 67 | 93839*2^15337656-1 | 4617100 | 2022 | k·2ⁿ±1 | |
| 68 | 2^15317227+2^7658614+1 | 4610945 | 2020 | Generalized unique | Gaussian Mersenne norm 41?, generalized unique |
| 69 | 13*2^15294536+1 | 4604116 | 2023 | k·2ⁿ±1 | |
| 70 | 6*5^6546983+1 | 4576146 | 2020 | ||
| 71 | 4788920*3^9577840-1 | 4569798 | 2024 | Generalized Woodall | Generalized Woodall |
| 72 | 31*2^15145093-1 | 4559129 | 2025 | k·2ⁿ±1 | |
| 73 | 69*2^14977631-1 | 4508719 | 2021 | k·2ⁿ±1 | |
| 74 | 192971*2^14773498-1 | 4447272 | 2021 | k·2ⁿ±1 | |
| 75 | 4*3^9214845+1 | 4396600 | 2024 | ||
| 76 | 9145334*3^9145334+1 | 4363441 | 2023 | Generalized Cullen | Generalized Cullen |
| 77 | 4*5^6181673-1 | 4320805 | 2022 | ||
| 78 | 396101*2^14259638-1 | 4292585 | 2024 | Generalized Woodall | Generalized Woodall |
| 79 | 6962*31^2863120-1 | 4269952 | 2020 | ||
| 80 | 37*2^14166940+1 | 4264676 | 2022 | k·2ⁿ±1 | |
| 81 | 99739*2^14019102+1 | 4220176 | 2019 | k·2ⁿ±1 | |
| 82 | 69*2^13832885-1 | 4164116 | 2022 | k·2ⁿ±1 | |
| 83 | 9562633#+1 | 4151498 | 2025 | Primorial | Primorial |
| 84 | 404849*2^13764867+1 | 4143644 | 2021 | Generalized Cullen | Generalized Cullen |
| 85 | 25*2^13719266+1 | 4129912 | 2022 | Generalized Fermat | Generalized Fermat |
| 86 | 81*2^13708272+1 | 4126603 | 2022 | Generalized Fermat | Generalized Fermat |
| 87 | 2740879*2^13704395-1 | 4125441 | 2019 | Generalized Woodall | Generalized Woodall |
| 88 | 479216*3^8625889-1 | 4115601 | 2019 | Generalized Woodall | Generalized Woodall |
| 89 | 13*2^13584543-1 | 4089357 | 2025 | k·2ⁿ±1 | |
| 90 | 31*2^13514933-1 | 4068402 | 2025 | k·2ⁿ±1 | |
| 91 | 143332^786432-143332^393216+1 | 4055114 | 2017 | Generalized unique | Generalized unique |
| 92 | 81*2^13470584+1 | 4055052 | 2022 | Generalized Fermat | Generalized Fermat |
| 93 | 2^13466917-1 | 4053946 | 2001 | Mersenne | Mersenne 39 |
| 94 | 5778486*5^5778486+1 | 4038996 | 2024 | Generalized Cullen | Generalized Cullen |
| 95 | 9*2^13334487+1 | 4014082 | 2020 | k·2ⁿ±1 | Divides GF(13334485,3) |
| 96 | 6*10^4000494-1 | 4000495 | 2026 | Near-repdigit | |
| 97 | 206039*2^13104952-1 | 3944989 | 2021 | k·2ⁿ±1 | |
| 98 | 2805222*5^5610444+1 | 3921539 | 2019 | Generalized Cullen | Generalized Cullen |
| 99 | 5128*22^2919993+1 | 3919869 | 2024 | ||
| 100 | 19249*2^13018586+1 | 3918990 | 2007 | k·2ⁿ±1 | |
| 101 | 29002212^524288+1 | 3912464 | 2026 | Generalized Fermat | Generalized Fermat |
| 102 | 28019492^524288+1 | 3904615 | 2026 | Generalized Fermat | Generalized Fermat |
| 103 | 27985952^524288+1 | 3904342 | 2026 | Generalized Fermat | Generalized Fermat |
| 104 | 27171622^524288+1 | 3897618 | 2026 | Generalized Fermat | Generalized Fermat |
| 105 | 26693202^524288+1 | 3893573 | 2026 | Generalized Fermat | Generalized Fermat |
| 106 | 26689978^524288+1 | 3893546 | 2026 | Generalized Fermat | Generalized Fermat |
| 107 | 2293*2^12918431-1 | 3888839 | 2021 | k·2ⁿ±1 | |
| 108 | 25427072^524288+1 | 3882509 | 2026 | Generalized Fermat | Generalized Fermat |
| 109 | 23865586^524288+1 | 3868078 | 2026 | Generalized Fermat | Generalized Fermat |
| 110 | 23680116^524288+1 | 3866301 | 2026 | Generalized Fermat | Generalized Fermat |
| 111 | 22970694^524288+1 | 3859376 | 2026 | Generalized Fermat | Generalized Fermat |
| 112 | 81*2^12804541+1 | 3854553 | 2022 | k·2ⁿ±1 | |
| 113 | 22444816^524288+1 | 3854102 | 2026 | Generalized Fermat | Generalized Fermat |
| 114 | 22306708^524288+1 | 3852697 | 2026 | Generalized Fermat | Generalized Fermat |
| 115 | 21826264^524288+1 | 3847739 | 2026 | Generalized Fermat | Generalized Fermat |
| 116 | 67612*5^5501582+1 | 3845446 | 2025 | ||
| 117 | 20221496^524288+1 | 3830351 | 2026 | Generalized Fermat | Generalized Fermat |
| 118 | 19981416^524288+1 | 3827631 | 2026 | Generalized Fermat | Generalized Fermat |
| 119 | 19409636^524288+1 | 3821021 | 2026 | Generalized Fermat | Generalized Fermat |
| 120 | 18703062^524288+1 | 3812577 | 2025 | Generalized Fermat | Generalized Fermat |
| 121 | 18529322^524288+1 | 3810452 | 2025 | Generalized Fermat | Generalized Fermat |
| 122 | 18099898^524288+1 | 3805113 | 2025 | Generalized Fermat | Generalized Fermat |
| 123 | 17997078^524288+1 | 3803816 | 2025 | Generalized Fermat | Generalized Fermat |
| 124 | 17544674^524288+1 | 3798019 | 2025 | Generalized Fermat | Generalized Fermat |
| 125 | 17502532^524288+1 | 3797471 | 2025 | Generalized Fermat | Generalized Fermat |
| 126 | 17445908^524288+1 | 3796734 | 2025 | Generalized Fermat | Generalized Fermat |
| 127 | 17177670^524288+1 | 3793205 | 2025 | Generalized Fermat | Generalized Fermat |
| 128 | 16211276^524288+1 | 3780021 | 2025 | Generalized Fermat | Generalized Fermat |
| 129 | 15958750^524288+1 | 3776446 | 2025 | Generalized Fermat | Generalized Fermat |
| 130 | 15852200^524288+1 | 3774921 | 2025 | Generalized Fermat | Generalized Fermat |
| 131 | 751882!/751879#+1 | 3765621 | 2025 | Compositorial | |
| 132 | 4*5^5380542+1 | 3760839 | 2023 | Generalized Fermat | Generalized Fermat |
| 133 | 13520762^524288+1 | 3738699 | 2025 | Generalized Fermat | Generalized Fermat |
| 134 | 13427472^524288+1 | 3737122 | 2025 | Generalized Fermat | Generalized Fermat |
| 135 | 9*2^12406887+1 | 3734847 | 2020 | k·2ⁿ±1 | Divides GF(12406885,3) |
| 136 | 12900356^524288+1 | 3728004 | 2025 | Generalized Fermat | Generalized Fermat |
| 137 | 12693488^524288+1 | 3724323 | 2025 | Generalized Fermat | Generalized Fermat |
| 138 | 11937916^524288+1 | 3710349 | 2024 | Generalized Fermat | Generalized Fermat |
| 139 | 7*2^12286041-1 | 3698468 | 2023 | k·2ⁿ±1 | |
| 140 | 10913140^524288+1 | 3689913 | 2024 | Generalized Fermat | Generalized Fermat |
| 141 | 69*2^12231580-1 | 3682075 | 2021 | k·2ⁿ±1 | |
| 142 | 27*2^12184319+1 | 3667847 | 2021 | k·2ⁿ±1 | |
| 143 | 9332124^524288+1 | 3654278 | 2024 | Generalized Fermat | Generalized Fermat |
| 144 | 8630170^524288+1 | 3636472 | 2024 | Generalized Fermat | Generalized Fermat |
| 145 | 863282*5^5179692-1 | 3620456 | 2024 | Generalized Woodall | Generalized Woodall |
| 146 | 670490*12^3352450-1 | 3617907 | 2024 | Generalized Woodall | Generalized Woodall |
| 147 | 4*3^7578378+1 | 3615806 | 2024 | Generalized Fermat | Generalized Fermat |
| 148 | 11*2^11993994-1 | 3610554 | 2024 | k·2ⁿ±1 | |
| 149 | 3761*2^11978874-1 | 3606004 | 2022 | k·2ⁿ±1 | |
| 150 | 95*2^11954552-1 | 3598681 | 2024 | k·2ⁿ±1 | |
| 151 | 259072*5^5136295-1 | 3590122 | 2024 | ||
| 152 | 3*2^11895718-1 | 3580969 | 2015 | k·2ⁿ±1 | |
| 153 | 37*2^11855148+1 | 3568757 | 2022 | k·2ⁿ±1 | |
| 154 | 6339004^524288+1 | 3566218 | 2023 | Generalized Fermat | Generalized Fermat |
| 155 | 763795*6^4582771+1 | 3566095 | 2023 | Generalized Cullen | Generalized Cullen |
| 156 | 5897794^524288+1 | 3549792 | 2022 | Generalized Fermat | Generalized Fermat |
| 157 | 29*2^11749456-1 | 3536941 | 2026 | k·2ⁿ±1 | |
| 158 | 3*2^11731850-1 | 3531640 | 2015 | k·2ⁿ±1 | |
| 159 | 69*2^11718455-1 | 3527609 | 2020 | k·2ⁿ±1 | |
| 160 | 21*2^11715899-1 | 3526839 | 2026 | k·2ⁿ±1 | |
| 161 | 8629*2^11708579-1 | 3524638 | 2024 | k·2ⁿ±1 | |
| 162 | 41*2^11676439+1 | 3514960 | 2022 | k·2ⁿ±1 | |
| 163 | 4896418^524288+1 | 3507424 | 2022 | Generalized Fermat | Generalized Fermat |
| 164 | 81*2^11616017+1 | 3496772 | 2022 | k·2ⁿ±1 | |
| 165 | 69*2^11604348-1 | 3493259 | 2020 | k·2ⁿ±1 | |
| 166 | 4450871*6^4450871+1 | 3463458 | 2023 | Generalized Cullen | Generalized Cullen |
| 167 | 9*2^11500843+1 | 3462100 | 2020 | k·2ⁿ±1 | Divides GF(11500840,12) |
| 168 | 3*2^11484018-1 | 3457035 | 2014 | k·2ⁿ±1 | |
| 169 | 193997*2^11452891+1 | 3447670 | 2018 | k·2ⁿ±1 | |
| 170 | 29914*5^4930904+1 | 3446559 | 2024 | ||
| 171 | 3638450^524288+1 | 3439810 | 2020 | Generalized Fermat | Generalized Fermat |
| 172 | 9221*2^11392194-1 | 3429397 | 2021 | k·2ⁿ±1 | |
| 173 | 9*2^11366286+1 | 3421594 | 2020 | Generalized Fermat | Generalized Fermat |
| 174 | 3328218^524288-3328218^262144+1 | 3419518 | 2025 | Generalized unique | Generalized unique |
| 175 | 5*2^11355764-1 | 3418427 | 2021 | k·2ⁿ±1 | |
| 176 | 732050*6^4392301+1 | 3417881 | 2023 | Generalized Cullen | Generalized Cullen |
| 177 | 3268739^524288-3268739^262144+1 | 3415412 | 2025 | Generalized unique | Generalized unique |
| 178 | 3214654^524288+1 | 3411613 | 2019 | Generalized Fermat | Generalized Fermat |
| 179 | 632760!-1 | 3395992 | 2024 | Factorial | Factorial |
| 180 | 146561*2^11280802-1 | 3395865 | 2020 | k·2ⁿ±1 | |
| 181 | 51208*5^4857576+1 | 3395305 | 2024 | ||
| 182 | 2985036^524288+1 | 3394739 | 2019 | Generalized Fermat | Generalized Fermat |
| 183 | 4591*2^11270837-1 | 3392864 | 2025 | k·2ⁿ±1 | |
| 184 | 6929*2^11255424-1 | 3388225 | 2022 | k·2ⁿ±1 | |
| 185 | 2877652^524288+1 | 3386397 | 2019 | Generalized Fermat | Generalized Fermat |
| 186 | 2788032^524288+1 | 3379193 | 2019 | Generalized Fermat | Generalized Fermat |
| 187 | 2733014^524288+1 | 3374655 | 2019 | Generalized Fermat | Generalized Fermat |
| 188 | 2637072^524288-2637072^262144+1 | 3366518 | 2025 | Generalized unique | Generalized unique |
| 189 | 9*2^11158963+1 | 3359184 | 2020 | k·2ⁿ±1 | Divides GF(11158962,5) |
| 190 | 9271*2^11134335-1 | 3351773 | 2021 | k·2ⁿ±1 | |
| 191 | 136804*5^4777253-1 | 3339162 | 2024 | ||
| 192 | 2312092^524288+1 | 3336572 | 2018 | Generalized Fermat | Generalized Fermat |
| 193 | 987324*48^1974648-1 | 3319866 | 2024 | Generalized Woodall | Generalized Woodall |
| 194 | 2061748^524288+1 | 3310478 | 2018 | Generalized Fermat | Generalized Fermat |
| 195 | 1880370^524288+1 | 3289511 | 2018 | Generalized Fermat | Generalized Fermat |
| 196 | 27*2^10902757-1 | 3282059 | 2022 | k·2ⁿ±1 | |
| 197 | 3*2^10829346+1 | 3259959 | 2014 | k·2ⁿ±1 | Divides GF(10829343,3), GF(10829345,5) |
| 198 | 11*2^10803449+1 | 3252164 | 2022 | k·2ⁿ±1 | Divides GF(10803448,6) |
| 199 | 11*2^10797109+1 | 3250255 | 2022 | k·2ⁿ±1 | |
| 200 | 7*2^10612737-1 | 3194754 | 2022 | k·2ⁿ±1 | |
| 201 | 7351117#+1 | 3191401 | 2024 | Primorial | Primorial |
| 202 | 37*2^10599476+1 | 3190762 | 2022 | k·2ⁿ±1 | Divides GF(10599475,10) |
| 203 | 5*2^10495620-1 | 3159498 | 2021 | k·2ⁿ±1 | |
| 204 | 3^6608603-3^3304302+1 | 3153105 | 2023 | Generalized unique | Generalized unique |
| 205 | 5*2^10349000-1 | 3115361 | 2021 | k·2ⁿ±1 | |
| 206 | 844833^524288-844833^262144+1 | 3107335 | 2017 | Generalized unique | Generalized unique |
| 207 | 17*2^10248660-1 | 3085156 | 2025 | k·2ⁿ±1 | |
| 208 | 52922*5^4399812-1 | 3075342 | 2023 | ||
| 209 | 712012^524288-712012^262144+1 | 3068389 | 2017 | Generalized unique | Generalized unique |
| 210 | 177742*5^4386703-1 | 3066180 | 2023 | ||
| 211 | 4*3^6402015+1 | 3054539 | 2024 | ||
| 212 | 874208*54^1748416-1 | 3028951 | 2019 | Generalized Woodall | Generalized Woodall |
| 213 | 475856^524288+1 | 2976633 | 2012 | Generalized Fermat | Generalized Fermat |
| 214 | 2*3^6236772+1 | 2975697 | 2022 | ||
| 215 | 15*2^9830108+1 | 2959159 | 2023 | k·2ⁿ±1 | |
| 216 | 9*2^9778263+1 | 2943552 | 2020 | k·2ⁿ±1 | |
| 217 | 198*558^1061348+1 | 2915138 | 2024 | ||
| 218 | 1806676*41^1806676+1 | 2913785 | 2018 | Generalized Cullen | Generalized Cullen |
| 219 | 356926^524288+1 | 2911151 | 2012 | Generalized Fermat | Generalized Fermat |
| 220 | 341112^524288+1 | 2900832 | 2012 | Generalized Fermat | Generalized Fermat |
| 221 | 213988*5^4138363-1 | 2892597 | 2022 | ||
| 222 | 43*2^9596983-1 | 2888982 | 2022 | k·2ⁿ±1 | |
| 223 | 121*2^9584444+1 | 2885208 | 2020 | Generalized Fermat | Generalized Fermat |
| 224 | 15*2^9482269-1 | 2854449 | 2024 | k·2ⁿ±1 | |
| 225 | 6533299#-1 | 2835864 | 2024 | Primorial | Primorial |
| 226 | 11*2^9381365+1 | 2824074 | 2020 | k·2ⁿ±1 | Divides GF(9381364,6) |
| 227 | 15*2^9312889+1 | 2803461 | 2023 | k·2ⁿ±1 | |
| 228 | 97*2^9305542+1 | 2801250 | 2025 | k·2ⁿ±1 | |
| 229 | 93*2^9235048+1 | 2780029 | 2025 | k·2ⁿ±1 | |
| 230 | 49*2^9187790+1 | 2765803 | 2022 | Generalized Fermat | Generalized Fermat |
| 231 | 6369619#+1 | 2765105 | 2024 | Primorial | Primorial |
| 232 | 27653*2^9167433+1 | 2759677 | 2005 | k·2ⁿ±1 | |
| 233 | 6354977#-1 | 2758832 | 2024 | Primorial | Primorial |
| 234 | 90527*2^9162167+1 | 2758093 | 2010 | k·2ⁿ±1 | |
| 235 | 71*2^9161150-1 | 2757783 | 2026 | k·2ⁿ±1 | |
| 236 | 6795*2^9144320-1 | 2752719 | 2021 | k·2ⁿ±1 | |
| 237 | 31*2^9088085-1 | 2735788 | 2024 | k·2ⁿ±1 | |
| 238 | 75*2^9079482+1 | 2733199 | 2023 | k·2ⁿ±1 | |
| 239 | 1323365*116^1323365+1 | 2732038 | 2018 | Generalized Cullen | Generalized Cullen |
| 240 | 57*2^9075622-1 | 2732037 | 2022 | k·2ⁿ±1 | |
| 241 | 10^2718281-5*10^1631138-5*10^1087142-1 | 2718281 | 2024 | Palindrome | Palindrome |
| 242 | 63838*5^3887851-1 | 2717497 | 2022 | ||
| 243 | 13*2^8989858+1 | 2706219 | 2020 | k·2ⁿ±1 | |
| 244 | 271357*2^8943013-1 | 2692121 | 2025 | k·2ⁿ±1 | |
| 245 | 4159*2^8938471-1 | 2690752 | 2022 | k·2ⁿ±1 | |
| 246 | 273809*2^8932416-1 | 2688931 | 2017 | k·2ⁿ±1 | |
| 247 | 93*2^8898285+1 | 2678653 | 2024 | k·2ⁿ±1 | |
| 248 | 2*3^5570081+1 | 2657605 | 2020 | Divides Phi(3^5570081,2) [g427] | |
| 249 | 25*2^8788628+1 | 2645643 | 2021 | Generalized Fermat | Generalized Fermat |
| 250 | 2038*366^1028507-1 | 2636562 | 2016 | ||
| 251 | 64598*5^3769854-1 | 2635020 | 2022 | ||
| 252 | 63*2^8741225+1 | 2631373 | 2024 | k·2ⁿ±1 | |
| 253 | 8*785^900325+1 | 2606325 | 2022 | ||
| 254 | 17*2^8636199+1 | 2599757 | 2021 | k·2ⁿ±1 | Divides GF(8636198,10) |
| 255 | 75898^524288+1 | 2558647 | 2011 | Generalized Fermat | Generalized Fermat |
| 256 | 25*2^8456828+1 | 2545761 | 2021 | Generalized Fermat | Divides GF(8456827,12), generalized Fermat |
| 257 | 39*2^8413422+1 | 2532694 | 2021 | k·2ⁿ±1 | |
| 258 | 31*2^8348000+1 | 2513000 | 2021 | k·2ⁿ±1 | |
| 259 | 27*2^8342438-1 | 2511326 | 2021 | k·2ⁿ±1 | |
| 260 | 17*2^8330892-1 | 2507850 | 2025 | k·2ⁿ±1 | |
| 261 | 3687*2^8261084-1 | 2486838 | 2021 | k·2ⁿ±1 | |
| 262 | 101*2^8152967+1 | 2454290 | 2023 | k·2ⁿ±1 | Divides GF(8152966,12) |
| 263 | 9*2^8128075-1 | 2446796 | 2025 | k·2ⁿ±1 | |
| 264 | 273662*5^3493296-1 | 2441715 | 2021 | ||
| 265 | 81*2^8109236+1 | 2441126 | 2022 | Generalized Fermat | Generalized Fermat |
| 266 | 11*2^8103463+1 | 2439387 | 2020 | k·2ⁿ±1 | Divides GF(8103462,12) |
| 267 | 102818*5^3440382-1 | 2404729 | 2021 | ||
| 268 | 9*2^7979119-1 | 2401956 | 2025 | k·2ⁿ±1 | |
| 269 | 11*2^7971110-1 | 2399545 | 2019 | k·2ⁿ±1 | |
| 270 | 27*2^7963247+1 | 2397178 | 2021 | k·2ⁿ±1 | Divides Fermat F(7963245) |
| 271 | 3177*2^7954621-1 | 2394584 | 2021 | k·2ⁿ±1 | |
| 272 | 39*2^7946769+1 | 2392218 | 2021 | k·2ⁿ±1 | Divides GF(7946767,12) |
| 273 | 7*6^3072198+1 | 2390636 | 2019 | ||
| 274 | 3765*2^7904593-1 | 2379524 | 2021 | k·2ⁿ±1 | |
| 275 | 29*2^7899985+1 | 2378134 | 2021 | k·2ⁿ±1 | Divides GF(7899984,6) |
| 276 | 5113*2^7895471-1 | 2376778 | 2022 | k·2ⁿ±1 | |
| 277 | 861*2^7895451-1 | 2376771 | 2021 | k·2ⁿ±1 | |
| 278 | 75*2^7886683+1 | 2374131 | 2023 | k·2ⁿ±1 | |
| 279 | 3243959*2^7862047+1 | 2366719 | 2025 | k·2ⁿ±1 | |
| 280 | 2661*2^7861390-1 | 2366518 | 2024 | k·2ⁿ±1 | |
| 281 | 21*2^7838882-1 | 2359740 | 2025 | k·2ⁿ±1 | |
| 282 | 30397*2^7838120+1 | 2359514 | 2025 | k·2ⁿ±1 | |
| 283 | 99*2^7830910+1 | 2357341 | 2024 | k·2ⁿ±1 | |
| 284 | 28433*2^7830457+1 | 2357207 | 2004 | k·2ⁿ±1 | |
| 285 | 2589*2^7803339-1 | 2349043 | 2022 | k·2ⁿ±1 | |
| 286 | 59*2^7792307+1 | 2345720 | 2024 | k·2ⁿ±1 | |
| 287 | 101*2^7784453+1 | 2343356 | 2024 | k·2ⁿ±1 | |
| 288 | 95*2^7778585+1 | 2341590 | 2024 | k·2ⁿ±1 | |
| 289 | 8401*2^7767655-1 | 2338302 | 2023 | k·2ⁿ±1 | |
| 290 | 9693*2^7767343-1 | 2338208 | 2023 | k·2ⁿ±1 | |
| 291 | 1581658*30^1581658+1 | 2336307 | 2026 | Generalized Cullen | Generalized Cullen |
| 292 | 5*2^7755002-1 | 2334489 | 2021 | k·2ⁿ±1 | |
| 293 | 2945*2^7753232-1 | 2333959 | 2022 | k·2ⁿ±1 | |
| 294 | 2*836^798431+1 | 2333181 | 2024 | ||
| 295 | 63*2^7743186+1 | 2330934 | 2024 | k·2ⁿ±1 | |
| 296 | 2545*2^7732265-1 | 2327648 | 2021 | k·2ⁿ±1 | |
| 297 | 5539*2^7730709-1 | 2327180 | 2021 | k·2ⁿ±1 | |
| 298 | 4817*2^7719584-1 | 2323831 | 2021 | k·2ⁿ±1 | |
| 299 | 2151*2^7719549-1 | 2323820 | 2026 | k·2ⁿ±1 | |
| 300 | 183*558^842752+1 | 2314734 | 2024 | ||
| 301 | 1341174*53^1341174+1 | 2312561 | 2017 | Generalized Cullen | Generalized Cullen |
| 302 | 9467*2^7680034-1 | 2311925 | 2022 | k·2ⁿ±1 | |
| 303 | 45*2^7661004+1 | 2306194 | 2020 | k·2ⁿ±1 | |
| 304 | 15*2^7619838+1 | 2293801 | 2020 | k·2ⁿ±1 | |
| 305 | 3645*2^7610003-1 | 2290843 | 2025 | k·2ⁿ±1 | |
| 306 | 3597*2^7580693-1 | 2282020 | 2021 | k·2ⁿ±1 | |
| 307 | 5256037#+1 | 2281955 | 2024 | Primorial | Primorial |
| 308 | 38118498221*2^7552807+1 | 2273633 | 2025 | k·2ⁿ±1 | |
| 309 | 3129*2^7545557-1 | 2271443 | 2023 | k·2ⁿ±1 | |
| 310 | 7401*2^7523295-1 | 2264742 | 2021 | k·2ⁿ±1 | |
| 311 | 45*2^7513661+1 | 2261839 | 2020 | k·2ⁿ±1 | |
| 312 | 558640^393216-558640^196608+1 | 2259865 | 2017 | Generalized unique | Generalized unique |
| 313 | 2739*2^7483537-1 | 2252773 | 2025 | k·2ⁿ±1 | |
| 314 | 9*2^7479919-1 | 2251681 | 2023 | k·2ⁿ±1 | |
| 315 | 1875*2^7474308-1 | 2249995 | 2022 | k·2ⁿ±1 | |
| 316 | 69*2^7452023+1 | 2243285 | 2023 | k·2ⁿ±1 | Divides GF(7452020,3) [GG] |
| 317 | 1281979*2^7447178+1 | 2241831 | 2023 | k·2ⁿ±1 | |
| 318 | 9107*2^7417464-1 | 2232884 | 2025 | k·2ⁿ±1 | |
| 319 | 4*5^3189669-1 | 2229484 | 2022 | ||
| 320 | 19*2^7383785-1 | 2222743 | 2025 | k·2ⁿ±1 | |
| 321 | 29*2^7374577+1 | 2219971 | 2020 | k·2ⁿ±1 | Divides GF(7374576,3) |
| 322 | 2653*2^7368343-1 | 2218096 | 2024 | k·2ⁿ±1 | |
| 323 | 21555*2^7364128-1 | 2216828 | 2024 | k·2ⁿ±1 | |
| 324 | 3197*2^7359542-1 | 2215447 | 2022 | k·2ⁿ±1 | |
| 325 | 109838*5^3168862-1 | 2214945 | 2020 | ||
| 326 | 95*2^7354869+1 | 2214039 | 2023 | k·2ⁿ±1 | |
| 327 | 101*2^7345194-1 | 2211126 | 2019 | k·2ⁿ±1 | |
| 328 | 85*2^7333444+1 | 2207589 | 2023 | k·2ⁿ±1 | |
| 329 | 15*2^7300254+1 | 2197597 | 2020 | k·2ⁿ±1 | |
| 330 | 6733*2^7285527-1 | 2193166 | 2025 | k·2ⁿ±1 | |
| 331 | 422429!+1 | 2193027 | 2022 | Factorial | Factorial |
| 332 | 1759*2^7284439-1 | 2192838 | 2021 | k·2ⁿ±1 | |
| 333 | 1909683*14^1909683+1 | 2188748 | 2023 | Generalized Cullen | Generalized Cullen |
| 334 | 737*2^7269322-1 | 2188287 | 2017 | k·2ⁿ±1 | |
| 335 | 6909*2^7258896-1 | 2185150 | 2024 | k·2ⁿ±1 | |
| 336 | 93*2^7241494+1 | 2179909 | 2023 | k·2ⁿ±1 | |
| 337 | 118568*5^3112069+1 | 2175248 | 2020 | ||
| 338 | 4215*2^7221386-1 | 2173858 | 2024 | k·2ⁿ±1 | |
| 339 | 40*257^901632+1 | 2172875 | 2024 | ||
| 340 | 1685*2^7213108-1 | 2171366 | 2025 | k·2ⁿ±1 | |
| 341 | 580633*2^7208783-1 | 2170066 | 2024 | k·2ⁿ±1 | |
| 342 | 6039*2^7207973-1 | 2169820 | 2021 | k·2ⁿ±1 | |
| 343 | 1871*2^7207954-1 | 2169814 | 2025 | k·2ⁿ±1 | |
| 344 | 502573*2^7181987-1 | 2162000 | 2014 | k·2ⁿ±1 | |
| 345 | 1503*2^7175467-1 | 2160034 | 2026 | k·2ⁿ±1 | |
| 346 | 402539*2^7173024-1 | 2159301 | 2014 | k·2ⁿ±1 | |
| 347 | 3343*2^7166019-1 | 2157191 | 2016 | k·2ⁿ±1 | |
| 348 | 4137*2^7132569-1 | 2147121 | 2025 | k·2ⁿ±1 | |
| 349 | 161041*2^7107964+1 | 2139716 | 2015 | k·2ⁿ±1 | |
| 350 | 294*213^918952-1 | 2139672 | 2023 | ||
| 351 | 17*2^7101254-1 | 2137692 | 2025 | k·2ⁿ±1 | |
| 352 | 27*2^7046834+1 | 2121310 | 2018 | k·2ⁿ±1 | |
| 353 | 1759*2^7046791-1 | 2121299 | 2021 | k·2ⁿ±1 | |
| 354 | 327*2^7044001-1 | 2120459 | 2021 | k·2ⁿ±1 | |
| 355 | 5*2^7037188-1 | 2118406 | 2021 | k·2ⁿ±1 | |
| 356 | 3*2^7033641+1 | 2117338 | 2011 | k·2ⁿ±1 | Divides GF(7033639,3) |
| 357 | 625783*2^7031319-1 | 2116644 | 2024 | k·2ⁿ±1 | |
| 358 | 33661*2^7031232+1 | 2116617 | 2007 | k·2ⁿ±1 | |
| 359 | 237804^393216-237804^196608+1 | 2114016 | 2017 | Generalized unique | Generalized unique |
| 360 | 207494*5^3017502-1 | 2109149 | 2020 | ||
| 361 | 15*2^6993631-1 | 2105294 | 2021 | k·2ⁿ±1 | |
| 362 | 8943501*2^6972593-1 | 2098967 | 2022 | k·2ⁿ±1 | |
| 363 | 6020095*2^6972593-1 | 2098967 | 2022 | k·2ⁿ±1 | |
| 364 | 2^6972593-1 | 2098960 | 1999 | Mersenne | Mersenne 38 |
| 365 | 100206278^262144+1 | 2097387 | 2026 | Generalized Fermat | Generalized Fermat |
| 366 | 100013182^262144+1 | 2097168 | 2026 | Generalized Fermat | Generalized Fermat |
| 367 | 273*2^6963847-1 | 2096330 | 2022 | k·2ⁿ±1 | |
| 368 | 98348488^262144+1 | 2095257 | 2026 | Generalized Fermat | Generalized Fermat |
| 369 | 6219*2^6958945-1 | 2094855 | 2021 | k·2ⁿ±1 | |
| 370 | 97861580^262144+1 | 2094692 | 2026 | Generalized Fermat | Generalized Fermat |
| 371 | 97314420^262144+1 | 2094053 | 2026 | Generalized Fermat | Generalized Fermat |
| 372 | 96721520^262144+1 | 2093357 | 2026 | Generalized Fermat | Generalized Fermat |
| 373 | 96633068^262144+1 | 2093253 | 2026 | Generalized Fermat | Generalized Fermat |
| 374 | 95511706^262144+1 | 2091924 | 2026 | Generalized Fermat | Generalized Fermat |
| 375 | 51*2^6945567+1 | 2090826 | 2020 | k·2ⁿ±1 | Divides GF(6945564,12) [p286] |
| 376 | 94446258^262144+1 | 2090647 | 2026 | Generalized Fermat | Generalized Fermat |
| 377 | 93676308^262144+1 | 2089715 | 2026 | Generalized Fermat | Generalized Fermat |
| 378 | 93590610^262144+1 | 2089611 | 2026 | Generalized Fermat | Generalized Fermat |
| 379 | 92943822^262144+1 | 2088822 | 2026 | Generalized Fermat | Generalized Fermat |
| 380 | 92605848^262144+1 | 2088407 | 2026 | Generalized Fermat | Generalized Fermat |
| 381 | 91898096^262144+1 | 2087534 | 2026 | Generalized Fermat | Generalized Fermat |
| 382 | 91056676^262144+1 | 2086486 | 2026 | Generalized Fermat | Generalized Fermat |
| 383 | 90874290^262144+1 | 2086258 | 2026 | Generalized Fermat | Generalized Fermat |
| 384 | 90569054^262144+1 | 2085875 | 2026 | Generalized Fermat | Generalized Fermat |
| 385 | 89868368^262144+1 | 2084991 | 2026 | Generalized Fermat | Generalized Fermat |
| 386 | 8*10^2084563-1 | 2084564 | 2025 | Near-repdigit | |
| 387 | 89239070^262144+1 | 2084191 | 2026 | Generalized Fermat | Generalized Fermat |
| 388 | 3323*2^6921196-1 | 2083492 | 2024 | k·2ⁿ±1 | |
| 389 | 88088376^262144+1 | 2082713 | 2026 | Generalized Fermat | Generalized Fermat |
| 390 | 238694*5^2979422-1 | 2082532 | 2020 | ||
| 391 | 87887018^262144+1 | 2082453 | 2026 | Generalized Fermat | Generalized Fermat |
| 392 | 87801308^262144+1 | 2082342 | 2026 | Generalized Fermat | Generalized Fermat |
| 393 | 87124982^262144+1 | 2081461 | 2026 | Generalized Fermat | Generalized Fermat |
| 394 | 86369496^262144+1 | 2080470 | 2026 | Generalized Fermat | Generalized Fermat |
| 395 | 4*72^1119849-1 | 2079933 | 2016 | ||
| 396 | 84561734^262144+1 | 2078062 | 2026 | Generalized Fermat | Generalized Fermat |
| 397 | 129*2^6900230+1 | 2077179 | 2025 | k·2ⁿ±1 | |
| 398 | 83479504^262144+1 | 2076595 | 2026 | Generalized Fermat | Generalized Fermat |
| 399 | 83211382^262144+1 | 2076229 | 2026 | Generalized Fermat | Generalized Fermat |
| 400 | 33*2^6894190-1 | 2075360 | 2021 | k·2ⁿ±1 | |
| 401 | 82060924^262144+1 | 2074644 | 2026 | Generalized Fermat | Generalized Fermat |
| 402 | 4778027#-1 | 2073926 | 2024 | Primorial | Primorial |
| 403 | 105*2^6884697+1 | 2072503 | 2025 | k·2ⁿ±1 | |
| 404 | 80514060^262144+1 | 2072477 | 2026 | Generalized Fermat | Generalized Fermat |
| 405 | 2345*2^6882320-1 | 2071789 | 2022 | k·2ⁿ±1 | |
| 406 | 79523718^262144+1 | 2071068 | 2026 | Generalized Fermat | Generalized Fermat |
| 407 | 77784266^262144+1 | 2068550 | 2026 | Generalized Fermat | Generalized Fermat |
| 408 | 77708974^262144+1 | 2068440 | 2026 | Generalized Fermat | Generalized Fermat |
| 409 | 77662142^262144+1 | 2068372 | 2026 | Generalized Fermat | Generalized Fermat |
| 410 | 77586084^262144+1 | 2068260 | 2026 | Generalized Fermat | Generalized Fermat |
| 411 | 77412518^262144+1 | 2068005 | 2026 | Generalized Fermat | Generalized Fermat |
| 412 | 76013952^262144+1 | 2065929 | 2025 | Generalized Fermat | Generalized Fermat |
| 413 | 75810636^262144+1 | 2065624 | 2025 | Generalized Fermat | Generalized Fermat |
| 414 | 75753274^262144+1 | 2065538 | 2025 | Generalized Fermat | Generalized Fermat |
| 415 | 57*2^6857990+1 | 2064463 | 2023 | k·2ⁿ±1 | |
| 416 | 146264*5^2953282-1 | 2064261 | 2020 | ||
| 417 | 74732694^262144+1 | 2063994 | 2025 | Generalized Fermat | Generalized Fermat |
| 418 | 74716572^262144+1 | 2063970 | 2025 | Generalized Fermat | Generalized Fermat |
| 419 | 74399970^262144+1 | 2063486 | 2025 | Generalized Fermat | Generalized Fermat |
| 420 | 74336726^262144+1 | 2063389 | 2025 | Generalized Fermat | Generalized Fermat |
| 421 | 73597220^262144+1 | 2062251 | 2025 | Generalized Fermat | Generalized Fermat |
| 422 | 73589294^262144+1 | 2062239 | 2025 | Generalized Fermat | Generalized Fermat |
| 423 | 73465436^262144+1 | 2062047 | 2025 | Generalized Fermat | Generalized Fermat |
| 424 | 73116844^262144+1 | 2061505 | 2025 | Generalized Fermat | Generalized Fermat |
| 425 | 72862906^262144+1 | 2061109 | 2025 | Generalized Fermat | Generalized Fermat |
| 426 | 72752758^262144+1 | 2060937 | 2025 | Generalized Fermat | Generalized Fermat |
| 427 | 72718062^262144+1 | 2060883 | 2025 | Generalized Fermat | Generalized Fermat |
| 428 | 72071732^262144+1 | 2059866 | 2025 | Generalized Fermat | Generalized Fermat |
| 429 | 71737620^262144+1 | 2059337 | 2025 | Generalized Fermat | Generalized Fermat |
| 430 | 71380700^262144+1 | 2058770 | 2025 | Generalized Fermat | Generalized Fermat |
| 431 | 69*2^6838971-1 | 2058738 | 2020 | k·2ⁿ±1 | |
| 432 | 35816*5^2945294-1 | 2058677 | 2020 | ||
| 433 | 71107798^262144+1 | 2058333 | 2025 | Generalized Fermat | Generalized Fermat |
| 434 | 127*2^6836153-1 | 2057890 | 2018 | k·2ⁿ±1 | |
| 435 | 105*2^6835099+1 | 2057572 | 2025 | k·2ⁿ±1 | |
| 436 | 70520422^262144+1 | 2057389 | 2025 | Generalized Fermat | Generalized Fermat |
| 437 | 70349734^262144+1 | 2057113 | 2025 | Generalized Fermat | Generalized Fermat |
| 438 | 19*2^6833086+1 | 2056966 | 2020 | k·2ⁿ±1 | |
| 439 | 69844790^262144+1 | 2056293 | 2025 | Generalized Fermat | Generalized Fermat |
| 440 | 69810332^262144+1 | 2056237 | 2025 | Generalized Fermat | Generalized Fermat |
| 441 | 69290228^262144+1 | 2055386 | 2025 | Generalized Fermat | Generalized Fermat |
| 442 | 69170386^262144+1 | 2055189 | 2025 | Generalized Fermat | Generalized Fermat |
| 443 | 68717884^262144+1 | 2054441 | 2025 | Generalized Fermat | Generalized Fermat |
| 444 | 68000464^262144+1 | 2053246 | 2025 | Generalized Fermat | Generalized Fermat |
| 445 | 67886950^262144+1 | 2053056 | 2025 | Generalized Fermat | Generalized Fermat |
| 446 | 67673558^262144+1 | 2052698 | 2025 | Generalized Fermat | Generalized Fermat |
| 447 | 67535128^262144+1 | 2052465 | 2025 | Generalized Fermat | Generalized Fermat |
| 448 | 67433562^262144+1 | 2052293 | 2025 | Generalized Fermat | Generalized Fermat |
| 449 | 67167678^262144+1 | 2051844 | 2025 | Generalized Fermat | Generalized Fermat |
| 450 | 67141518^262144+1 | 2051799 | 2025 | Generalized Fermat | Generalized Fermat |
| 451 | 67062340^262144+1 | 2051665 | 2025 | Generalized Fermat | Generalized Fermat |
| 452 | 66498472^262144+1 | 2050704 | 2025 | Generalized Fermat | Generalized Fermat |
| 453 | 66342922^262144+1 | 2050437 | 2025 | Generalized Fermat | Generalized Fermat |
| 454 | 66266188^262144+1 | 2050305 | 2025 | Generalized Fermat | Generalized Fermat |
| 455 | 65*2^6810465+1 | 2050157 | 2023 | k·2ⁿ±1 | |
| 456 | 40597*2^6808509-1 | 2049571 | 2013 | k·2ⁿ±1 | |
| 457 | 283*2^6804731-1 | 2048431 | 2020 | k·2ⁿ±1 | |
| 458 | 65136498^262144+1 | 2048348 | 2025 | Generalized Fermat | Generalized Fermat |
| 459 | 64989720^262144+1 | 2048091 | 2025 | Generalized Fermat | Generalized Fermat |
| 460 | 64074894^262144+1 | 2046477 | 2025 | Generalized Fermat | Generalized Fermat |
| 461 | 64010198^262144+1 | 2046362 | 2025 | Generalized Fermat | Generalized Fermat |
| 462 | 63833640^262144+1 | 2046047 | 2025 | Generalized Fermat | Generalized Fermat |
| 463 | 8*10^2045966-1 | 2045967 | 2025 | Near-repdigit | |
| 464 | 63784742^262144+1 | 2045960 | 2025 | Generalized Fermat | Generalized Fermat |
| 465 | 63558122^262144+1 | 2045555 | 2025 | Generalized Fermat | Generalized Fermat |
| 466 | 63448958^262144+1 | 2045359 | 2025 | Generalized Fermat | Generalized Fermat |
| 467 | 63286690^262144+1 | 2045068 | 2025 | Generalized Fermat | Generalized Fermat |
| 468 | 62767176^262144+1 | 2044129 | 2025 | Generalized Fermat | Generalized Fermat |
| 469 | 62747994^262144+1 | 2044095 | 2025 | Generalized Fermat | Generalized Fermat |
| 470 | 1861709*2^6789999+1 | 2044000 | 2020 | k·2ⁿ±1 | |
| 471 | 5781*2^6789459-1 | 2043835 | 2021 | k·2ⁿ±1 | |
| 472 | 62311952^262144+1 | 2043301 | 2025 | Generalized Fermat | Generalized Fermat |
| 473 | 62199610^262144+1 | 2043095 | 2025 | Generalized Fermat | Generalized Fermat |
| 474 | 62152830^262144+1 | 2043010 | 2025 | Generalized Fermat | Generalized Fermat |
| 475 | 62136706^262144+1 | 2042980 | 2025 | Generalized Fermat | Generalized Fermat |
| 476 | 8435*2^6786180-1 | 2042848 | 2021 | k·2ⁿ±1 | |
| 477 | 61238184^262144+1 | 2041322 | 2025 | Generalized Fermat | Generalized Fermat |
| 478 | 119*2^6777781+1 | 2040318 | 2025 | k·2ⁿ±1 | |
| 479 | 59145944^262144+1 | 2037364 | 2025 | Generalized Fermat | Generalized Fermat |
| 480 | 58936230^262144+1 | 2036960 | 2025 | Generalized Fermat | Generalized Fermat |
| 481 | 58870004^262144+1 | 2036832 | 2025 | Generalized Fermat | Generalized Fermat |
| 482 | 58846688^262144+1 | 2036787 | 2025 | Generalized Fermat | Generalized Fermat |
| 483 | 58333324^262144+1 | 2035789 | 2025 | Generalized Fermat | Generalized Fermat |
| 484 | 58288282^262144+1 | 2035701 | 2025 | Generalized Fermat | Generalized Fermat |
| 485 | 57643582^262144+1 | 2034435 | 2025 | Generalized Fermat | Generalized Fermat |
| 486 | 57594478^262144+1 | 2034338 | 2025 | Generalized Fermat | Generalized Fermat |
| 487 | 57478518^262144+1 | 2034108 | 2025 | Generalized Fermat | Generalized Fermat |
| 488 | 57429230^262144+1 | 2034011 | 2025 | Generalized Fermat | Generalized Fermat |
| 489 | 51*2^6753404+1 | 2032979 | 2020 | k·2ⁿ±1 | |
| 490 | 93*2^6750726+1 | 2032173 | 2023 | k·2ⁿ±1 | |
| 491 | 56303352^262144+1 | 2031757 | 2025 | Generalized Fermat | Generalized Fermat |
| 492 | 56295176^262144+1 | 2031740 | 2025 | Generalized Fermat | Generalized Fermat |
| 493 | 55952434^262144+1 | 2031045 | 2025 | Generalized Fermat | Generalized Fermat |
| 494 | 55892864^262144+1 | 2030923 | 2025 | Generalized Fermat | Generalized Fermat |
| 495 | 69*2^6745775+1 | 2030683 | 2023 | k·2ⁿ±1 | |
| 496 | 55702322^262144+1 | 2030535 | 2025 | Generalized Fermat | Generalized Fermat |
| 497 | 55695224^262144+1 | 2030520 | 2025 | Generalized Fermat | Generalized Fermat |
| 498 | 55169618^262144+1 | 2029441 | 2025 | Generalized Fermat | Generalized Fermat |
| 499 | 55007338^262144+1 | 2029105 | 2025 | Generalized Fermat | Generalized Fermat |
| 500 | 54852328^262144+1 | 2028784 | 2025 | Generalized Fermat | Generalized Fermat |
| 501 | 54528918^262144+1 | 2028111 | 2025 | Generalized Fermat | Generalized Fermat |
| 502 | 54044092^262144+1 | 2027094 | 2025 | Generalized Fermat | Generalized Fermat |
| 503 | 53903472^262144+1 | 2026797 | 2025 | Generalized Fermat | Generalized Fermat |
| 504 | 53750036^262144+1 | 2026473 | 2025 | Generalized Fermat | Generalized Fermat |
| 505 | 53616962^262144+1 | 2026191 | 2025 | Generalized Fermat | Generalized Fermat |
| 506 | 53311612^262144+1 | 2025540 | 2025 | Generalized Fermat | Generalized Fermat |
| 507 | 4681*2^6728157-1 | 2025381 | 2025 | k·2ⁿ±1 | |
| 508 | 53008094^262144+1 | 2024890 | 2025 | Generalized Fermat | Generalized Fermat |
| 509 | 52648144^262144+1 | 2024115 | 2025 | Generalized Fermat | Generalized Fermat |
| 510 | 52599274^262144+1 | 2024009 | 2025 | Generalized Fermat | Generalized Fermat |
| 511 | 52592976^262144+1 | 2023995 | 2025 | Generalized Fermat | Generalized Fermat |
| 512 | 117*2^6719464+1 | 2022763 | 2025 | k·2ⁿ±1 | |
| 513 | 51992174^262144+1 | 2022687 | 2025 | Generalized Fermat | Generalized Fermat |
| 514 | 51852794^262144+1 | 2022382 | 2025 | Generalized Fermat | Generalized Fermat |
| 515 | 51714136^262144+1 | 2022077 | 2025 | Generalized Fermat | Generalized Fermat |
| 516 | 51283286^262144+1 | 2021124 | 2025 | Generalized Fermat | Generalized Fermat |
| 517 | 51125138^262144+1 | 2020773 | 2025 | Generalized Fermat | Generalized Fermat |
| 518 | 9995*2^6711008-1 | 2020219 | 2021 | k·2ⁿ±1 | |
| 519 | 50454356^262144+1 | 2019269 | 2025 | Generalized Fermat | Generalized Fermat |
| 520 | 50449664^262144+1 | 2019259 | 2025 | Generalized Fermat | Generalized Fermat |
| 521 | 50366208^262144+1 | 2019070 | 2025 | Generalized Fermat | Generalized Fermat |
| 522 | 50121532^262144+1 | 2018516 | 2025 | Generalized Fermat | Generalized Fermat |
| 523 | 49536902^262144+1 | 2017180 | 2025 | Generalized Fermat | Generalized Fermat |
| 524 | 49235348^262144+1 | 2016485 | 2025 | Generalized Fermat | Generalized Fermat |
| 525 | 49209090^262144+1 | 2016424 | 2025 | Generalized Fermat | Generalized Fermat |
| 526 | 48055302^262144+1 | 2013723 | 2025 | Generalized Fermat | Generalized Fermat |
| 527 | 47707672^262144+1 | 2012896 | 2025 | Generalized Fermat | Generalized Fermat |
| 528 | 39*2^6684941+1 | 2012370 | 2020 | k·2ⁿ±1 | |
| 529 | 47351862^262144+1 | 2012044 | 2025 | Generalized Fermat | Generalized Fermat |
| 530 | 47281922^262144+1 | 2011876 | 2025 | Generalized Fermat | Generalized Fermat |
| 531 | 47255958^262144+1 | 2011813 | 2025 | Generalized Fermat | Generalized Fermat |
| 532 | 6679881*2^6679881+1 | 2010852 | 2009 | Cullen | Cullen |
| 533 | 46831458^262144+1 | 2010786 | 2025 | Generalized Fermat | Generalized Fermat |
| 534 | 46378776^262144+1 | 2009680 | 2025 | Generalized Fermat | Generalized Fermat |
| 535 | 45073202^262144+1 | 2006429 | 2025 | Generalized Fermat | Generalized Fermat |
| 536 | 45007104^262144+1 | 2006262 | 2025 | Generalized Fermat | Generalized Fermat |
| 537 | 44819108^262144+1 | 2005786 | 2025 | Generalized Fermat | Generalized Fermat |
| 538 | 44666524^262144+1 | 2005397 | 2025 | Generalized Fermat | Generalized Fermat |
| 539 | 6*579^725792+1 | 2005131 | 2026 | ||
| 540 | 37*2^6660841-1 | 2005115 | 2014 | k·2ⁿ±1 | |
| 541 | 44144624^262144+1 | 2004059 | 2024 | Generalized Fermat | Generalized Fermat |
| 542 | 44030166^262144+1 | 2003764 | 2024 | Generalized Fermat | Generalized Fermat |
| 543 | 43330794^262144+1 | 2001941 | 2024 | Generalized Fermat | Generalized Fermat |
| 544 | 39*2^6648997+1 | 2001550 | 2020 | k·2ⁿ±1 | |
| 545 | 42781592^262144+1 | 2000489 | 2024 | Generalized Fermat | Generalized Fermat |
| 546 | 10^2000007-10^1127194-10^872812-1 | 2000007 | 2024 | Palindrome | Palindrome |
| 547 | 10^2000005-10^1051046-10^948958-1 | 2000005 | 2024 | Palindrome | Palindrome |
| 548 | 304207*2^6643565-1 | 1999918 | 2013 | k·2ⁿ±1 | |
| 549 | 42474318^262144+1 | 1999668 | 2024 | Generalized Fermat | Generalized Fermat |
| 550 | 69*2^6639971-1 | 1998833 | 2020 | k·2ⁿ±1 | |
| 551 | 42006214^262144+1 | 1998406 | 2024 | Generalized Fermat | Generalized Fermat |
| 552 | 6471*2^6631137-1 | 1996175 | 2021 | k·2ⁿ±1 | |
| 553 | 40460760^262144+1 | 1994139 | 2024 | Generalized Fermat | Generalized Fermat |
| 554 | 39896728^262144+1 | 1992541 | 2024 | Generalized Fermat | Generalized Fermat |
| 555 | 39164812^262144+1 | 1990433 | 2024 | Generalized Fermat | Generalized Fermat |
| 556 | 8*10^1990324-1 | 1990325 | 2025 | Near-repdigit | |
| 557 | 38786786^262144+1 | 1989328 | 2024 | Generalized Fermat | Generalized Fermat |
| 558 | 38786700^262144+1 | 1989328 | 2024 | Generalized Fermat | Generalized Fermat |
| 559 | 38738332^262144+1 | 1989186 | 2024 | Generalized Fermat | Generalized Fermat |
| 560 | 9935*2^6603610-1 | 1987889 | 2023 | k·2ⁿ±1 | |
| 561 | 38214850^262144+1 | 1987637 | 2024 | Generalized Fermat | Generalized Fermat |
| 562 | 38108804^262144+1 | 1987321 | 2024 | Generalized Fermat | Generalized Fermat |
| 563 | 37986650^262144+1 | 1986955 | 2024 | Generalized Fermat | Generalized Fermat |
| 564 | 37787006^262144+1 | 1986355 | 2024 | Generalized Fermat | Generalized Fermat |
| 565 | 37700936^262144+1 | 1986096 | 2024 | Generalized Fermat | Generalized Fermat |
| 566 | 37689944^262144+1 | 1986063 | 2024 | Generalized Fermat | Generalized Fermat |
| 567 | 37349040^262144+1 | 1985028 | 2024 | Generalized Fermat | Generalized Fermat |
| 568 | 37047448^262144+1 | 1984105 | 2024 | Generalized Fermat | Generalized Fermat |
| 569 | 36778106^262144+1 | 1983274 | 2024 | Generalized Fermat | Generalized Fermat |
| 570 | 36748386^262144+1 | 1983182 | 2024 | Generalized Fermat | Generalized Fermat |
| 571 | 36717890^262144+1 | 1983088 | 2024 | Generalized Fermat | Generalized Fermat |
| 572 | 36210400^262144+1 | 1981503 | 2024 | Generalized Fermat | Generalized Fermat |
| 573 | 35196086^262144+1 | 1978269 | 2024 | Generalized Fermat | Generalized Fermat |
| 574 | 34443124^262144+1 | 1975807 | 2024 | Generalized Fermat | Generalized Fermat |
| 575 | 33798406^262144+1 | 1973655 | 2024 | Generalized Fermat | Generalized Fermat |
| 576 | 33491530^262144+1 | 1972617 | 2024 | Generalized Fermat | Generalized Fermat |
| 577 | 33061466^262144+1 | 1971146 | 2024 | Generalized Fermat | Generalized Fermat |
| 578 | 32497152^262144+1 | 1969186 | 2024 | Generalized Fermat | Generalized Fermat |
| 579 | 32171198^262144+1 | 1968038 | 2024 | Generalized Fermat | Generalized Fermat |
| 580 | 32067848^262144+1 | 1967672 | 2024 | Generalized Fermat | Generalized Fermat |
| 581 | 31371484^262144+1 | 1965172 | 2024 | Generalized Fermat | Generalized Fermat |
| 582 | 30941436^262144+1 | 1963601 | 2024 | Generalized Fermat | Generalized Fermat |
| 583 | 554051*2^6517658-1 | 1962017 | 2023 | k·2ⁿ±1 | |
| 584 | 115*2^6515714+1 | 1961428 | 2025 | k·2ⁿ±1 | |
| 585 | 29645358^262144+1 | 1958729 | 2023 | Generalized Fermat | Generalized Fermat |
| 586 | 29614286^262144+1 | 1958610 | 2023 | Generalized Fermat | Generalized Fermat |
| 587 | 1319*2^6506224-1 | 1958572 | 2021 | k·2ⁿ±1 | |
| 588 | 3163*2^6504943-1 | 1958187 | 2023 | k·2ⁿ±1 | |
| 589 | 29445800^262144+1 | 1957960 | 2023 | Generalized Fermat | Generalized Fermat |
| 590 | 322498*5^2800819-1 | 1957694 | 2019 | ||
| 591 | 29353924^262144+1 | 1957604 | 2023 | Generalized Fermat | Generalized Fermat |
| 592 | 99*2^6502814+1 | 1957545 | 2023 | k·2ⁿ±1 | |
| 593 | 29333122^262144+1 | 1957524 | 2023 | Generalized Fermat | Generalized Fermat |
| 594 | 88444*5^2799269-1 | 1956611 | 2019 | ||
| 595 | 29097000^262144+1 | 1956604 | 2023 | Generalized Fermat | Generalized Fermat |
| 596 | 28342134^262144+1 | 1953611 | 2023 | Generalized Fermat | Generalized Fermat |
| 597 | 28259150^262144+1 | 1953277 | 2023 | Generalized Fermat | Generalized Fermat |
| 598 | 68311*2^6487924+1 | 1953065 | 2025 | k·2ⁿ±1 | |
| 599 | 28004468^262144+1 | 1952246 | 2023 | Generalized Fermat | Generalized Fermat |
| 600 | 27789002^262144+1 | 1951367 | 2023 | Generalized Fermat | Generalized Fermat |
| 601 | 13*2^6481780+1 | 1951212 | 2020 | k·2ⁿ±1 | |
| 602 | 27615064^262144+1 | 1950652 | 2023 | Generalized Fermat | Generalized Fermat |
| 603 | 21*2^6468257-1 | 1947141 | 2021 | k·2ⁿ±1 | |
| 604 | 26640150^262144+1 | 1946560 | 2023 | Generalized Fermat | Generalized Fermat |
| 605 | 26128000^262144+1 | 1944350 | 2023 | Generalized Fermat | Generalized Fermat |
| 606 | 25875054^262144+1 | 1943243 | 2023 | Generalized Fermat | Generalized Fermat |
| 607 | 25690360^262144+1 | 1942427 | 2023 | Generalized Fermat | Generalized Fermat |
| 608 | 25635940^262144+1 | 1942186 | 2023 | Generalized Fermat | Generalized Fermat |
| 609 | 25461468^262144+1 | 1941408 | 2023 | Generalized Fermat | Generalized Fermat |
| 610 | 25333402^262144+1 | 1940834 | 2023 | Generalized Fermat | Generalized Fermat |
| 611 | 24678636^262144+1 | 1937853 | 2023 | Generalized Fermat | Generalized Fermat |
| 612 | 138514*5^2771922+1 | 1937496 | 2019 | ||
| 613 | 24429706^262144+1 | 1936699 | 2023 | Generalized Fermat | Generalized Fermat |
| 614 | 33*2^6432160-1 | 1936275 | 2022 | k·2ⁿ±1 | |
| 615 | 15*2^6429089-1 | 1935350 | 2021 | k·2ⁿ±1 | |
| 616 | 23591460^262144+1 | 1932724 | 2023 | Generalized Fermat | Generalized Fermat |
| 617 | 23479122^262144+1 | 1932181 | 2023 | Generalized Fermat | Generalized Fermat |
| 618 | 398023*2^6418059-1 | 1932034 | 2013 | k·2ⁿ±1 | |
| 619 | 22984886^262144+1 | 1929758 | 2023 | Generalized Fermat | Generalized Fermat |
| 620 | 3^4043119+3^2021560+1 | 1929059 | 2023 | Generalized unique | Generalized unique |
| 621 | 22790808^262144+1 | 1928793 | 2023 | Generalized Fermat | Generalized Fermat |
| 622 | 141*2^6406088+1 | 1928427 | 2025 | k·2ⁿ±1 | Divides GF(6406084,6) |
| 623 | 22480000^262144+1 | 1927230 | 2023 | Generalized Fermat | Generalized Fermat |
| 624 | 22479752^262144+1 | 1927229 | 2023 | Generalized Fermat | Generalized Fermat |
| 625 | 22470828^262144+1 | 1927183 | 2023 | Generalized Fermat | Generalized Fermat |
| 626 | 55*2^6395254+1 | 1925166 | 2023 | k·2ⁿ±1 | |
| 627 | 20866766^262144+1 | 1918752 | 2023 | Generalized Fermat | Generalized Fermat |
| 628 | 4*3^4020126+1 | 1918089 | 2024 | Generalized Fermat | Generalized Fermat |
| 629 | 20710506^262144+1 | 1917896 | 2023 | Generalized Fermat | Generalized Fermat |
| 630 | 20543682^262144+1 | 1916975 | 2023 | Generalized Fermat | Generalized Fermat |
| 631 | 20105956^262144+1 | 1914523 | 2023 | Generalized Fermat | Generalized Fermat |
| 632 | 631*2^6359347-1 | 1914357 | 2021 | k·2ⁿ±1 | |
| 633 | 4965*2^6356707-1 | 1913564 | 2022 | k·2ⁿ±1 | |
| 634 | 19859450^262144+1 | 1913119 | 2023 | Generalized Fermat | Generalized Fermat |
| 635 | 83*2^6350644-1 | 1911737 | 2026 | k·2ⁿ±1 | |
| 636 | 19527922^262144+1 | 1911202 | 2023 | Generalized Fermat | Generalized Fermat |
| 637 | 19322744^262144+1 | 1910000 | 2023 | Generalized Fermat | Generalized Fermat |
| 638 | 1995*2^6333396-1 | 1906546 | 2021 | k·2ⁿ±1 | |
| 639 | 1582137*2^6328550+1 | 1905090 | 2009 | Cullen | Cullen |
| 640 | 18395930^262144+1 | 1904404 | 2022 | Generalized Fermat | Generalized Fermat |
| 641 | 17191822^262144+1 | 1896697 | 2022 | Generalized Fermat | Generalized Fermat |
| 642 | 8681*2^6298558-1 | 1896059 | 2026 | k·2ⁿ±1 | |
| 643 | 87*2^6293522+1 | 1894541 | 2023 | k·2ⁿ±1 | |
| 644 | 16769618^262144+1 | 1893866 | 2022 | Generalized Fermat | Generalized Fermat |
| 645 | 141*2^6286573+1 | 1892450 | 2025 | k·2ⁿ±1 | |
| 646 | 16048460^262144+1 | 1888862 | 2022 | Generalized Fermat | Generalized Fermat |
| 647 | 10^1888529-10^944264-1 | 1888529 | 2021 | Palindrome | Near-repdigit, palindrome |
| 648 | 15913772^262144+1 | 1887902 | 2022 | Generalized Fermat | Generalized Fermat |
| 649 | 15859176^262144+1 | 1887511 | 2022 | Generalized Fermat | Generalized Fermat |
| 650 | 3303*2^6264946-1 | 1885941 | 2021 | k·2ⁿ±1 | |
| 651 | 15417192^262144+1 | 1884293 | 2022 | Generalized Fermat | Generalized Fermat |
| 652 | 14741470^262144+1 | 1879190 | 2022 | Generalized Fermat | Generalized Fermat |
| 653 | 4328927#+1 | 1878843 | 2024 | Primorial | Primorial |
| 654 | 165*2^6237224+1 | 1877594 | 2025 | k·2ⁿ±1 | |
| 655 | 14399216^262144+1 | 1876516 | 2021 | Generalized Fermat | Generalized Fermat |
| 656 | 1344935*2^6231985+1 | 1876021 | 2023 | k·2ⁿ±1 | |
| 657 | 14103144^262144+1 | 1874151 | 2021 | Generalized Fermat | Generalized Fermat |
| 658 | 13911580^262144+1 | 1872594 | 2021 | Generalized Fermat | Generalized Fermat |
| 659 | 165*2^6213489+1 | 1870449 | 2025 | k·2ⁿ±1 | |
| 660 | 13640376^262144+1 | 1870352 | 2021 | Generalized Fermat | Generalized Fermat |
| 661 | 99*2^6212108-1 | 1870033 | 2026 | k·2ⁿ±1 | |
| 662 | 13553882^262144+1 | 1869628 | 2021 | Generalized Fermat | Generalized Fermat |
| 663 | 8825*2^6199424-1 | 1866217 | 2023 | k·2ⁿ±1 | |
| 664 | 13039868^262144+1 | 1865227 | 2021 | Generalized Fermat | Generalized Fermat |
| 665 | 7*6^2396573+1 | 1864898 | 2019 | ||
| 666 | 12959788^262144+1 | 1864525 | 2021 | Generalized Fermat | Generalized Fermat |
| 667 | 93*2^6192795-1 | 1864220 | 2026 | k·2ⁿ±1 | |
| 668 | 69*2^6186659+1 | 1862372 | 2023 | k·2ⁿ±1 | |
| 669 | 12582496^262144+1 | 1861162 | 2021 | Generalized Fermat | Generalized Fermat |
| 670 | 12529818^262144+1 | 1860684 | 2020 | Generalized Fermat | Generalized Fermat |
| 671 | 141*2^6175704+1 | 1859075 | 2025 | k·2ⁿ±1 | |
| 672 | 12304152^262144+1 | 1858615 | 2020 | Generalized Fermat | Generalized Fermat |
| 673 | 12189878^262144+1 | 1857553 | 2020 | Generalized Fermat | Generalized Fermat |
| 674 | 39*2^6164630+1 | 1855741 | 2020 | k·2ⁿ±1 | Divides GF(6164629,5) |
| 675 | 119*2^6150335+1 | 1851438 | 2025 | k·2ⁿ±1 | |
| 676 | 11081688^262144+1 | 1846702 | 2020 | Generalized Fermat | Generalized Fermat |
| 677 | 10979776^262144+1 | 1845650 | 2020 | Generalized Fermat | Generalized Fermat |
| 678 | 10829576^262144+1 | 1844082 | 2020 | Generalized Fermat | Generalized Fermat |
| 679 | 194368*5^2638045-1 | 1843920 | 2018 | ||
| 680 | 10793312^262144+1 | 1843700 | 2020 | Generalized Fermat | Generalized Fermat |
| 681 | 10627360^262144+1 | 1841936 | 2020 | Generalized Fermat | Generalized Fermat |
| 682 | 10578478^262144+1 | 1841411 | 2020 | Generalized Fermat | Generalized Fermat |
| 683 | 66916*5^2628609-1 | 1837324 | 2018 | ||
| 684 | 521921*2^6101122-1 | 1836627 | 2023 | k·2ⁿ±1 | |
| 685 | 3*2^6090515-1 | 1833429 | 2010 | k·2ⁿ±1 | |
| 686 | 9812766^262144+1 | 1832857 | 2020 | Generalized Fermat | Generalized Fermat |
| 687 | 9750938^262144+1 | 1832137 | 2020 | Generalized Fermat | Generalized Fermat |
| 688 | 8349*2^6082397-1 | 1830988 | 2021 | k·2ⁿ±1 | |
| 689 | 9450844^262144+1 | 1828578 | 2020 | Generalized Fermat | Generalized Fermat |
| 690 | 71*2^6070943+1 | 1827538 | 2023 | k·2ⁿ±1 | |
| 691 | 91*2^6070821-1 | 1827502 | 2026 | k·2ⁿ±1 | |
| 692 | 32*470^683151+1 | 1825448 | 2021 | ||
| 693 | 9125820^262144+1 | 1824594 | 2019 | Generalized Fermat | Generalized Fermat |
| 694 | 8883864^262144+1 | 1821535 | 2019 | Generalized Fermat | Generalized Fermat |
| 695 | 21*2^6048861+1 | 1820890 | 2020 | k·2ⁿ±1 | Divides GF(6048860,5) |
| 696 | 9999*2^6037057-1 | 1817340 | 2021 | k·2ⁿ±1 | |
| 697 | 8521794^262144+1 | 1816798 | 2019 | Generalized Fermat | Generalized Fermat |
| 698 | 6285*2^6027986-1 | 1814609 | 2024 | k·2ⁿ±1 | |
| 699 | 33*2^6019138-1 | 1811943 | 2022 | k·2ⁿ±1 | |
| 700 | 67*2^6018626+1 | 1811789 | 2023 | k·2ⁿ±1 | |
| 701 | 122*123^865890+1 | 1809631 | 2024 | ||
| 702 | 6*10^1807300-1 | 1807301 | 2025 | Near-repdigit | |
| 703 | 1583*2^5989282-1 | 1802957 | 2015 | k·2ⁿ±1 | |
| 704 | 55*2^5982526+1 | 1800922 | 2025 | k·2ⁿ±1 | Divides GF(5982524,10) |
| 705 | 101806*15^1527091-1 | 1796004 | 2023 | Generalized Woodall | Generalized Woodall |
| 706 | 91*2^5960816+1 | 1794387 | 2025 | k·2ⁿ±1 | |
| 707 | 163*2^5945098+1 | 1789656 | 2025 | k·2ⁿ±1 | |
| 708 | 189*2^5932506+1 | 1785865 | 2025 | k·2ⁿ±1 | |
| 709 | 6291332^262144+1 | 1782250 | 2018 | Generalized Fermat | Generalized Fermat |
| 710 | 6287774^262144+1 | 1782186 | 2018 | Generalized Fermat | Generalized Fermat |
| 711 | 32*402^683113-1 | 1778983 | 2025 | ||
| 712 | 327926*5^2542838-1 | 1777374 | 2018 | ||
| 713 | 81556*5^2539960+1 | 1775361 | 2018 | ||
| 714 | 179*2^5894939+1 | 1774556 | 2025 | k·2ⁿ±1 | |
| 715 | 5828034^262144+1 | 1773542 | 2018 | Generalized Fermat | Generalized Fermat |
| 716 | 993*10^1768283-1 | 1768286 | 2019 | Near-repdigit | |
| 717 | 135*2^5854694+1 | 1762441 | 2025 | k·2ⁿ±1 | |
| 718 | 9*10^1762063-1 | 1762064 | 2020 | Near-repdigit | |
| 719 | 93606^354294+93606^177147+1 | 1761304 | 2023 | Generalized unique | Generalized unique |
| 720 | 5205422^262144+1 | 1760679 | 2018 | Generalized Fermat | Generalized Fermat |
| 721 | 5152128^262144+1 | 1759508 | 2018 | Generalized Fermat | Generalized Fermat |
| 722 | 195*2^5841059+1 | 1758337 | 2025 | k·2ⁿ±1 | |
| 723 | 183*2^5814122+1 | 1750228 | 2025 | k·2ⁿ±1 | |
| 724 | 205*2^5805562+1 | 1747651 | 2025 | k·2ⁿ±1 | |
| 725 | 99*2^5798449+1 | 1745510 | 2025 | k·2ⁿ±1 | Divides Fermat F(5798447) |
| 726 | 4489246^262144+1 | 1743828 | 2018 | Generalized Fermat | Generalized Fermat |
| 727 | 2240501*6^2240501+1 | 1743456 | 2023 | Generalized Cullen | Generalized Cullen |
| 728 | 57*2^5785428+1 | 1741590 | 2025 | k·2ⁿ±1 | |
| 729 | 2*3^3648969+1 | 1741001 | 2020 | Divides Phi(3^3648964,2) [g427] | |
| 730 | 7*2^5775996+1 | 1738749 | 2012 | k·2ⁿ±1 | |
| 731 | 101*2^5774879+1 | 1738414 | 2025 | k·2ⁿ±1 | |
| 732 | 4246258^262144+1 | 1737493 | 2018 | Generalized Fermat | Generalized Fermat |
| 733 | 13*2^5769387-1 | 1736760 | 2025 | k·2ⁿ±1 | |
| 734 | 57*2^5759943+1 | 1733918 | 2025 | k·2ⁿ±1 | |
| 735 | 3933508^262144+1 | 1728783 | 2018 | Generalized Fermat | Generalized Fermat |
| 736 | 3853792^262144+1 | 1726452 | 2018 | Generalized Fermat | Generalized Fermat |
| 737 | 5317*60^969015-1 | 1723059 | 2026 | ||
| 738 | 17*2^5722284-1 | 1722581 | 2026 | k·2ⁿ±1 | |
| 739 | 3673932^262144+1 | 1721010 | 2017 | Generalized Fermat | Generalized Fermat |
| 740 | (10^859669-1)^2-2 | 1719338 | 2022 | Near-repdigit | |
| 741 | 3596074^262144+1 | 1718572 | 2017 | Generalized Fermat | Generalized Fermat |
| 742 | 3547726^262144+1 | 1717031 | 2017 | Generalized Fermat | Generalized Fermat |
| 743 | 8*10^1715905-1 | 1715906 | 2020 | Near-repdigit | |
| 744 | 1243*2^5686715-1 | 1711875 | 2016 | k·2ⁿ±1 | |
| 745 | 65*2^5671355+1 | 1707250 | 2024 | k·2ⁿ±1 | |
| 746 | 25*2^5658915-1 | 1703505 | 2021 | k·2ⁿ±1 | |
| 747 | 1486287*14^1486287+1 | 1703482 | 2023 | Generalized Cullen | Generalized Cullen |
| 748 | 41*2^5651731+1 | 1701343 | 2020 | k·2ⁿ±1 | |
| 749 | 3060772^262144+1 | 1700222 | 2017 | Generalized Fermat | Generalized Fermat |
| 750 | 9*2^5642513+1 | 1698567 | 2013 | k·2ⁿ±1 | |
| 751 | 165*2^5633373+1 | 1695817 | 2024 | k·2ⁿ±1 | |
| 752 | 10*3^3550446+1 | 1693995 | 2020 | ||
| 753 | 2622*11^1621920-1 | 1689060 | 2015 | ||
| 754 | 141*2^5600116+1 | 1685806 | 2024 | k·2ⁿ±1 | |
| 755 | 81*2^5600028+1 | 1685779 | 2022 | Generalized Fermat | Generalized Fermat |
| 756 | 2676404^262144+1 | 1684945 | 2017 | Generalized Fermat | Generalized Fermat |
| 757 | 301562*5^2408646-1 | 1683577 | 2017 | ||
| 758 | 2611294^262144+1 | 1682141 | 2017 | Generalized Fermat | Generalized Fermat |
| 759 | 55599^354294+55599^177147+1 | 1681149 | 2023 | Generalized unique | Generalized unique |
| 760 | 2533333^262144-2533333^131072+1 | 1678690 | 2026 | Generalized unique | Generalized unique |
| 761 | 171362*5^2400996-1 | 1678230 | 2017 | ||
| 762 | 2514168^262144+1 | 1677825 | 2017 | Generalized Fermat | Generalized Fermat |
| 763 | 2507493^262144-2507493^131072+1 | 1677523 | 2025 | Generalized unique | Generalized unique |
| 764 | 31*2^5560820+1 | 1673976 | 2020 | k·2ⁿ±1 | Divides GF(5560819,6) |
| 765 | 163*2^5550632+1 | 1670909 | 2024 | k·2ⁿ±1 | |
| 766 | 205*2^5532904+1 | 1665573 | 2024 | k·2ⁿ±1 | |
| 767 | 191*2^5531015+1 | 1665004 | 2024 | k·2ⁿ±1 | |
| 768 | 13*2^5523860+1 | 1662849 | 2020 | k·2ⁿ±1 | Divides Fermat F(5523858) |
| 769 | 89*2^5519481+1 | 1661532 | 2024 | k·2ⁿ±1 | |
| 770 | 252191*2^5497878-1 | 1655032 | 2012 | k·2ⁿ±1 | |
| 771 | 2044075^262144-2044075^131072+1 | 1654259 | 2025 | Generalized unique | Generalized unique |
| 772 | 2042774^262144+1 | 1654187 | 2016 | Generalized Fermat | Generalized Fermat |
| 773 | 8*10^1652593-1 | 1652594 | 2025 | Near-repdigit | |
| 774 | 247*2^5477512+1 | 1648898 | 2024 | k·2ⁿ±1 | |
| 775 | 129*2^5453363+1 | 1641628 | 2024 | k·2ⁿ±1 | |
| 776 | 1828858^262144+1 | 1641593 | 2016 | Generalized Fermat | Generalized Fermat |
| 777 | 258317*2^5450519+1 | 1640776 | 2008 | k·2ⁿ±1 | |
| 778 | 7*6^2104746+1 | 1637812 | 2019 | ||
| 779 | 91*2^5435752+1 | 1636327 | 2024 | k·2ⁿ±1 | |
| 780 | 159*2^5432226+1 | 1635266 | 2024 | k·2ⁿ±1 | |
| 781 | 193*2^5431414+1 | 1635021 | 2024 | k·2ⁿ±1 | |
| 782 | 5*2^5429494-1 | 1634442 | 2017 | k·2ⁿ±1 | |
| 783 | 77*2^5422903+1 | 1632459 | 2024 | k·2ⁿ±1 | Divides GF(5422902,12) |
| 784 | 165*2^5416628+1 | 1630570 | 2024 | k·2ⁿ±1 | |
| 785 | 147*2^5410159+1 | 1628623 | 2024 | k·2ⁿ±1 | |
| 786 | 285*2^5408709+1 | 1628187 | 2024 | k·2ⁿ±1 | |
| 787 | 43*2^5408183-1 | 1628027 | 2018 | k·2ⁿ±1 | |
| 788 | 8*815^559138-1 | 1627740 | 2024 | ||
| 789 | 1615588^262144+1 | 1627477 | 2016 | Generalized Fermat | Generalized Fermat |
| 790 | 245*2^5404089+1 | 1626796 | 2024 | k·2ⁿ±1 | |
| 791 | 2*296598^296598-1 | 1623035 | 2022 | ||
| 792 | 127*2^5391378+1 | 1622969 | 2024 | k·2ⁿ±1 | |
| 793 | 1349*2^5385004-1 | 1621051 | 2017 | k·2ⁿ±1 | |
| 794 | 1488256^262144+1 | 1618131 | 2016 | Generalized Fermat | Generalized Fermat |
| 795 | 1243041*2^5371459-1 | 1616977 | 2025 | k·2ⁿ±1 | |
| 796 | 153*2^5369765+1 | 1616463 | 2024 | k·2ⁿ±1 | |
| 797 | 1415198^262144+1 | 1612400 | 2016 | Generalized Fermat | Generalized Fermat |
| 798 | 84*730^560037+1 | 1603569 | 2024 | ||
| 799 | 93*2^5323466+1 | 1602525 | 2024 | k·2ⁿ±1 | |
| 800 | 237*2^5315983+1 | 1600273 | 2024 | k·2ⁿ±1 | |
| 801 | 45*2^5308037+1 | 1597881 | 2019 | k·2ⁿ±1 | |
| 802 | 5468*70^864479-1 | 1595053 | 2022 | ||
| 803 | 131*2^5298475+1 | 1595003 | 2024 | k·2ⁿ±1 | |
| 804 | 237*2^5291999+1 | 1593053 | 2024 | k·2ⁿ±1 | |
| 805 | 19*2^5290209-1 | 1592513 | 2026 | k·2ⁿ±1 | |
| 806 | 221*2^5284643+1 | 1590839 | 2024 | k·2ⁿ±1 | |
| 807 | 92*10^1585996-1 | 1585998 | 2023 | Near-repdigit | |
| 808 | 9*10^1585829-1 | 1585830 | 2025 | Near-repdigit | |
| 809 | 1082083^262144-1082083^131072+1 | 1581846 | 2017 | Generalized unique | Generalized unique |
| 810 | 247*2^5254234+1 | 1581685 | 2024 | k·2ⁿ±1 | |
| 811 | 273*2^5242597+1 | 1578182 | 2024 | k·2ⁿ±1 | |
| 812 | 7*2^5229669-1 | 1574289 | 2021 | k·2ⁿ±1 | |
| 813 | 180062*5^2249192-1 | 1572123 | 2016 | ||
| 814 | 124125*6^2018254+1 | 1570512 | 2019 | ||
| 815 | 27*2^5213635+1 | 1569462 | 2015 | k·2ⁿ±1 | |
| 816 | 227*2^5213195+1 | 1569331 | 2024 | k·2ⁿ±1 | |
| 817 | 9992*10^1567410-1 | 1567414 | 2020 | Near-repdigit | |
| 818 | 27*252^652196+1 | 1566186 | 2024 | ||
| 819 | 149*2^5196375+1 | 1564267 | 2024 | k·2ⁿ±1 | |
| 820 | 277*2^5185268+1 | 1560924 | 2024 | k·2ⁿ±1 | |
| 821 | 308084!+1 | 1557176 | 2022 | Factorial | Factorial |
| 822 | 843575^262144-843575^131072+1 | 1553498 | 2017 | Generalized unique | Generalized unique |
| 823 | 25*2^5152151-1 | 1550954 | 2020 | k·2ⁿ±1 | |
| 824 | 125*2^5149981+1 | 1550301 | 2024 | k·2ⁿ±1 | |
| 825 | 147*2^5146964+1 | 1549393 | 2024 | k·2ⁿ±1 | |
| 826 | 53546*5^2216664-1 | 1549387 | 2016 | ||
| 827 | 773620^262144+1 | 1543643 | 2012 | Generalized Fermat | Generalized Fermat |
| 828 | 39*2^5119458+1 | 1541113 | 2019 | k·2ⁿ±1 | |
| 829 | 607*26^1089034+1 | 1540957 | 2021 | ||
| 830 | 7911*88^791998-1 | 1540031 | 2026 | ||
| 831 | 81*2^5115131+1 | 1539810 | 2022 | k·2ⁿ±1 | Divides GF(5115128,12) [GG] |
| 832 | 223*2^5105835-1 | 1537012 | 2019 | k·2ⁿ±1 | |
| 833 | 99*10^1536527-1 | 1536529 | 2019 | Near-repdigit | |
| 834 | 81*2^5100331+1 | 1535355 | 2022 | k·2ⁿ±1 | Divides GF(5100327,6) [GG] |
| 835 | 992*10^1533933-1 | 1533936 | 2019 | Near-repdigit | |
| 836 | 51*2^5085142-1 | 1530782 | 2014 | k·2ⁿ±1 | |
| 837 | 3*2^5082306+1 | 1529928 | 2009 | k·2ⁿ±1 | Divides GF(5082303,3), GF(5082305,5) |
| 838 | 676754^262144+1 | 1528413 | 2012 | Generalized Fermat | Generalized Fermat |
| 839 | 296024*5^2185270-1 | 1527444 | 2016 | ||
| 840 | 181*2^5057960+1 | 1522600 | 2024 | k·2ⁿ±1 | |
| 841 | 5359*2^5054502+1 | 1521561 | 2003 | k·2ⁿ±1 | |
| 842 | 175*2^5049344+1 | 1520007 | 2024 | k·2ⁿ±1 | |
| 843 | 183*2^5042357+1 | 1517903 | 2024 | k·2ⁿ±1 | |
| 844 | 1405486*12^1405486-1 | 1516781 | 2023 | Generalized Woodall | Generalized Woodall |
| 845 | 53*2^5019181+1 | 1510926 | 2023 | k·2ⁿ±1 | |
| 846 | 6*7^1786775-1 | 1510001 | 2025 | ||
| 847 | 131*2^5013361+1 | 1509175 | 2024 | k·2ⁿ±1 | |
| 848 | 13*2^4998362+1 | 1504659 | 2014 | k·2ⁿ±1 | |
| 849 | 136*859^512270+1 | 1502999 | 2025 | ||
| 850 | 525094^262144+1 | 1499526 | 2012 | Generalized Fermat | Generalized Fermat |
| 851 | 92158*5^2145024+1 | 1499313 | 2016 | ||
| 852 | 499238*10^1497714-1 | 1497720 | 2019 | Generalized Woodall | Generalized Woodall |
| 853 | 357*2^4972628+1 | 1496913 | 2024 | k·2ⁿ±1 | |
| 854 | 2127231*2^4972165-1 | 1496778 | 2025 | k·2ⁿ±1 | |
| 855 | 77072*5^2139921+1 | 1495746 | 2016 | ||
| 856 | 175*2^4965756+1 | 1494844 | 2024 | k·2ⁿ±1 | |
| 857 | 221*2^4960867+1 | 1493373 | 2024 | k·2ⁿ±1 | |
| 858 | 375*2^4950021+1 | 1490108 | 2024 | k·2ⁿ±1 | |
| 859 | 2*3^3123036+1 | 1490068 | 2020 | ||
| 860 | 1425*2^4943072-1 | 1488017 | 2026 | k·2ⁿ±1 | |
| 861 | 75*2^4940218+1 | 1487156 | 2024 | k·2ⁿ±1 | Divides GF(4940214,12) |
| 862 | 95*2^4929067+1 | 1483799 | 2024 | k·2ⁿ±1 | |
| 863 | 161*2^4928111+1 | 1483512 | 2024 | k·2ⁿ±1 | |
| 864 | 51*2^4923905+1 | 1482245 | 2023 | k·2ⁿ±1 | |
| 865 | 289*2^4911870+1 | 1478623 | 2024 | Generalized Fermat | Generalized Fermat |
| 866 | 519397*2^4908893-1 | 1477730 | 2022 | k·2ⁿ±1 | |
| 867 | 306398*5^2112410-1 | 1476517 | 2016 | ||
| 868 | 990520018379*2^4904483+1 | 1476409 | 2026 | k·2ⁿ±1 | |
| 869 | 183*2^4894125+1 | 1473281 | 2024 | k·2ⁿ±1 | Divides GF(4894123,3), GF(4894124,5) |
| 870 | 39*684^519468-1 | 1472723 | 2023 | ||
| 871 | 195*2^4887935+1 | 1471418 | 2024 | k·2ⁿ±1 | |
| 872 | 281*2^4886723+1 | 1471053 | 2024 | k·2ⁿ±1 | |
| 873 | 281*2^4879761+1 | 1468957 | 2024 | k·2ⁿ±1 | |
| 874 | 96*789^506568+1 | 1467569 | 2024 | ||
| 875 | 243*2^4872108+1 | 1466654 | 2024 | k·2ⁿ±1 | |
| 876 | 405*2^4870240+1 | 1466091 | 2026 | k·2ⁿ±1 | |
| 877 | 213*2^4865126+1 | 1464552 | 2024 | k·2ⁿ±1 | |
| 878 | 265711*2^4858008+1 | 1462412 | 2008 | k·2ⁿ±1 | |
| 879 | 154222*5^2091432+1 | 1461854 | 2015 | ||
| 880 | 1271*2^4850526-1 | 1460157 | 2012 | k·2ⁿ±1 | |
| 881 | 507*2^4848744+1 | 1459621 | 2026 | k·2ⁿ±1 | |
| 882 | 333*2^4846958-1 | 1459083 | 2022 | k·2ⁿ±1 | |
| 883 | 357*2^4843507+1 | 1458044 | 2024 | k·2ⁿ±1 | |
| 884 | 156*532^534754-1 | 1457695 | 2023 | ||
| 885 | 362978^262144-362978^131072+1 | 1457490 | 2015 | Generalized unique | Generalized unique |
| 886 | 361658^262144+1 | 1457075 | 2011 | Generalized Fermat | Generalized Fermat |
| 887 | 231*2^4836124+1 | 1455821 | 2024 | k·2ⁿ±1 | |
| 888 | 7*10^1454508+1 | 1454509 | 2024 | ||
| 889 | 303*2^4829593+1 | 1453855 | 2024 | k·2ⁿ±1 | |
| 890 | 100186*5^2079747-1 | 1453686 | 2015 | ||
| 891 | 375*2^4824253+1 | 1452248 | 2024 | k·2ⁿ±1 | |
| 892 | 288465!+1 | 1449771 | 2022 | Factorial | Factorial |
| 893 | 477*2^4810488+1 | 1448104 | 2026 | k·2ⁿ±1 | |
| 894 | 613*2^4806816+1 | 1446999 | 2026 | k·2ⁿ±1 | |
| 895 | 823*2^4801402+1 | 1445369 | 2026 | k·2ⁿ±1 | |
| 896 | 15*2^4800315+1 | 1445040 | 2019 | k·2ⁿ±1 | Divides GF(4800313,3), GF(4800310,5) |
| 897 | 235*2^4799708+1 | 1444859 | 2024 | k·2ⁿ±1 | |
| 898 | 347*2^4798851+1 | 1444601 | 2024 | k·2ⁿ±1 | |
| 899 | 507*2^4797728+1 | 1444263 | 2026 | k·2ⁿ±1 | |
| 900 | 2361*2^4797322-1 | 1444142 | 2026 | k·2ⁿ±1 | |
| 901 | 239*2^4795541+1 | 1443605 | 2024 | k·2ⁿ±1 | |
| 902 | 2^4792057-2^2396029+1 | 1442553 | 2014 | Generalized unique | Gaussian Mersenne norm 40, generalized unique |
| 903 | 1533*2^4789999-1 | 1441937 | 2026 | k·2ⁿ±1 | |
| 904 | 611*2^4789025+1 | 1441643 | 2026 | k·2ⁿ±1 | |
| 905 | 469*2^4785662+1 | 1440631 | 2026 | k·2ⁿ±1 | |
| 906 | 92*10^1439761-1 | 1439763 | 2020 | Near-repdigit | |
| 907 | 269*2^4777025+1 | 1438031 | 2024 | k·2ⁿ±1 | |
| 908 | 2319*2^4773769-1 | 1437052 | 2026 | k·2ⁿ±1 | |
| 909 | 1365*2^4768348+1 | 1435419 | 2025 | k·2ⁿ±1 | |
| 910 | 653*10^1435026-1 | 1435029 | 2014 | ||
| 911 | 615*2^4766449+1 | 1434847 | 2026 | k·2ⁿ±1 | |
| 912 | 197*2^4765318-1 | 1434506 | 2021 | k·2ⁿ±1 | |
| 913 | 1161*2^4763034-1 | 1433820 | 2026 | k·2ⁿ±1 | |
| 914 | 1401*2^4759435-1 | 1432736 | 2023 | k·2ⁿ±1 | |
| 915 | 565*2^4758676+1 | 1432507 | 2026 | k·2ⁿ±1 | |
| 916 | 2169*2^4754343-1 | 1431204 | 2023 | k·2ⁿ±1 | |
| 917 | 188*468^535963+1 | 1431156 | 2019 | ||
| 918 | 1809*2^4752792-1 | 1430737 | 2022 | k·2ⁿ±1 | |
| 919 | 61*2^4749928+1 | 1429873 | 2024 | k·2ⁿ±1 | |
| 920 | 2427*2^4749044-1 | 1429609 | 2022 | k·2ⁿ±1 | |
| 921 | 303*2^4748019-1 | 1429299 | 2023 | k·2ⁿ±1 | |
| 922 | 2259*2^4746735-1 | 1428913 | 2022 | k·2ⁿ±1 | |
| 923 | 309*2^4745713-1 | 1428605 | 2023 | k·2ⁿ±1 | |
| 924 | 44035*2^4743708+1 | 1428004 | 2025 | k·2ⁿ±1 | |
| 925 | 545*2^4742405+1 | 1427609 | 2026 | k·2ⁿ±1 | |
| 926 | 183*2^4740056+1 | 1426902 | 2024 | k·2ⁿ±1 | |
| 927 | 637*2^4736974+1 | 1425975 | 2026 | k·2ⁿ±1 | |
| 928 | 569*2^4731063+1 | 1424195 | 2026 | k·2ⁿ±1 | |
| 929 | 2223*2^4729304-1 | 1423666 | 2022 | k·2ⁿ±1 | |
| 930 | 633*2^4728557+1 | 1423441 | 2026 | k·2ⁿ±1 | |
| 931 | 1851*2^4727663-1 | 1423172 | 2022 | k·2ⁿ±1 | |
| 932 | 1725*2^4727375-1 | 1423085 | 2022 | k·2ⁿ±1 | |
| 933 | 1611*2^4724014-1 | 1422074 | 2022 | k·2ⁿ±1 | |
| 934 | 819*2^4720419+1 | 1420991 | 2026 | k·2ⁿ±1 | |
| 935 | 1383*2^4719270-1 | 1420645 | 2022 | k·2ⁿ±1 | |
| 936 | 1749*2^4717431-1 | 1420092 | 2022 | k·2ⁿ±1 | |
| 937 | 321*2^4715725+1 | 1419578 | 2024 | k·2ⁿ±1 | |
| 938 | 371*2^4715211+1 | 1419423 | 2024 | k·2ⁿ±1 | |
| 939 | 2325*2^4713991-1 | 1419057 | 2022 | k·2ⁿ±1 | |
| 940 | 3267113#-1 | 1418398 | 2021 | Primorial | Primorial |
| 941 | 291*2^4708553+1 | 1417419 | 2024 | k·2ⁿ±1 | |
| 942 | 625*2^4707792+1 | 1417190 | 2026 | Generalized Fermat | Generalized Fermat |
| 943 | 641*2^4707429+1 | 1417081 | 2026 | k·2ⁿ±1 | |
| 944 | 100*406^543228+1 | 1417027 | 2020 | Generalized Fermat | Generalized Fermat |
| 945 | 2337*2^4705660-1 | 1416549 | 2022 | k·2ⁿ±1 | |
| 946 | 1229*2^4703492-1 | 1415896 | 2018 | k·2ⁿ±1 | |
| 947 | 1011*2^4702339-1 | 1415549 | 2026 | k·2ⁿ±1 | |
| 948 | 1425*2^4700603+1 | 1415026 | 2025 | k·2ⁿ±1 | |
| 949 | 8722*60^795580-1 | 1414666 | 2026 | ||
| 950 | 303*2^4694937+1 | 1413320 | 2024 | k·2ⁿ±1 | |
| 951 | 717*2^4693575+1 | 1412910 | 2026 | k·2ⁿ±1 | |
| 952 | 541*2^4692348+1 | 1412541 | 2026 | k·2ⁿ±1 | |
| 953 | 753*2^4691853+1 | 1412392 | 2026 | k·2ⁿ±1 | |
| 954 | 3719*30^956044-1 | 1412197 | 2023 | ||
| 955 | 6*894^478421-1 | 1411983 | 2023 | ||
| 956 | 263*2^4688269+1 | 1411313 | 2024 | k·2ⁿ±1 | |
| 957 | 155*2^4687127+1 | 1410969 | 2024 | k·2ⁿ±1 | |
| 958 | 144052*5^2018290+1 | 1410730 | 2015 | ||
| 959 | 195*2^4685711-1 | 1410542 | 2021 | k·2ⁿ±1 | |
| 960 | 9*2^4683555-1 | 1409892 | 2012 | k·2ⁿ±1 | |
| 961 | 8999*2^4682244-1 | 1409500 | 2026 | k·2ⁿ±1 | |
| 962 | 413*2^4680833+1 | 1409074 | 2026 | k·2ⁿ±1 | |
| 963 | 31*2^4673544+1 | 1406879 | 2019 | k·2ⁿ±1 | |
| 964 | 34*993^469245+1 | 1406305 | 2018 | ||
| 965 | 197*2^4666979+1 | 1404903 | 2024 | k·2ⁿ±1 | |
| 966 | 583*2^4665310+1 | 1404402 | 2026 | k·2ⁿ±1 | |
| 967 | 483*2^4659902+1 | 1402773 | 2026 | k·2ⁿ±1 | |
| 968 | 435*2^4659617+1 | 1402688 | 2026 | k·2ⁿ±1 | |
| 969 | 79*2^4658115-1 | 1402235 | 2018 | k·2ⁿ±1 | |
| 970 | 411*2^4658004+1 | 1402202 | 2026 | k·2ⁿ±1 | |
| 971 | 39*2^4657951+1 | 1402185 | 2019 | k·2ⁿ±1 | |
| 972 | 168*298^566667+1 | 1402059 | 2026 | ||
| 973 | 405*2^4656611+1 | 1401783 | 2026 | k·2ⁿ±1 | |
| 974 | 413*2^4655781+1 | 1401533 | 2026 | k·2ⁿ±1 | |
| 975 | 4*650^498101-1 | 1401116 | 2021 | ||
| 976 | 543*2^4649628+1 | 1399681 | 2026 | k·2ⁿ±1 | |
| 977 | 441*2^4646611+1 | 1398772 | 2026 | k·2ⁿ±1 | |
| 978 | 599*2^4646047+1 | 1398603 | 2026 | k·2ⁿ±1 | |
| 979 | 11*2^4643238-1 | 1397755 | 2014 | k·2ⁿ±1 | |
| 980 | 884411*38^884411+1 | 1397184 | 2023 | Generalized Cullen | Generalized Cullen |
| 981 | 68*995^465908-1 | 1396712 | 2017 | ||
| 982 | 7*6^1793775+1 | 1395830 | 2019 | ||
| 983 | 269*2^4636583+1 | 1395753 | 2024 | k·2ⁿ±1 | |
| 984 | 819*2^4633742+1 | 1394899 | 2026 | k·2ⁿ±1 | |
| 985 | 765*2^4633190+1 | 1394733 | 2026 | k·2ⁿ±1 | |
| 986 | 117*2^4632990+1 | 1394672 | 2024 | k·2ⁿ±1 | |
| 987 | 415*2^4629610+1 | 1393655 | 2026 | k·2ⁿ±1 | |
| 988 | 1981*2^4629036+1 | 1393482 | 2026 | k·2ⁿ±1 | |
| 989 | 659*2^4627699+1 | 1393080 | 2026 | k·2ⁿ±1 | |
| 990 | 213*2^4625484+1 | 1392412 | 2024 | k·2ⁿ±1 | |
| 991 | 2*914^469757+1 | 1390926 | 2025 | ||
| 992 | 1425*2^4618342+1 | 1390263 | 2024 | k·2ⁿ±1 | |
| 993 | 153*48^825719+1 | 1388236 | 2026 | ||
| 994 | 4*7^1640811+1 | 1386647 | 2024 | ||
| 995 | 192098^262144-192098^131072+1 | 1385044 | 2015 | Generalized unique | Generalized unique |
| 996 | 455*2^4598467+1 | 1384280 | 2026 | k·2ⁿ±1 | |
| 997 | 561*2^4595457+1 | 1383374 | 2026 | k·2ⁿ±1 | |
| 998 | 339*2^4592225+1 | 1382401 | 2024 | k·2ⁿ±1 | |
| 999 | 763*2^4591746+1 | 1382257 | 2026 | k·2ⁿ±1 | |
| 1000 | 6*10^1380098+1 | 1380099 | 2023 | ||
| 1001 | 27*2^4583717-1 | 1379838 | 2014 | k·2ⁿ±1 | |
| 1002 | 221*2^4578577+1 | 1378292 | 2024 | k·2ⁿ±1 | |
| 1003 | 359*2^4578161+1 | 1378167 | 2024 | k·2ⁿ±1 | |
| 1004 | 3^2888387-3^1444194+1 | 1378111 | 2023 | Generalized unique | Generalized unique |
| 1005 | 775*2^4571316+1 | 1376107 | 2026 | k·2ⁿ±1 | |
| 1006 | 823*2^4570664+1 | 1375910 | 2026 | k·2ⁿ±1 | |
| 1007 | 823*2^4564836+1 | 1374156 | 2026 | k·2ⁿ±1 | |
| 1008 | 817*2^4564042+1 | 1373917 | 2026 | k·2ⁿ±1 | |
| 1009 | 579*2^4563430+1 | 1373733 | 2026 | k·2ⁿ±1 | |
| 1010 | 1198433*14^1198433+1 | 1373564 | 2023 | Generalized Cullen | Generalized Cullen |
| 1011 | 67*2^4561350+1 | 1373105 | 2024 | k·2ⁿ±1 | |
| 1012 | 779*2^4558221+1 | 1372165 | 2026 | k·2ⁿ±1 | |
| 1013 | 121*2^4553899-1 | 1370863 | 2012 | k·2ⁿ±1 | |
| 1014 | 695*2^4553531+1 | 1370753 | 2026 | k·2ⁿ±1 | |
| 1015 | 231*2^4552115+1 | 1370326 | 2024 | k·2ⁿ±1 | |
| 1016 | 223*2^4549924+1 | 1369666 | 2024 | k·2ⁿ±1 | |
| 1017 | 46278*5^1957771+1 | 1368428 | 2025 | ||
| 1018 | 9473*2^4543680-1 | 1367788 | 2022 | k·2ⁿ±1 | |
| 1019 | 27*2^4542344-1 | 1367384 | 2014 | k·2ⁿ±1 | |
| 1020 | 417*2^4539143+1 | 1366421 | 2026 | k·2ⁿ±1 | |
| 1021 | 29*2^4532463+1 | 1364409 | 2019 | k·2ⁿ±1 | |
| 1022 | 801*2^4519857+1 | 1360616 | 2026 | k·2ⁿ±1 | |
| 1023 | 4*797^468702+1 | 1359920 | 2017 | Generalized Fermat | Generalized Fermat |
| 1024 | 535*2^4517274+1 | 1359838 | 2026 | k·2ⁿ±1 | |
| 1025 | 547*2^4511988+1 | 1358247 | 2026 | k·2ⁿ±1 | |
| 1026 | 607*2^4504926+1 | 1356121 | 2026 | k·2ⁿ±1 | |
| 1027 | 445*2^4501292+1 | 1355027 | 2026 | k·2ⁿ±1 | |
| 1028 | 649*2^4498870+1 | 1354298 | 2026 | k·2ⁿ±1 | |
| 1029 | 599*2^4498795+1 | 1354276 | 2026 | k·2ⁿ±1 | |
| 1030 | 923*2^4497653+1 | 1353932 | 2026 | k·2ⁿ±1 | |
| 1031 | 241*24^980881-1 | 1353826 | 2025 | ||
| 1032 | 145310^262144+1 | 1353265 | 2011 | Generalized Fermat | Generalized Fermat |
| 1033 | 2*3^2834778-1 | 1352534 | 2024 | ||
| 1034 | 479*2^4492481+1 | 1352375 | 2024 | k·2ⁿ±1 | |
| 1035 | 881*2^4489747+1 | 1351552 | 2026 | k·2ⁿ±1 | |
| 1036 | 373*2^4487274+1 | 1350807 | 2024 | k·2ⁿ±1 | |
| 1037 | 527*2^4486247+1 | 1350498 | 2024 | k·2ⁿ±1 | |
| 1038 | 23964*5^1931969-1 | 1350393 | 2025 | ||
| 1039 | 1047*2^4484668+1 | 1350023 | 2026 | k·2ⁿ±1 | |
| 1040 | 25*2^4481024+1 | 1348925 | 2019 | Generalized Fermat | Generalized Fermat |
| 1041 | 83*2^4479409+1 | 1348439 | 2024 | k·2ⁿ±1 | |
| 1042 | 591*2^4475388+1 | 1347229 | 2026 | k·2ⁿ±1 | |
| 1043 | 779*2^4475055+1 | 1347129 | 2026 | k·2ⁿ±1 | |
| 1044 | 417*2^4473466+1 | 1346651 | 2024 | k·2ⁿ±1 | |
| 1045 | 81*536^493229+1 | 1346106 | 2023 | ||
| 1046 | 303*2^4471002-1 | 1345909 | 2022 | k·2ⁿ±1 | |
| 1047 | 1425*2^4469783+1 | 1345542 | 2023 | k·2ⁿ±1 | |
| 1048 | 945*2^4468533+1 | 1345166 | 2026 | k·2ⁿ±1 | |
| 1049 | 2*1283^432757+1 | 1345108 | 2019 | Divides Phi(1283^432757,2) | |
| 1050 | 735*2^4464323+1 | 1343898 | 2026 | k·2ⁿ±1 | |
| 1051 | 869*2^4464279+1 | 1343885 | 2026 | k·2ⁿ±1 | |
| 1052 | 1-V(-2,-2,3074821)-2^3074821 | 1342125 | 2024 | ||
| 1053 | 447*2^4457132+1 | 1341734 | 2024 | k·2ⁿ±1 | |
| 1054 | 1093*2^4457068+1 | 1341715 | 2026 | k·2ⁿ±1 | |
| 1055 | 36772*6^1723287-1 | 1340983 | 2014 | ||
| 1056 | 673*2^4450598+1 | 1339767 | 2026 | k·2ⁿ±1 | |
| 1057 | 583854*14^1167708-1 | 1338349 | 2019 | Generalized Woodall | Generalized Woodall |
| 1058 | 725*2^4437841+1 | 1335927 | 2026 | k·2ⁿ±1 | |
| 1059 | 20*634^476756-1 | 1335915 | 2023 | ||
| 1060 | 297*2^4432947+1 | 1334453 | 2023 | k·2ⁿ±1 | |
| 1061 | 85*2^4432870+1 | 1334429 | 2023 | k·2ⁿ±1 | |
| 1062 | 969*2^4432638+1 | 1334360 | 2026 | k·2ⁿ±1 | |
| 1063 | 1045*2^4430448+1 | 1333701 | 2026 | k·2ⁿ±1 | |
| 1064 | 1581*24^965869-1 | 1333107 | 2025 | ||
| 1065 | 1065*2^4425698+1 | 1332271 | 2026 | k·2ⁿ±1 | |
| 1066 | 719*2^4424985+1 | 1332057 | 2026 | k·2ⁿ±1 | |
| 1067 | 151*2^4424321-1 | 1331856 | 2016 | k·2ⁿ±1 | |
| 1068 | 849*2^4422543+1 | 1331322 | 2026 | k·2ⁿ±1 | |
| 1069 | 231*2^4422227+1 | 1331226 | 2023 | k·2ⁿ±1 | |
| 1070 | 131*2^4421071+1 | 1330878 | 2023 | k·2ⁿ±1 | |
| 1071 | 225*2^4419349+1 | 1330359 | 2023 | k·2ⁿ±1 | |
| 1072 | 889*2^4417858+1 | 1329911 | 2026 | k·2ⁿ±1 | |
| 1073 | 1485*2^4416137+1 | 1329393 | 2024 | k·2ⁿ±1 | |
| 1074 | 469*2^4414802+1 | 1328991 | 2023 | k·2ⁿ±1 | |
| 1075 | 655*2^4413710+1 | 1328662 | 2026 | k·2ⁿ±1 | |
| 1076 | 62*905^449123+1 | 1327901 | 2026 | ||
| 1077 | 549*2^4411029+1 | 1327855 | 2023 | k·2ⁿ±1 | |
| 1078 | 445*2^4410256+1 | 1327622 | 2023 | k·2ⁿ±1 | |
| 1079 | 613*2^4410230+1 | 1327615 | 2026 | k·2ⁿ±1 | |
| 1080 | 609*2^4401634+1 | 1325027 | 2026 | k·2ⁿ±1 | |
| 1081 | 957*2^4398690+1 | 1324141 | 2026 | k·2ⁿ±1 | |
| 1082 | 259*2^4395550+1 | 1323195 | 2023 | k·2ⁿ±1 | |
| 1083 | 219*2^4394846+1 | 1322983 | 2023 | k·2ⁿ±1 | |
| 1084 | 1087*2^4392660+1 | 1322326 | 2026 | k·2ⁿ±1 | |
| 1085 | 733*2^4386196+1 | 1320380 | 2026 | k·2ⁿ±1 | |
| 1086 | 1099*2^4384042+1 | 1319732 | 2026 | k·2ⁿ±1 | |
| 1087 | 1425*2^4382970-1 | 1319409 | 2026 | k·2ⁿ±1 | |
| 1088 | 943*2^4382844+1 | 1319371 | 2026 | k·2ⁿ±1 | |
| 1089 | 1071*2^4382605+1 | 1319299 | 2026 | k·2ⁿ±1 | |
| 1090 | 831*2^4380595+1 | 1318694 | 2026 | k·2ⁿ±1 | |
| 1091 | 963*2^4380310+1 | 1318608 | 2026 | k·2ⁿ±1 | |
| 1092 | 719*2^4379169+1 | 1318265 | 2026 | k·2ⁿ±1 | |
| 1093 | 927*2^4379168+1 | 1318264 | 2026 | k·2ⁿ±1 | |
| 1094 | 165*2^4379097+1 | 1318242 | 2023 | k·2ⁿ±1 | |
| 1095 | 183*2^4379002+1 | 1318214 | 2023 | k·2ⁿ±1 | |
| 1096 | 937*2^4378180+1 | 1317967 | 2026 | k·2ⁿ±1 | |
| 1097 | 1455*2^4376470+1 | 1317452 | 2023 | k·2ⁿ±1 | |
| 1098 | 713*2^4375865+1 | 1317270 | 2026 | k·2ⁿ±1 | |
| 1099 | 165*2^4375458+1 | 1317147 | 2023 | k·2ⁿ±1 | |
| 1100 | 903*2^4374933+1 | 1316990 | 2026 | k·2ⁿ±1 | |
| 1101 | 195*2^4373994-1 | 1316706 | 2020 | k·2ⁿ±1 | |
| 1102 | 381*2^4373129+1 | 1316446 | 2023 | k·2ⁿ±1 | |
| 1103 | 2008551*2^4371904+1 | 1316081 | 2025 | k·2ⁿ±1 | |
| 1104 | (10^657559-1)^2-2 | 1315118 | 2022 | Near-repdigit | |
| 1105 | 855*2^4368658+1 | 1315101 | 2026 | k·2ⁿ±1 | |
| 1106 | 1023*2^4366941+1 | 1314584 | 2026 | k·2ⁿ±1 | |
| 1107 | 49*2^4365175-1 | 1314051 | 2017 | k·2ⁿ±1 | |
| 1108 | 49*2^4360869-1 | 1312755 | 2017 | k·2ⁿ±1 | |
| 1109 | 253*2^4358512+1 | 1312046 | 2023 | k·2ⁿ±1 | |
| 1110 | 219*2^4354805+1 | 1310930 | 2023 | k·2ⁿ±1 | |
| 1111 | 605*2^4353245+1 | 1310461 | 2026 | k·2ⁿ±1 | |
| 1112 | 249*2^4351621+1 | 1309971 | 2023 | k·2ⁿ±1 | |
| 1113 | 159*2^4348734+1 | 1309102 | 2023 | k·2ⁿ±1 | |
| 1114 | 115*2^4347620+1 | 1308767 | 2023 | k·2ⁿ±1 | |
| 1115 | 1029*2^4346502+1 | 1308431 | 2026 | k·2ⁿ±1 | |
| 1116 | 533*2^4338237+1 | 1305943 | 2023 | k·2ⁿ±1 | |
| 1117 | 141*2^4337804+1 | 1305812 | 2023 | k·2ⁿ±1 | |
| 1118 | 813*2^4335309+1 | 1305061 | 2026 | k·2ⁿ±1 | |
| 1119 | 999*2^4334852-1 | 1304924 | 2026 | k·2ⁿ±1 | |
| 1120 | 363*2^4334518+1 | 1304823 | 2023 | k·2ⁿ±1 | |
| 1121 | 299*2^4333939+1 | 1304649 | 2023 | k·2ⁿ±1 | |
| 1122 | 1031*2^4333919+1 | 1304643 | 2026 | k·2ⁿ±1 | |
| 1123 | 13*2^4333087-1 | 1304391 | 2018 | k·2ⁿ±1 | |
| 1124 | 1007*2^4332776-1 | 1304299 | 2025 | k·2ⁿ±1 | |
| 1125 | 353159*2^4331116-1 | 1303802 | 2011 | k·2ⁿ±1 | |
| 1126 | 195*2^4330189+1 | 1303520 | 2023 | k·2ⁿ±1 | |
| 1127 | 939*2^4328599+1 | 1303042 | 2026 | k·2ⁿ±1 | |
| 1128 | 1121*2^4327799+1 | 1302801 | 2026 | k·2ⁿ±1 | |
| 1129 | 145*2^4327756+1 | 1302787 | 2023 | k·2ⁿ±1 | |
| 1130 | 609*2^4321418+1 | 1300880 | 2026 | k·2ⁿ±1 | |
| 1131 | 1017*2^4311380+1 | 1297858 | 2026 | k·2ⁿ±1 | |
| 1132 | 31*980^433853-1 | 1297754 | 2025 | ||
| 1133 | 855*2^4310877+1 | 1297707 | 2026 | k·2ⁿ±1 | |
| 1134 | 843*2^4310840+1 | 1297696 | 2026 | k·2ⁿ±1 | |
| 1135 | 9959*2^4308760-1 | 1297071 | 2022 | k·2ⁿ±1 | |
| 1136 | 195*2^4304861+1 | 1295895 | 2023 | k·2ⁿ±1 | |
| 1137 | 843*2^4301562+1 | 1294903 | 2026 | k·2ⁿ±1 | |
| 1138 | 23*2^4300741+1 | 1294654 | 2019 | k·2ⁿ±1 | |
| 1139 | 682156*79^682156+1 | 1294484 | 2016 | Generalized Cullen | Generalized Cullen |
| 1140 | 141941*2^4299438-1 | 1294265 | 2011 | k·2ⁿ±1 | |
| 1141 | 1143*2^4297937+1 | 1293812 | 2026 | k·2ⁿ±1 | |
| 1142 | 87*2^4297718+1 | 1293744 | 2023 | k·2ⁿ±1 | |
| 1143 | 699*2^4295654+1 | 1293124 | 2026 | k·2ⁿ±1 | |
| 1144 | 22*905^437285-1 | 1292900 | 2024 | ||
| 1145 | 435*2^4292968+1 | 1292315 | 2023 | k·2ⁿ±1 | |
| 1146 | 795*2^4292436+1 | 1292155 | 2026 | k·2ⁿ±1 | |
| 1147 | 993149*20^993149+1 | 1292123 | 2023 | Generalized Cullen | Generalized Cullen |
| 1148 | 645*2^4290935+1 | 1291703 | 2026 | k·2ⁿ±1 | |
| 1149 | 765*2^4288778+1 | 1291054 | 2026 | k·2ⁿ±1 | |
| 1150 | 623*2^4288273+1 | 1290902 | 2026 | k·2ⁿ±1 | |
| 1151 | 899*2^4285635+1 | 1290108 | 2026 | k·2ⁿ±1 | |
| 1152 | 915*2^4283070+1 | 1289336 | 2026 | k·2ⁿ±1 | |
| 1153 | 1009*2^4282501-1 | 1289165 | 2025 | k·2ⁿ±1 | |
| 1154 | 415*2^4280864+1 | 1288672 | 2023 | k·2ⁿ±1 | |
| 1155 | 79*2^4279006+1 | 1288112 | 2023 | k·2ⁿ±1 | |
| 1156 | 1165*2^4276638+1 | 1287400 | 2026 | k·2ⁿ±1 | |
| 1157 | 981*2^4275641+1 | 1287100 | 2026 | k·2ⁿ±1 | |
| 1158 | 205*2^4270310+1 | 1285494 | 2023 | k·2ⁿ±1 | |
| 1159 | 483*2^4270112+1 | 1285435 | 2023 | k·2ⁿ±1 | |
| 1160 | 1003*2^4270098+1 | 1285431 | 2026 | k·2ⁿ±1 | |
| 1161 | 957*2^4268430+1 | 1284929 | 2026 | k·2ⁿ±1 | |
| 1162 | 123*2^4266441+1 | 1284329 | 2023 | k·2ⁿ±1 | |
| 1163 | 617*2^4263387+1 | 1283411 | 2026 | k·2ⁿ±1 | |
| 1164 | 753*2^4260184+1 | 1282447 | 2026 | k·2ⁿ±1 | |
| 1165 | 1089*2^4259323+1 | 1282188 | 2026 | k·2ⁿ±1 | |
| 1166 | 1023*2^4256244+1 | 1281261 | 2026 | k·2ⁿ±1 | |
| 1167 | 999*2^4255666+1 | 1281087 | 2026 | k·2ⁿ±1 | |
| 1168 | 612749*2^4254500-1 | 1280738 | 2022 | k·2ⁿ±1 | |
| 1169 | 3883403*2^4254462-1 | 1280728 | 2025 | k·2ⁿ±1 | |
| 1170 | 739*2^4253438+1 | 1280416 | 2026 | k·2ⁿ±1 | |
| 1171 | 223*2^4252660+1 | 1280181 | 2023 | k·2ⁿ±1 | |
| 1172 | 1644731*6^1644731+1 | 1279856 | 2023 | Generalized Cullen | Generalized Cullen |
| 1173 | 38*380^495986-1 | 1279539 | 2023 | ||
| 1174 | 1023*2^4249746+1 | 1279305 | 2026 | k·2ⁿ±1 | |
| 1175 | 2*1151^417747+1 | 1278756 | 2019 | Divides Phi(1151^417747,2) | |
| 1176 | 166*716^447858+1 | 1278598 | 2026 | ||
| 1177 | 15*2^4246384+1 | 1278291 | 2013 | k·2ⁿ±1 | Divides GF(4246381,6) |
| 1178 | 803*2^4241601+1 | 1276853 | 2026 | k·2ⁿ±1 | |
| 1179 | 905*2^4238049+1 | 1275783 | 2026 | k·2ⁿ±1 | |
| 1180 | 3*2^4235414-1 | 1274988 | 2008 | k·2ⁿ±1 | |
| 1181 | 2*1259^411259+1 | 1274914 | 2020 | Divides Phi(1259^411259,2) | |
| 1182 | 93*2^4232892+1 | 1274230 | 2023 | k·2ⁿ±1 | |
| 1183 | 131*2^4227493+1 | 1272605 | 2023 | k·2ⁿ±1 | |
| 1184 | 45*436^481613+1 | 1271213 | 2020 | ||
| 1185 | 855*2^4217734+1 | 1269668 | 2026 | k·2ⁿ±1 | |
| 1186 | 109208*5^1816285+1 | 1269534 | 2014 | ||
| 1187 | 435*2^4216447+1 | 1269280 | 2023 | k·2ⁿ±1 | |
| 1188 | 995*2^4216057+1 | 1269163 | 2026 | k·2ⁿ±1 | |
| 1189 | 1091*2^4215518-1 | 1269001 | 2018 | k·2ⁿ±1 | |
| 1190 | 989*2^4215379+1 | 1268959 | 2026 | k·2ⁿ±1 | |
| 1191 | 879*2^4212887+1 | 1268209 | 2026 | k·2ⁿ±1 | |
| 1192 | 1085*2^4212787+1 | 1268179 | 2026 | k·2ⁿ±1 | |
| 1193 | 1095*2^4212443+1 | 1268075 | 2026 | k·2ⁿ±1 | |
| 1194 | 1011*2^4211111+1 | 1267674 | 2026 | k·2ⁿ±1 | |
| 1195 | 959*2^4208867+1 | 1266999 | 2026 | k·2ⁿ±1 | |
| 1196 | 191*2^4203426-1 | 1265360 | 2012 | k·2ⁿ±1 | |
| 1197 | 807*2^4202631+1 | 1265121 | 2026 | k·2ⁿ±1 | |
| 1198 | 10666*24^916019-1 | 1264304 | 2025 | ||
| 1199 | 269*2^4198809+1 | 1263970 | 2023 | k·2ⁿ±1 | |
| 1200 | 545*2^4198333+1 | 1263827 | 2023 | k·2ⁿ±1 | |
| 1201 | 53*2^4197093+1 | 1263453 | 2023 | k·2ⁿ±1 | |
| 1202 | 1023*2^4196940+1 | 1263408 | 2026 | k·2ⁿ±1 | |
| 1203 | 1259*2^4196028-1 | 1263134 | 2016 | k·2ⁿ±1 | |
| 1204 | 647*2^4195295+1 | 1262913 | 2026 | k·2ⁿ±1 | |
| 1205 | 329*2^4193199+1 | 1262282 | 2023 | k·2ⁿ±1 | |
| 1206 | 141*2^4192911+1 | 1262195 | 2023 | k·2ⁿ±1 | Divides Fermat F(4192909) |
| 1207 | 20219*24^914407+1 | 1262080 | 2025 | ||
| 1208 | 967*2^4191198+1 | 1261680 | 2026 | k·2ⁿ±1 | |
| 1209 | 325918*5^1803339-1 | 1260486 | 2014 | ||
| 1210 | 955*2^4184016+1 | 1259518 | 2026 | k·2ⁿ±1 | |
| 1211 | 1159*2^4179814+1 | 1258253 | 2026 | k·2ⁿ±1 | |
| 1212 | 1160*745^438053-1 | 1258160 | 2025 | ||
| 1213 | 16723*820^431579+1 | 1257546 | 2025 | ||
| 1214 | 345*2^4173969+1 | 1256493 | 2023 | k·2ⁿ±1 | |
| 1215 | 599*2^4173177+1 | 1256255 | 2026 | k·2ⁿ±1 | |
| 1216 | 729*2^4172578+1 | 1256074 | 2026 | Generalized Fermat | Generalized Fermat |
| 1217 | 753*2^4171717+1 | 1255815 | 2026 | k·2ⁿ±1 | |
| 1218 | 1047*2^4166992+1 | 1254393 | 2026 | k·2ⁿ±1 | |
| 1219 | 161*2^4164267+1 | 1253572 | 2023 | k·2ⁿ±1 | |
| 1220 | 20611*24^908013-1 | 1253255 | 2025 | ||
| 1221 | 135*2^4162529+1 | 1253049 | 2023 | k·2ⁿ±1 | Divides GF(4162525,10) |
| 1222 | 177*2^4162494+1 | 1253038 | 2023 | k·2ⁿ±1 | |
| 1223 | 237*2^4153348+1 | 1250285 | 2023 | k·2ⁿ±1 | |
| 1224 | 1029*2^4152071+1 | 1249901 | 2026 | k·2ⁿ±1 | |
| 1225 | 69*2^4151165+1 | 1249628 | 2023 | k·2ⁿ±1 | |
| 1226 | 747*2^4150119+1 | 1249314 | 2026 | k·2ⁿ±1 | |
| 1227 | 697*2^4146780+1 | 1248309 | 2026 | k·2ⁿ±1 | |
| 1228 | 133778*5^1785689+1 | 1248149 | 2014 | ||
| 1229 | 201*2^4146003+1 | 1248074 | 2023 | k·2ⁿ±1 | |
| 1230 | 755*2^4143781+1 | 1247406 | 2026 | k·2ⁿ±1 | |
| 1231 | 15921*24^903076+1 | 1246440 | 2025 | ||
| 1232 | 1147*2^4136176+1 | 1245117 | 2026 | k·2ⁿ±1 | |
| 1233 | 329*2^4136019+1 | 1245069 | 2023 | k·2ⁿ±1 | |
| 1234 | 562*87^641685-1 | 1244564 | 2026 | ||
| 1235 | 81*2^4131975+1 | 1243851 | 2022 | k·2ⁿ±1 | |
| 1236 | 459*2^4129577+1 | 1243130 | 2023 | k·2ⁿ±1 | |
| 1237 | 551*2^4126303+1 | 1242144 | 2023 | k·2ⁿ±1 | |
| 1238 | 1115*2^4124111+1 | 1241485 | 2026 | k·2ⁿ±1 | |
| 1239 | 363*2^4119017+1 | 1239951 | 2023 | k·2ⁿ±1 | |
| 1240 | 20731*24^897326+1 | 1238504 | 2025 | ||
| 1241 | 105*2^4113039+1 | 1238151 | 2023 | k·2ⁿ±1 | |
| 1242 | 204*532^454080-1 | 1237785 | 2023 | ||
| 1243 | 41*684^436354+1 | 1237090 | 2023 | ||
| 1244 | 955*2^4107822+1 | 1236581 | 2026 | k·2ⁿ±1 | |
| 1245 | 17*2^4107544-1 | 1236496 | 2015 | k·2ⁿ±1 | |
| 1246 | 261*2^4106385+1 | 1236148 | 2023 | k·2ⁿ±1 | |
| 1247 | 24032*5^1768249+1 | 1235958 | 2014 | ||
| 1248 | 172*159^561319-1 | 1235689 | 2017 | ||
| 1249 | 1077*2^4102616+1 | 1235014 | 2026 | k·2ⁿ±1 | |
| 1250 | 731*2^4102409+1 | 1234952 | 2026 | k·2ⁿ±1 | |
| 1251 | 1115*2^4101159+1 | 1234575 | 2026 | k·2ⁿ±1 | |
| 1252 | 10^1234567-20342924302*10^617278-1 | 1234567 | 2021 | Palindrome | Palindrome |
| 1253 | 10^1234567-1927633367291*10^617277-1 | 1234567 | 2023 | Palindrome | Palindrome |
| 1254 | 10^1234567-3626840486263*10^617277-1 | 1234567 | 2021 | Palindrome | Palindrome |
| 1255 | 10^1234567-4708229228074*10^617277-1 | 1234567 | 2021 | Palindrome | Palindrome |
| 1256 | 67*2^4100746+1 | 1234450 | 2023 | k·2ⁿ±1 | |
| 1257 | 191*2^4099097+1 | 1233954 | 2023 | k·2ⁿ±1 | |
| 1258 | 325*2^4097700+1 | 1233534 | 2023 | k·2ⁿ±1 | |
| 1259 | 519*2^4095491+1 | 1232869 | 2023 | k·2ⁿ±1 | |
| 1260 | 111*2^4091044+1 | 1231530 | 2023 | k·2ⁿ±1 | Divides GF(4091041,3) |
| 1261 | 1182072*11^1182072-1 | 1231008 | 2023 | Generalized Woodall | Generalized Woodall |
| 1262 | 1019*2^4088075+1 | 1230637 | 2026 | k·2ⁿ±1 | |
| 1263 | 64*425^467857-1 | 1229712 | 2021 | ||
| 1264 | 1007*2^4084946-1 | 1229695 | 2025 | k·2ⁿ±1 | |
| 1265 | 643*2^4082060+1 | 1228826 | 2026 | k·2ⁿ±1 | |
| 1266 | 9721*24^890258+1 | 1228749 | 2025 | ||
| 1267 | 8*558^447047+1 | 1227876 | 2024 | ||
| 1268 | 163*778^424575+1 | 1227440 | 2024 | ||
| 1269 | 705*2^4075468+1 | 1226841 | 2026 | k·2ⁿ±1 | |
| 1270 | 381*2^4069617+1 | 1225080 | 2023 | k·2ⁿ±1 | |
| 1271 | 569*2^4069283+1 | 1224979 | 2026 | k·2ⁿ±1 | |
| 1272 | 9*10^1224889-1 | 1224890 | 2025 | Near-repdigit | |
| 1273 | 97*2^4066717-1 | 1224206 | 2019 | k·2ⁿ±1 | |
| 1274 | 1079*2^4066213+1 | 1224056 | 2026 | k·2ⁿ±1 | |
| 1275 | 95*2^4063895+1 | 1223357 | 2023 | k·2ⁿ±1 | |
| 1276 | 79*2^4062818+1 | 1223032 | 2023 | k·2ⁿ±1 | |
| 1277 | 987*2^4061658+1 | 1222684 | 2026 | k·2ⁿ±1 | |
| 1278 | 1031*2^4054974-1 | 1220672 | 2017 | k·2ⁿ±1 | |
| 1279 | 723*2^4054404+1 | 1220501 | 2026 | k·2ⁿ±1 | |
| 1280 | 309*2^4054114+1 | 1220413 | 2023 | k·2ⁿ±1 | |
| 1281 | 2022202116^131072+1 | 1219734 | 2022 | Generalized Fermat | Generalized Fermat |
| 1282 | 1039*2^4051670+1 | 1219678 | 2026 | k·2ⁿ±1 | |
| 1283 | 585*2^4049347+1 | 1218978 | 2026 | k·2ⁿ±1 | |
| 1284 | 37*2^4046360+1 | 1218078 | 2019 | k·2ⁿ±1 | |
| 1285 | 199*754^423309+1 | 1218020 | 2026 | ||
| 1286 | 837*2^4044971+1 | 1217661 | 2026 | k·2ⁿ±1 | |
| 1287 | 141*2^4043116+1 | 1217102 | 2023 | k·2ⁿ±1 | |
| 1288 | 21744*5^1740189+1 | 1216345 | 2025 | ||
| 1289 | 807*2^4037587+1 | 1215438 | 2025 | k·2ⁿ±1 | |
| 1290 | 1031*2^4037201+1 | 1215322 | 2025 | k·2ⁿ±1 | |
| 1291 | 897*2^4035223+1 | 1214727 | 2025 | k·2ⁿ±1 | |
| 1292 | 160*984^405697+1 | 1214252 | 2026 | ||
| 1293 | 172*360^474814+1 | 1213771 | 2025 | ||
| 1294 | 39653*430^460397-1 | 1212446 | 2016 | ||
| 1295 | 1777034894^131072+1 | 1212377 | 2022 | Generalized Fermat | Generalized Fermat |
| 1296 | 141*2^4024411+1 | 1211471 | 2023 | k·2ⁿ±1 | |
| 1297 | 745*2^4023044+1 | 1211060 | 2025 | k·2ⁿ±1 | |
| 1298 | 515*2^4021165+1 | 1210494 | 2023 | k·2ⁿ±1 | |
| 1299 | 605*2^4021103+1 | 1210476 | 2025 | k·2ⁿ±1 | |
| 1300 | 981*2^4018797+1 | 1209782 | 2025 | k·2ⁿ±1 | |
| 1301 | 73*2^4016912+1 | 1209213 | 2023 | k·2ⁿ±1 | |
| 1302 | 873*2^4016748+1 | 1209165 | 2025 | k·2ⁿ±1 | |
| 1303 | 40734^262144+1 | 1208473 | 2011 | Generalized Fermat | Generalized Fermat |
| 1304 | 235*2^4013398+1 | 1208156 | 2023 | k·2ⁿ±1 | |
| 1305 | 755*2^4010351+1 | 1207239 | 2025 | k·2ⁿ±1 | |
| 1306 | 9*2^4005979-1 | 1205921 | 2012 | k·2ⁿ±1 | |
| 1307 | 417*2^4003224+1 | 1205094 | 2023 | k·2ⁿ±1 | |
| 1308 | 567*2^4001998+1 | 1204725 | 2025 | k·2ⁿ±1 | |
| 1309 | 18576*5^1723294+1 | 1204536 | 2025 | ||
| 1310 | 12*68^656921+1 | 1203815 | 2016 | ||
| 1311 | 921*2^3996981+1 | 1203215 | 2025 | k·2ⁿ±1 | |
| 1312 | 1926*187^529606-1 | 1203185 | 2026 | ||
| 1313 | 855*2^3996465+1 | 1203059 | 2025 | k·2ⁿ±1 | |
| 1314 | 67*688^423893+1 | 1202836 | 2017 | ||
| 1315 | 221*2^3992723+1 | 1201932 | 2023 | k·2ⁿ±1 | |
| 1316 | 213*2^3990702+1 | 1201324 | 2023 | k·2ⁿ±1 | |
| 1317 | 1003*2^3988048+1 | 1200526 | 2025 | k·2ⁿ±1 | |
| 1318 | 1185*2^3987910+1 | 1200484 | 2025 | k·2ⁿ±1 | |
| 1319 | 1993191*2^3986382-1 | 1200027 | 2015 | Generalized Woodall | Generalized Woodall |
| 1320 | 1429787556^131072+1 | 1200000 | 2025 | Generalized Fermat | Generalized Fermat |
| 1321 | 163*2^3984604+1 | 1199488 | 2023 | k·2ⁿ±1 | |
| 1322 | 725*2^3983355+1 | 1199113 | 2023 | k·2ⁿ±1 | |
| 1323 | (146^276995+1)^2-2 | 1199030 | 2022 | ||
| 1324 | 455*2^3981067+1 | 1198424 | 2023 | k·2ⁿ±1 | |
| 1325 | 138172*5^1714207-1 | 1198185 | 2014 | ||
| 1326 | 50*383^463313+1 | 1196832 | 2021 | ||
| 1327 | 561*48^711808+1 | 1196724 | 2026 | ||
| 1328 | 339*2^3974295+1 | 1196385 | 2023 | k·2ⁿ±1 | |
| 1329 | 699*2^3974045+1 | 1196310 | 2023 | k·2ⁿ±1 | |
| 1330 | 416711656411*2^3972589-1 | 1195881 | 2026 | k·2ⁿ±1 | |
| 1331 | 1202113^196608-1202113^98304+1 | 1195366 | 2016 | Generalized unique | Generalized unique |
| 1332 | 795*2^3969719+1 | 1195008 | 2025 | k·2ⁿ±1 | |
| 1333 | 855*2^3968567+1 | 1194661 | 2025 | k·2ⁿ±1 | |
| 1334 | 29*2^3964697+1 | 1193495 | 2019 | k·2ⁿ±1 | |
| 1335 | 921*2^3964356+1 | 1193394 | 2025 | k·2ⁿ±1 | |
| 1336 | 599*2^3963655+1 | 1193182 | 2023 | k·2ⁿ±1 | |
| 1337 | 683*2^3962937+1 | 1192966 | 2023 | k·2ⁿ±1 | |
| 1338 | 39*2^3961129+1 | 1192421 | 2019 | k·2ⁿ±1 | |
| 1339 | 165*2^3960664+1 | 1192281 | 2023 | k·2ⁿ±1 | |
| 1340 | 79*2^3957238+1 | 1191250 | 2023 | k·2ⁿ±1 | |
| 1341 | 1083*2^3956937+1 | 1191160 | 2025 | k·2ⁿ±1 | |
| 1342 | 687*2^3955918+1 | 1190853 | 2023 | k·2ⁿ±1 | Divides GF(3955915,6) |
| 1343 | 163*2^3954818+1 | 1190522 | 2023 | k·2ⁿ±1 | |
| 1344 | 987*2^3954743+1 | 1190500 | 2025 | k·2ⁿ±1 | |
| 1345 | 431*2^3953647+1 | 1190169 | 2023 | k·2ⁿ±1 | |
| 1346 | 466542*355^466542-1 | 1189795 | 2025 | Generalized Woodall | Generalized Woodall |
| 1347 | 13347*42^732816-1 | 1189548 | 2026 | ||
| 1348 | 767*2^3949751+1 | 1188997 | 2025 | k·2ⁿ±1 | |
| 1349 | 1110815^196608-1110815^98304+1 | 1188622 | 2016 | Generalized unique | Generalized unique |
| 1350 | 127162!^2+1 | 1187715 | 2025 | ||
| 1351 | 997*2^3944690+1 | 1187474 | 2025 | k·2ⁿ±1 | |
| 1352 | 1085*2^3943263+1 | 1187044 | 2025 | k·2ⁿ±1 | Divides Fermat F(3943261) |
| 1353 | 341*2^3938565+1 | 1185629 | 2023 | k·2ⁿ±1 | |
| 1354 | 503*2^3936845+1 | 1185112 | 2023 | k·2ⁿ±1 | |
| 1355 | 717*2^3934760+1 | 1184484 | 2023 | k·2ⁿ±1 | |
| 1356 | 6555*2^3934018-1 | 1184262 | 2025 | k·2ⁿ±1 | |
| 1357 | 759*2^3933042+1 | 1183967 | 2025 | k·2ⁿ±1 | |
| 1358 | 1003*2^3932090+1 | 1183681 | 2025 | k·2ⁿ±1 | Divides GF(3932089,6) |
| 1359 | 57*2^3930950-1 | 1183336 | 2026 | k·2ⁿ±1 | |
| 1360 | 493*2^3929192+1 | 1182808 | 2023 | k·2ⁿ±1 | |
| 1361 | 273*2^3929128+1 | 1182788 | 2023 | k·2ⁿ±1 | |
| 1362 | 609*2^3928682+1 | 1182654 | 2023 | k·2ⁿ±1 | |
| 1363 | 609*2^3928441+1 | 1182582 | 2023 | k·2ⁿ±1 | |
| 1364 | 1334*7^1398969-1 | 1182270 | 2025 | ||
| 1365 | 281*2^3926467+1 | 1181987 | 2023 | k·2ⁿ±1 | |
| 1366 | 867*2^3923783+1 | 1181180 | 2025 | k·2ⁿ±1 | |
| 1367 | 153*2^3922478+1 | 1180786 | 2023 | k·2ⁿ±1 | |
| 1368 | 69*2^3920863+1 | 1180300 | 2023 | k·2ⁿ±1 | |
| 1369 | 1017*2^3920512+1 | 1180195 | 2025 | k·2ⁿ±1 | |
| 1370 | 273*2^3919321+1 | 1179836 | 2023 | k·2ⁿ±1 | |
| 1371 | 531*2^3918985+1 | 1179735 | 2023 | k·2ⁿ±1 | |
| 1372 | 1000032472^131072+1 | 1179650 | 2022 | Generalized Fermat | Generalized Fermat |
| 1373 | 555*2^3916875+1 | 1179100 | 2023 | k·2ⁿ±1 | |
| 1374 | 571*2^3910616+1 | 1177216 | 2023 | k·2ⁿ±1 | |
| 1375 | 913*2^3906468+1 | 1175968 | 2025 | k·2ⁿ±1 | |
| 1376 | 421*2^3905144+1 | 1175569 | 2023 | k·2ⁿ±1 | |
| 1377 | 837*2^3902111+1 | 1174656 | 2025 | k·2ⁿ±1 | |
| 1378 | 807*2^3901696+1 | 1174531 | 2025 | k·2ⁿ±1 | |
| 1379 | 975*2^3900804+1 | 1174263 | 2025 | k·2ⁿ±1 | |
| 1380 | P1174253 | 1174253 | 2022 | ||
| 1381 | 567*2^3897588+1 | 1173294 | 2023 | k·2ⁿ±1 | |
| 1382 | 417*2^3895404+1 | 1172637 | 2023 | k·2ⁿ±1 | |
| 1383 | 539*2^3894953+1 | 1172501 | 2023 | k·2ⁿ±1 | |
| 1384 | 817*2^3894442+1 | 1172347 | 2025 | k·2ⁿ±1 | |
| 1385 | 47*2^3894414-1 | 1172338 | 2026 | k·2ⁿ±1 | |
| 1386 | 645*2^3893849+1 | 1172169 | 2023 | k·2ⁿ±1 | |
| 1387 | 929*2^3893187+1 | 1171970 | 2025 | k·2ⁿ±1 | |
| 1388 | 818764*3^2456293-1 | 1171956 | 2023 | Generalized Woodall | Generalized Woodall |
| 1389 | 22478*5^1675150-1 | 1170884 | 2014 | ||
| 1390 | 1199*2^3889576-1 | 1170883 | 2018 | k·2ⁿ±1 | |
| 1391 | 298989*2^3886857+1 | 1170067 | 2014 | Generalized Cullen | Generalized Cullen |
| 1392 | 93*10^1170023-1 | 1170025 | 2022 | Near-repdigit | |
| 1393 | 711*2^3886480+1 | 1169950 | 2023 | k·2ⁿ±1 | |
| 1394 | 1099*2^3886398+1 | 1169926 | 2025 | k·2ⁿ±1 | |
| 1395 | 791763*30^791763+1 | 1169536 | 2026 | Generalized Cullen | Generalized Cullen |
| 1396 | 375*2^3884634+1 | 1169394 | 2023 | k·2ⁿ±1 | |
| 1397 | 445583*2^3883406-1 | 1169028 | 2025 | k·2ⁿ±1 | |
| 1398 | 885*2^3883077+1 | 1168926 | 2025 | k·2ⁿ±1 | |
| 1399 | 94*872^397354+1 | 1168428 | 2019 | ||
| 1400 | 571140*111^571140+1 | 1168172 | 2025 | Generalized Cullen | Generalized Cullen |
| 1401 | 1031*2^3877849+1 | 1167352 | 2025 | k·2ⁿ±1 | |
| 1402 | 269*2^3877485+1 | 1167242 | 2023 | k·2ⁿ±1 | |
| 1403 | 111*2^3875095-1 | 1166522 | 2025 | k·2ⁿ±1 | |
| 1404 | 1029*2^3874683+1 | 1166399 | 2025 | k·2ⁿ±1 | |
| 1405 | 163*2^3874556+1 | 1166360 | 2023 | k·2ⁿ±1 | Divides GF(3874552,5) |
| 1406 | 1365*2^3872811+1 | 1165836 | 2023 | k·2ⁿ±1 | |
| 1407 | 313*2^3869536+1 | 1164849 | 2023 | k·2ⁿ±1 | |
| 1408 | 1023*2^3868914+1 | 1164663 | 2025 | k·2ⁿ±1 | |
| 1409 | 95*2^3866678-1 | 1163989 | 2026 | k·2ⁿ±1 | |
| 1410 | 159*2^3860863+1 | 1162238 | 2023 | k·2ⁿ±1 | |
| 1411 | 445*2^3860780+1 | 1162214 | 2023 | k·2ⁿ±1 | |
| 1412 | 397*2^3859450+1 | 1161813 | 2023 | k·2ⁿ±1 | |
| 1413 | 685*2^3856790+1 | 1161013 | 2023 | k·2ⁿ±1 | |
| 1414 | 27*2^3855094-1 | 1160501 | 2012 | k·2ⁿ±1 | |
| 1415 | 937*2^3855022+1 | 1160481 | 2025 | k·2ⁿ±1 | |
| 1416 | 537*2^3853860+1 | 1160131 | 2022 | k·2ⁿ±1 | |
| 1417 | 927*2^3853850+1 | 1160128 | 2025 | k·2ⁿ±1 | |
| 1418 | 164*978^387920-1 | 1160015 | 2018 | ||
| 1419 | 865*2^3853066+1 | 1159892 | 2025 | k·2ⁿ±1 | |
| 1420 | 175*2^3850344+1 | 1159072 | 2022 | k·2ⁿ±1 | |
| 1421 | 685*2^3847268+1 | 1158146 | 2022 | k·2ⁿ±1 | |
| 1422 | 655*2^3846352+1 | 1157871 | 2022 | k·2ⁿ±1 | |
| 1423 | 583*2^3846196+1 | 1157824 | 2022 | k·2ⁿ±1 | |
| 1424 | 615*2^3844151+1 | 1157208 | 2022 | k·2ⁿ±1 | |
| 1425 | 14772*241^485468-1 | 1156398 | 2022 | ||
| 1426 | 525*2^3840963+1 | 1156248 | 2022 | k·2ⁿ±1 | |
| 1427 | 313*2^3837304+1 | 1155147 | 2022 | k·2ⁿ±1 | |
| 1428 | 1005*2^3837247+1 | 1155130 | 2025 | k·2ⁿ±1 | |
| 1429 | 49*2^3837090+1 | 1155081 | 2019 | Generalized Fermat | Generalized Fermat |
| 1430 | 431*2^3835247+1 | 1154528 | 2022 | k·2ⁿ±1 | |
| 1431 | 97*2^3833722+1 | 1154068 | 2022 | k·2ⁿ±1 | |
| 1432 | 1003*2^3833686+1 | 1154058 | 2025 | k·2ⁿ±1 | |
| 1433 | 1167*2^3832603+1 | 1153732 | 2025 | k·2ⁿ±1 | |
| 1434 | 793*2^3832174+1 | 1153603 | 2025 | k·2ⁿ±1 | |
| 1435 | 957*2^3829576+1 | 1152821 | 2025 | k·2ⁿ±1 | |
| 1436 | 2*839^394257+1 | 1152714 | 2019 | Divides Phi(839^394257,2) | |
| 1437 | 125*392^444161+1 | 1151839 | 2022 | ||
| 1438 | 817*2^3826096+1 | 1151773 | 2025 | k·2ⁿ±1 | |
| 1439 | 12969*24^834325+1 | 1151549 | 2025 | ||
| 1440 | 255*2^3824348+1 | 1151246 | 2022 | k·2ⁿ±1 | |
| 1441 | 30*514^424652-1 | 1151218 | 2017 | ||
| 1442 | 569*2^3823191+1 | 1150898 | 2022 | k·2ⁿ±1 | |
| 1443 | 24518^262144+1 | 1150678 | 2008 | Generalized Fermat | Generalized Fermat |
| 1444 | 959*2^3821971+1 | 1150531 | 2025 | k·2ⁿ±1 | |
| 1445 | 563*2^3819237+1 | 1149708 | 2022 | k·2ⁿ±1 | |
| 1446 | 345*2^3817949+1 | 1149320 | 2022 | k·2ⁿ±1 | |
| 1447 | 700219^196608-700219^98304+1 | 1149220 | 2016 | Generalized unique | Generalized unique |
| 1448 | 241*2^3815727-1 | 1148651 | 2019 | k·2ⁿ±1 | |
| 1449 | 351*2^3815467+1 | 1148573 | 2022 | k·2ⁿ±1 | |
| 1450 | 9*10^1148275-1 | 1148276 | 2025 | Near-repdigit | |
| 1451 | 109*980^383669-1 | 1147643 | 2018 | ||
| 1452 | 427*2^3811610+1 | 1147412 | 2022 | k·2ⁿ±1 | |
| 1453 | 569*2^3810475+1 | 1147071 | 2022 | k·2ⁿ±1 | |
| 1454 | 213*2^3807864+1 | 1146284 | 2022 | k·2ⁿ±1 | |
| 1455 | 765*2^3807519+1 | 1146181 | 2025 | k·2ⁿ±1 | |
| 1456 | 87*2^3806438+1 | 1145854 | 2022 | k·2ⁿ±1 | |
| 1457 | 369*2^3805321+1 | 1145519 | 2022 | k·2ⁿ±1 | |
| 1458 | 123547*2^3804809-1 | 1145367 | 2011 | k·2ⁿ±1 | |
| 1459 | 2564*75^610753+1 | 1145203 | 2014 | ||
| 1460 | 539*2^3801705+1 | 1144430 | 2022 | k·2ⁿ±1 | |
| 1461 | 159*2^3801463+1 | 1144357 | 2022 | k·2ⁿ±1 | |
| 1462 | 235*2^3801284+1 | 1144303 | 2022 | k·2ⁿ±1 | |
| 1463 | 660955^196608-660955^98304+1 | 1144293 | 2016 | Generalized unique | Generalized unique |
| 1464 | 893*2^3800793+1 | 1144156 | 2025 | k·2ⁿ±1 | |
| 1465 | 519*2^3800625+1 | 1144105 | 2022 | k·2ⁿ±1 | |
| 1466 | 779*2^3799613+1 | 1143801 | 2025 | k·2ⁿ±1 | |
| 1467 | 855*2^3798877+1 | 1143579 | 2025 | k·2ⁿ±1 | |
| 1468 | 281*2^3798465+1 | 1143455 | 2022 | k·2ⁿ±1 | |
| 1469 | 1061*2^3798429+1 | 1143445 | 2025 | k·2ⁿ±1 | |
| 1470 | 166*443^432000+1 | 1143249 | 2020 | ||
| 1471 | 85*2^3797698+1 | 1143223 | 2022 | k·2ⁿ±1 | |
| 1472 | 326834*5^1634978-1 | 1142807 | 2014 | ||
| 1473 | 873*2^3796065+1 | 1142733 | 2025 | k·2ⁿ±1 | |
| 1474 | 459*2^3795969+1 | 1142704 | 2022 | k·2ⁿ±1 | |
| 1475 | 5317*60^642543-1 | 1142543 | 2026 | ||
| 1476 | 789*2^3795409+1 | 1142535 | 2025 | k·2ⁿ±1 | |
| 1477 | 517090142^131072+1 | 1142105 | 2026 | Generalized Fermat | Generalized Fermat |
| 1478 | 516939298^131072+1 | 1142088 | 2026 | Generalized Fermat | Generalized Fermat |
| 1479 | 516611188^131072+1 | 1142052 | 2026 | Generalized Fermat | Generalized Fermat |
| 1480 | 516529280^131072+1 | 1142043 | 2026 | Generalized Fermat | Generalized Fermat |
| 1481 | 515889462^131072+1 | 1141973 | 2026 | Generalized Fermat | Generalized Fermat |
| 1482 | 515522886^131072+1 | 1141932 | 2026 | Generalized Fermat | Generalized Fermat |
| 1483 | 515322576^131072+1 | 1141910 | 2026 | Generalized Fermat | Generalized Fermat |
| 1484 | 515051740^131072+1 | 1141880 | 2026 | Generalized Fermat | Generalized Fermat |
| 1485 | 515034940^131072+1 | 1141878 | 2026 | Generalized Fermat | Generalized Fermat |
| 1486 | 105*298^461505-1 | 1141866 | 2023 | ||
| 1487 | 514644574^131072+1 | 1141835 | 2026 | Generalized Fermat | Generalized Fermat |
| 1488 | 514375406^131072+1 | 1141805 | 2026 | Generalized Fermat | Generalized Fermat |
| 1489 | 514152400^131072+1 | 1141781 | 2026 | Generalized Fermat | Generalized Fermat |
| 1490 | 514144280^131072+1 | 1141780 | 2026 | Generalized Fermat | Generalized Fermat |
| 1491 | 514091306^131072+1 | 1141774 | 2026 | Generalized Fermat | Generalized Fermat |
| 1492 | 513954708^131072+1 | 1141759 | 2026 | Generalized Fermat | Generalized Fermat |
| 1493 | 513899816^131072+1 | 1141753 | 2026 | Generalized Fermat | Generalized Fermat |
| 1494 | 513397270^131072+1 | 1141697 | 2026 | Generalized Fermat | Generalized Fermat |
| 1495 | 513292702^131072+1 | 1141685 | 2026 | Generalized Fermat | Generalized Fermat |
| 1496 | 513113534^131072+1 | 1141666 | 2026 | Generalized Fermat | Generalized Fermat |
| 1497 | 512953166^131072+1 | 1141648 | 2026 | Generalized Fermat | Generalized Fermat |
| 1498 | 512798124^131072+1 | 1141631 | 2026 | Generalized Fermat | Generalized Fermat |
| 1499 | 512234556^131072+1 | 1141568 | 2026 | Generalized Fermat | Generalized Fermat |
| 1500 | 512120390^131072+1 | 1141555 | 2026 | Generalized Fermat | Generalized Fermat |
| 1501 | 511972770^131072+1 | 1141539 | 2026 | Generalized Fermat | Generalized Fermat |
| 1502 | 511540874^131072+1 | 1141491 | 2026 | Generalized Fermat | Generalized Fermat |
| 1503 | 511506568^131072+1 | 1141487 | 2026 | Generalized Fermat | Generalized Fermat |
| 1504 | 511053144^131072+1 | 1141437 | 2026 | Generalized Fermat | Generalized Fermat |
| 1505 | 511007700^131072+1 | 1141432 | 2026 | Generalized Fermat | Generalized Fermat |
| 1506 | 510345404^131072+1 | 1141358 | 2026 | Generalized Fermat | Generalized Fermat |
| 1507 | 510027638^131072+1 | 1141322 | 2026 | Generalized Fermat | Generalized Fermat |
| 1508 | 509989132^131072+1 | 1141318 | 2026 | Generalized Fermat | Generalized Fermat |
| 1509 | 509362786^131072+1 | 1141248 | 2026 | Generalized Fermat | Generalized Fermat |
| 1510 | 509282934^131072+1 | 1141239 | 2026 | Generalized Fermat | Generalized Fermat |
| 1511 | 509082780^131072+1 | 1141217 | 2026 | Generalized Fermat | Generalized Fermat |
| 1512 | 508723028^131072+1 | 1141176 | 2026 | Generalized Fermat | Generalized Fermat |
| 1513 | 508657154^131072+1 | 1141169 | 2026 | Generalized Fermat | Generalized Fermat |
| 1514 | 508541758^131072+1 | 1141156 | 2026 | Generalized Fermat | Generalized Fermat |
| 1515 | 507959226^131072+1 | 1141091 | 2026 | Generalized Fermat | Generalized Fermat |
| 1516 | 507855678^131072+1 | 1141079 | 2026 | Generalized Fermat | Generalized Fermat |
| 1517 | 507844568^131072+1 | 1141078 | 2026 | Generalized Fermat | Generalized Fermat |
| 1518 | 507520102^131072+1 | 1141042 | 2026 | Generalized Fermat | Generalized Fermat |
| 1519 | 507405420^131072+1 | 1141029 | 2026 | Generalized Fermat | Generalized Fermat |
| 1520 | 507175716^131072+1 | 1141003 | 2026 | Generalized Fermat | Generalized Fermat |
| 1521 | 506781324^131072+1 | 1140959 | 2026 | Generalized Fermat | Generalized Fermat |
| 1522 | 506629450^131072+1 | 1140942 | 2026 | Generalized Fermat | Generalized Fermat |
| 1523 | 506049198^131072+1 | 1140876 | 2026 | Generalized Fermat | Generalized Fermat |
| 1524 | 506027936^131072+1 | 1140874 | 2026 | Generalized Fermat | Generalized Fermat |
| 1525 | 505991970^131072+1 | 1140870 | 2026 | Generalized Fermat | Generalized Fermat |
| 1526 | 505880306^131072+1 | 1140857 | 2026 | Generalized Fermat | Generalized Fermat |
| 1527 | 505561152^131072+1 | 1140822 | 2026 | Generalized Fermat | Generalized Fermat |
| 1528 | 505203610^131072+1 | 1140781 | 2026 | Generalized Fermat | Generalized Fermat |
| 1529 | 505176432^131072+1 | 1140778 | 2026 | Generalized Fermat | Generalized Fermat |
| 1530 | 504805078^131072+1 | 1140736 | 2026 | Generalized Fermat | Generalized Fermat |
| 1531 | 504389626^131072+1 | 1140689 | 2026 | Generalized Fermat | Generalized Fermat |
| 1532 | 504302784^131072+1 | 1140680 | 2026 | Generalized Fermat | Generalized Fermat |
| 1533 | 504254636^131072+1 | 1140674 | 2026 | Generalized Fermat | Generalized Fermat |
| 1534 | 503044648^131072+1 | 1140537 | 2026 | Generalized Fermat | Generalized Fermat |
| 1535 | 502778194^131072+1 | 1140507 | 2026 | Generalized Fermat | Generalized Fermat |
| 1536 | 502370852^131072+1 | 1140461 | 2026 | Generalized Fermat | Generalized Fermat |
| 1537 | 501994154^131072+1 | 1140418 | 2026 | Generalized Fermat | Generalized Fermat |
| 1538 | 501787222^131072+1 | 1140395 | 2026 | Generalized Fermat | Generalized Fermat |
| 1539 | 501739586^131072+1 | 1140390 | 2026 | Generalized Fermat | Generalized Fermat |
| 1540 | 501419782^131072+1 | 1140353 | 2026 | Generalized Fermat | Generalized Fermat |
| 1541 | 501275064^131072+1 | 1140337 | 2026 | Generalized Fermat | Generalized Fermat |
| 1542 | 501100136^131072+1 | 1140317 | 2026 | Generalized Fermat | Generalized Fermat |
| 1543 | 500849792^131072+1 | 1140289 | 2026 | Generalized Fermat | Generalized Fermat |
| 1544 | 500722726^131072+1 | 1140274 | 2026 | Generalized Fermat | Generalized Fermat |
| 1545 | 500689702^131072+1 | 1140270 | 2026 | Generalized Fermat | Generalized Fermat |
| 1546 | 500629134^131072+1 | 1140263 | 2026 | Generalized Fermat | Generalized Fermat |
| 1547 | 500599700^131072+1 | 1140260 | 2026 | Generalized Fermat | Generalized Fermat |
| 1548 | 500574592^131072+1 | 1140257 | 2026 | Generalized Fermat | Generalized Fermat |
| 1549 | 500529760^131072+1 | 1140252 | 2026 | Generalized Fermat | Generalized Fermat |
| 1550 | 500046444^131072+1 | 1140197 | 2026 | Generalized Fermat | Generalized Fermat |
| 1551 | 500008398^131072+1 | 1140193 | 2026 | Generalized Fermat | Generalized Fermat |
| 1552 | 499641302^131072+1 | 1140151 | 2026 | Generalized Fermat | Generalized Fermat |
| 1553 | 499079964^131072+1 | 1140087 | 2026 | Generalized Fermat | Generalized Fermat |
| 1554 | 499073026^131072+1 | 1140086 | 2026 | Generalized Fermat | Generalized Fermat |
| 1555 | 498919766^131072+1 | 1140069 | 2026 | Generalized Fermat | Generalized Fermat |
| 1556 | 498895596^131072+1 | 1140066 | 2026 | Generalized Fermat | Generalized Fermat |
| 1557 | 498146262^131072+1 | 1139980 | 2026 | Generalized Fermat | Generalized Fermat |
| 1558 | 498094922^131072+1 | 1139975 | 2026 | Generalized Fermat | Generalized Fermat |
| 1559 | 497895320^131072+1 | 1139952 | 2026 | Generalized Fermat | Generalized Fermat |
| 1560 | 945*2^3786772+1 | 1139935 | 2025 | k·2ⁿ±1 | |
| 1561 | 497747906^131072+1 | 1139935 | 2026 | Generalized Fermat | Generalized Fermat |
| 1562 | 497147380^131072+1 | 1139866 | 2026 | Generalized Fermat | Generalized Fermat |
| 1563 | 496592584^131072+1 | 1139803 | 2026 | Generalized Fermat | Generalized Fermat |
| 1564 | 496436806^131072+1 | 1139785 | 2026 | Generalized Fermat | Generalized Fermat |
| 1565 | 496205914^131072+1 | 1139758 | 2026 | Generalized Fermat | Generalized Fermat |
| 1566 | 963*2^3786073+1 | 1139725 | 2025 | k·2ⁿ±1 | |
| 1567 | 495874722^131072+1 | 1139720 | 2026 | Generalized Fermat | Generalized Fermat |
| 1568 | 495725870^131072+1 | 1139703 | 2026 | Generalized Fermat | Generalized Fermat |
| 1569 | 495708556^131072+1 | 1139701 | 2026 | Generalized Fermat | Generalized Fermat |
| 1570 | 495565984^131072+1 | 1139685 | 2026 | Generalized Fermat | Generalized Fermat |
| 1571 | 494897788^131072+1 | 1139608 | 2026 | Generalized Fermat | Generalized Fermat |
| 1572 | 494294752^131072+1 | 1139539 | 2026 | Generalized Fermat | Generalized Fermat |
| 1573 | 493925434^131072+1 | 1139496 | 2026 | Generalized Fermat | Generalized Fermat |
| 1574 | 493315732^131072+1 | 1139426 | 2026 | Generalized Fermat | Generalized Fermat |
| 1575 | 492787090^131072+1 | 1139365 | 2026 | Generalized Fermat | Generalized Fermat |
| 1576 | 492765052^131072+1 | 1139362 | 2026 | Generalized Fermat | Generalized Fermat |
| 1577 | 492760866^131072+1 | 1139362 | 2026 | Generalized Fermat | Generalized Fermat |
| 1578 | 492225698^131072+1 | 1139300 | 2026 | Generalized Fermat | Generalized Fermat |
| 1579 | 492204374^131072+1 | 1139297 | 2026 | Generalized Fermat | Generalized Fermat |
| 1580 | 492013510^131072+1 | 1139275 | 2026 | Generalized Fermat | Generalized Fermat |
| 1581 | 491891628^131072+1 | 1139261 | 2026 | Generalized Fermat | Generalized Fermat |
| 1582 | 491453490^131072+1 | 1139210 | 2026 | Generalized Fermat | Generalized Fermat |
| 1583 | 490890886^131072+1 | 1139145 | 2026 | Generalized Fermat | Generalized Fermat |
| 1584 | 490415264^131072+1 | 1139090 | 2026 | Generalized Fermat | Generalized Fermat |
| 1585 | 490324942^131072+1 | 1139080 | 2026 | Generalized Fermat | Generalized Fermat |
| 1586 | 490019832^131072+1 | 1139044 | 2026 | Generalized Fermat | Generalized Fermat |
| 1587 | 489887458^131072+1 | 1139029 | 2026 | Generalized Fermat | Generalized Fermat |
| 1588 | 489268682^131072+1 | 1138957 | 2026 | Generalized Fermat | Generalized Fermat |
| 1589 | 489256184^131072+1 | 1138955 | 2026 | Generalized Fermat | Generalized Fermat |
| 1590 | 488384592^131072+1 | 1138854 | 2026 | Generalized Fermat | Generalized Fermat |
| 1591 | 488211624^131072+1 | 1138834 | 2026 | Generalized Fermat | Generalized Fermat |
| 1592 | 487954252^131072+1 | 1138804 | 2026 | Generalized Fermat | Generalized Fermat |
| 1593 | 487863880^131072+1 | 1138793 | 2026 | Generalized Fermat | Generalized Fermat |
| 1594 | 487846298^131072+1 | 1138791 | 2026 | Generalized Fermat | Generalized Fermat |
| 1595 | 487795790^131072+1 | 1138785 | 2026 | Generalized Fermat | Generalized Fermat |
| 1596 | 487495766^131072+1 | 1138750 | 2026 | Generalized Fermat | Generalized Fermat |
| 1597 | 487166312^131072+1 | 1138712 | 2026 | Generalized Fermat | Generalized Fermat |
| 1598 | 487060178^131072+1 | 1138699 | 2026 | Generalized Fermat | Generalized Fermat |
| 1599 | 486554562^131072+1 | 1138640 | 2026 | Generalized Fermat | Generalized Fermat |
| 1600 | 485638920^131072+1 | 1138533 | 2026 | Generalized Fermat | Generalized Fermat |
| 1601 | 485373018^131072+1 | 1138502 | 2026 | Generalized Fermat | Generalized Fermat |
| 1602 | 485228042^131072+1 | 1138485 | 2026 | Generalized Fermat | Generalized Fermat |
| 1603 | 484962424^131072+1 | 1138454 | 2026 | Generalized Fermat | Generalized Fermat |
| 1604 | 484160156^131072+1 | 1138359 | 2026 | Generalized Fermat | Generalized Fermat |
| 1605 | 484122466^131072+1 | 1138355 | 2026 | Generalized Fermat | Generalized Fermat |
| 1606 | 483955252^131072+1 | 1138335 | 2026 | Generalized Fermat | Generalized Fermat |
| 1607 | 483619722^131072+1 | 1138296 | 2026 | Generalized Fermat | Generalized Fermat |
| 1608 | 482720488^131072+1 | 1138190 | 2026 | Generalized Fermat | Generalized Fermat |
| 1609 | 482421348^131072+1 | 1138155 | 2026 | Generalized Fermat | Generalized Fermat |
| 1610 | 482157264^131072+1 | 1138123 | 2026 | Generalized Fermat | Generalized Fermat |
| 1611 | 482009080^131072+1 | 1138106 | 2026 | Generalized Fermat | Generalized Fermat |
| 1612 | 481745250^131072+1 | 1138075 | 2026 | Generalized Fermat | Generalized Fermat |
| 1613 | 481717484^131072+1 | 1138071 | 2026 | Generalized Fermat | Generalized Fermat |
| 1614 | 481278824^131072+1 | 1138020 | 2026 | Generalized Fermat | Generalized Fermat |
| 1615 | 481191450^131072+1 | 1138009 | 2026 | Generalized Fermat | Generalized Fermat |
| 1616 | 447*2^3780151+1 | 1137942 | 2022 | k·2ⁿ±1 | |
| 1617 | 480335494^131072+1 | 1137908 | 2026 | Generalized Fermat | Generalized Fermat |
| 1618 | 480315980^131072+1 | 1137906 | 2026 | Generalized Fermat | Generalized Fermat |
| 1619 | 480297328^131072+1 | 1137903 | 2026 | Generalized Fermat | Generalized Fermat |
| 1620 | 345*2^3779921+1 | 1137873 | 2022 | k·2ⁿ±1 | |
| 1621 | 477*2^3779871+1 | 1137858 | 2022 | k·2ⁿ±1 | |
| 1622 | 479605186^131072+1 | 1137821 | 2026 | Generalized Fermat | Generalized Fermat |
| 1623 | 479591498^131072+1 | 1137820 | 2026 | Generalized Fermat | Generalized Fermat |
| 1624 | 479410634^131072+1 | 1137798 | 2026 | Generalized Fermat | Generalized Fermat |
| 1625 | 479319442^131072+1 | 1137787 | 2026 | Generalized Fermat | Generalized Fermat |
| 1626 | 116778*5^1627724-1 | 1137736 | 2025 | ||
| 1627 | 478812392^131072+1 | 1137727 | 2026 | Generalized Fermat | Generalized Fermat |
| 1628 | 478527428^131072+1 | 1137693 | 2026 | Generalized Fermat | Generalized Fermat |
| 1629 | 478288216^131072+1 | 1137665 | 2026 | Generalized Fermat | Generalized Fermat |
| 1630 | 478061994^131072+1 | 1137638 | 2026 | Generalized Fermat | Generalized Fermat |
| 1631 | 477997996^131072+1 | 1137630 | 2026 | Generalized Fermat | Generalized Fermat |
| 1632 | 477771668^131072+1 | 1137603 | 2026 | Generalized Fermat | Generalized Fermat |
| 1633 | 477622706^131072+1 | 1137586 | 2026 | Generalized Fermat | Generalized Fermat |
| 1634 | 477603046^131072+1 | 1137583 | 2026 | Generalized Fermat | Generalized Fermat |
| 1635 | 477422094^131072+1 | 1137562 | 2026 | Generalized Fermat | Generalized Fermat |
| 1636 | 477054410^131072+1 | 1137518 | 2026 | Generalized Fermat | Generalized Fermat |
| 1637 | 476759632^131072+1 | 1137483 | 2026 | Generalized Fermat | Generalized Fermat |
| 1638 | 476541126^131072+1 | 1137456 | 2026 | Generalized Fermat | Generalized Fermat |
| 1639 | 476087386^131072+1 | 1137402 | 2026 | Generalized Fermat | Generalized Fermat |
| 1640 | 476072412^131072+1 | 1137400 | 2026 | Generalized Fermat | Generalized Fermat |
| 1641 | 1145*2^3778331+1 | 1137395 | 2025 | k·2ⁿ±1 | |
| 1642 | 475762892^131072+1 | 1137363 | 2026 | Generalized Fermat | Generalized Fermat |
| 1643 | 475451680^131072+1 | 1137326 | 2026 | Generalized Fermat | Generalized Fermat |
| 1644 | 475393394^131072+1 | 1137319 | 2026 | Generalized Fermat | Generalized Fermat |
| 1645 | 475324932^131072+1 | 1137311 | 2026 | Generalized Fermat | Generalized Fermat |
| 1646 | 475159914^131072+1 | 1137291 | 2026 | Generalized Fermat | Generalized Fermat |
| 1647 | 474896988^131072+1 | 1137260 | 2026 | Generalized Fermat | Generalized Fermat |
| 1648 | 474530394^131072+1 | 1137216 | 2026 | Generalized Fermat | Generalized Fermat |
| 1649 | 474474916^131072+1 | 1137209 | 2026 | Generalized Fermat | Generalized Fermat |
| 1650 | 474074356^131072+1 | 1137161 | 2026 | Generalized Fermat | Generalized Fermat |
| 1651 | 474046496^131072+1 | 1137158 | 2026 | Generalized Fermat | Generalized Fermat |
| 1652 | 473855670^131072+1 | 1137135 | 2026 | Generalized Fermat | Generalized Fermat |
| 1653 | 473636218^131072+1 | 1137108 | 2026 | Generalized Fermat | Generalized Fermat |
| 1654 | 473124614^131072+1 | 1137047 | 2026 | Generalized Fermat | Generalized Fermat |
| 1655 | 472835098^131072+1 | 1137012 | 2026 | Generalized Fermat | Generalized Fermat |
| 1656 | 472331690^131072+1 | 1136951 | 2026 | Generalized Fermat | Generalized Fermat |
| 1657 | 472042908^131072+1 | 1136917 | 2026 | Generalized Fermat | Generalized Fermat |
| 1658 | 471998822^131072+1 | 1136911 | 2026 | Generalized Fermat | Generalized Fermat |
| 1659 | 471646550^131072+1 | 1136869 | 2026 | Generalized Fermat | Generalized Fermat |
| 1660 | 471517682^131072+1 | 1136853 | 2026 | Generalized Fermat | Generalized Fermat |
| 1661 | 470766964^131072+1 | 1136763 | 2026 | Generalized Fermat | Generalized Fermat |
| 1662 | 470711260^131072+1 | 1136756 | 2026 | Generalized Fermat | Generalized Fermat |
| 1663 | 470427566^131072+1 | 1136721 | 2026 | Generalized Fermat | Generalized Fermat |
| 1664 | 470409204^131072+1 | 1136719 | 2026 | Generalized Fermat | Generalized Fermat |
| 1665 | 470396738^131072+1 | 1136718 | 2026 | Generalized Fermat | Generalized Fermat |
| 1666 | 470031008^131072+1 | 1136673 | 2026 | Generalized Fermat | Generalized Fermat |
| 1667 | 469743508^131072+1 | 1136639 | 2026 | Generalized Fermat | Generalized Fermat |
| 1668 | 469412882^131072+1 | 1136599 | 2026 | Generalized Fermat | Generalized Fermat |
| 1669 | 469391346^131072+1 | 1136596 | 2026 | Generalized Fermat | Generalized Fermat |
| 1670 | 468660786^131072+1 | 1136507 | 2026 | Generalized Fermat | Generalized Fermat |
| 1671 | 468655466^131072+1 | 1136507 | 2026 | Generalized Fermat | Generalized Fermat |
| 1672 | 468600100^131072+1 | 1136500 | 2026 | Generalized Fermat | Generalized Fermat |
| 1673 | 468290810^131072+1 | 1136462 | 2026 | Generalized Fermat | Generalized Fermat |
| 1674 | 468169190^131072+1 | 1136448 | 2026 | Generalized Fermat | Generalized Fermat |
| 1675 | 468153816^131072+1 | 1136446 | 2026 | Generalized Fermat | Generalized Fermat |
| 1676 | 468124386^131072+1 | 1136442 | 2026 | Generalized Fermat | Generalized Fermat |
| 1677 | 467931832^131072+1 | 1136419 | 2026 | Generalized Fermat | Generalized Fermat |
| 1678 | 467885520^131072+1 | 1136413 | 2026 | Generalized Fermat | Generalized Fermat |
| 1679 | 467126782^131072+1 | 1136321 | 2026 | Generalized Fermat | Generalized Fermat |
| 1680 | 251*2^3774587+1 | 1136267 | 2022 | k·2ⁿ±1 | |
| 1681 | 466557260^131072+1 | 1136251 | 2026 | Generalized Fermat | Generalized Fermat |
| 1682 | 466551436^131072+1 | 1136250 | 2026 | Generalized Fermat | Generalized Fermat |
| 1683 | 466044540^131072+1 | 1136189 | 2026 | Generalized Fermat | Generalized Fermat |
| 1684 | 465940300^131072+1 | 1136176 | 2026 | Generalized Fermat | Generalized Fermat |
| 1685 | 465860088^131072+1 | 1136166 | 2026 | Generalized Fermat | Generalized Fermat |
| 1686 | 465817892^131072+1 | 1136161 | 2026 | Generalized Fermat | Generalized Fermat |
| 1687 | 465700982^131072+1 | 1136147 | 2026 | Generalized Fermat | Generalized Fermat |
| 1688 | 1017*2^3774168+1 | 1136141 | 2025 | k·2ⁿ±1 | |
| 1689 | 465577674^131072+1 | 1136132 | 2026 | Generalized Fermat | Generalized Fermat |
| 1690 | 439*2^3773958+1 | 1136078 | 2022 | k·2ⁿ±1 | |
| 1691 | 464857142^131072+1 | 1136043 | 2026 | Generalized Fermat | Generalized Fermat |
| 1692 | 464846196^131072+1 | 1136042 | 2026 | Generalized Fermat | Generalized Fermat |
| 1693 | 464838742^131072+1 | 1136041 | 2026 | Generalized Fermat | Generalized Fermat |
| 1694 | 464814562^131072+1 | 1136038 | 2026 | Generalized Fermat | Generalized Fermat |
| 1695 | 464684362^131072+1 | 1136022 | 2026 | Generalized Fermat | Generalized Fermat |
| 1696 | 464174626^131072+1 | 1135960 | 2026 | Generalized Fermat | Generalized Fermat |
| 1697 | 464024064^131072+1 | 1135941 | 2026 | Generalized Fermat | Generalized Fermat |
| 1698 | 43*182^502611-1 | 1135939 | 2020 | ||
| 1699 | 463973664^131072+1 | 1135935 | 2026 | Generalized Fermat | Generalized Fermat |
| 1700 | 463969394^131072+1 | 1135935 | 2026 | Generalized Fermat | Generalized Fermat |
| 1701 | 463587088^131072+1 | 1135888 | 2026 | Generalized Fermat | Generalized Fermat |
| 1702 | 462991376^131072+1 | 1135814 | 2026 | Generalized Fermat | Generalized Fermat |
| 1703 | 462689854^131072+1 | 1135777 | 2026 | Generalized Fermat | Generalized Fermat |
| 1704 | 462556350^131072+1 | 1135761 | 2026 | Generalized Fermat | Generalized Fermat |
| 1705 | 462536364^131072+1 | 1135759 | 2026 | Generalized Fermat | Generalized Fermat |
| 1706 | 462067002^131072+1 | 1135701 | 2026 | Generalized Fermat | Generalized Fermat |
| 1707 | 462060150^131072+1 | 1135700 | 2026 | Generalized Fermat | Generalized Fermat |
| 1708 | 461927090^131072+1 | 1135683 | 2026 | Generalized Fermat | Generalized Fermat |
| 1709 | 461762782^131072+1 | 1135663 | 2026 | Generalized Fermat | Generalized Fermat |
| 1710 | 461706078^131072+1 | 1135656 | 2026 | Generalized Fermat | Generalized Fermat |
| 1711 | 461602570^131072+1 | 1135643 | 2026 | Generalized Fermat | Generalized Fermat |
| 1712 | 461331614^131072+1 | 1135610 | 2026 | Generalized Fermat | Generalized Fermat |
| 1713 | 461328618^131072+1 | 1135610 | 2026 | Generalized Fermat | Generalized Fermat |
| 1714 | 461268310^131072+1 | 1135602 | 2026 | Generalized Fermat | Generalized Fermat |
| 1715 | 460859850^131072+1 | 1135552 | 2026 | Generalized Fermat | Generalized Fermat |
| 1716 | 460705216^131072+1 | 1135533 | 2026 | Generalized Fermat | Generalized Fermat |
| 1717 | 460314542^131072+1 | 1135484 | 2026 | Generalized Fermat | Generalized Fermat |
| 1718 | 460214036^131072+1 | 1135472 | 2026 | Generalized Fermat | Generalized Fermat |
| 1719 | 415267*2^3771929-1 | 1135470 | 2011 | k·2ⁿ±1 | |
| 1720 | 11*2^3771821+1 | 1135433 | 2013 | k·2ⁿ±1 | |
| 1721 | 459786260^131072+1 | 1135419 | 2026 | Generalized Fermat | Generalized Fermat |
| 1722 | 459723294^131072+1 | 1135411 | 2026 | Generalized Fermat | Generalized Fermat |
| 1723 | 459471112^131072+1 | 1135380 | 2026 | Generalized Fermat | Generalized Fermat |
| 1724 | 459470162^131072+1 | 1135380 | 2026 | Generalized Fermat | Generalized Fermat |
| 1725 | 459245604^131072+1 | 1135352 | 2026 | Generalized Fermat | Generalized Fermat |
| 1726 | 458720100^131072+1 | 1135287 | 2026 | Generalized Fermat | Generalized Fermat |
| 1727 | 458512666^131072+1 | 1135261 | 2026 | Generalized Fermat | Generalized Fermat |
| 1728 | 458167558^131072+1 | 1135218 | 2026 | Generalized Fermat | Generalized Fermat |
| 1729 | 457935694^131072+1 | 1135189 | 2026 | Generalized Fermat | Generalized Fermat |
| 1730 | 457755342^131072+1 | 1135167 | 2026 | Generalized Fermat | Generalized Fermat |
| 1731 | 457579196^131072+1 | 1135145 | 2026 | Generalized Fermat | Generalized Fermat |
| 1732 | 456899482^131072+1 | 1135061 | 2026 | Generalized Fermat | Generalized Fermat |
| 1733 | 456350088^131072+1 | 1134992 | 2026 | Generalized Fermat | Generalized Fermat |
| 1734 | 456209042^131072+1 | 1134974 | 2026 | Generalized Fermat | Generalized Fermat |
| 1735 | 456155918^131072+1 | 1134968 | 2026 | Generalized Fermat | Generalized Fermat |
| 1736 | 456121176^131072+1 | 1134963 | 2026 | Generalized Fermat | Generalized Fermat |
| 1737 | 456061560^131072+1 | 1134956 | 2026 | Generalized Fermat | Generalized Fermat |
| 1738 | 456037258^131072+1 | 1134953 | 2026 | Generalized Fermat | Generalized Fermat |
| 1739 | 455872824^131072+1 | 1134932 | 2026 | Generalized Fermat | Generalized Fermat |
| 1740 | 455750822^131072+1 | 1134917 | 2026 | Generalized Fermat | Generalized Fermat |
| 1741 | 455401740^131072+1 | 1134874 | 2026 | Generalized Fermat | Generalized Fermat |
| 1742 | 455191882^131072+1 | 1134847 | 2026 | Generalized Fermat | Generalized Fermat |
| 1743 | 455171206^131072+1 | 1134845 | 2026 | Generalized Fermat | Generalized Fermat |
| 1744 | 455002544^131072+1 | 1134824 | 2026 | Generalized Fermat | Generalized Fermat |
| 1745 | 454202684^131072+1 | 1134724 | 2026 | Generalized Fermat | Generalized Fermat |
| 1746 | 454190694^131072+1 | 1134722 | 2026 | Generalized Fermat | Generalized Fermat |
| 1747 | 453985824^131072+1 | 1134696 | 2026 | Generalized Fermat | Generalized Fermat |
| 1748 | 453681554^131072+1 | 1134658 | 2026 | Generalized Fermat | Generalized Fermat |
| 1749 | 453316528^131072+1 | 1134612 | 2026 | Generalized Fermat | Generalized Fermat |
| 1750 | 453181374^131072+1 | 1134595 | 2026 | Generalized Fermat | Generalized Fermat |
| 1751 | 453000688^131072+1 | 1134573 | 2026 | Generalized Fermat | Generalized Fermat |
| 1752 | 452963866^131072+1 | 1134568 | 2026 | Generalized Fermat | Generalized Fermat |
| 1753 | 452839182^131072+1 | 1134552 | 2026 | Generalized Fermat | Generalized Fermat |
| 1754 | 452212062^131072+1 | 1134474 | 2026 | Generalized Fermat | Generalized Fermat |
| 1755 | 452136676^131072+1 | 1134464 | 2026 | Generalized Fermat | Generalized Fermat |
| 1756 | 452060194^131072+1 | 1134454 | 2026 | Generalized Fermat | Generalized Fermat |
| 1757 | 451874846^131072+1 | 1134431 | 2026 | Generalized Fermat | Generalized Fermat |
| 1758 | 451720968^131072+1 | 1134412 | 2026 | Generalized Fermat | Generalized Fermat |
| 1759 | 451658922^131072+1 | 1134404 | 2026 | Generalized Fermat | Generalized Fermat |
| 1760 | 451654004^131072+1 | 1134403 | 2026 | Generalized Fermat | Generalized Fermat |
| 1761 | 451004622^131072+1 | 1134321 | 2026 | Generalized Fermat | Generalized Fermat |
| 1762 | 427*2^3768104+1 | 1134315 | 2022 | k·2ⁿ±1 | |
| 1763 | 1455*2^3768024-1 | 1134292 | 2022 | k·2ⁿ±1 | |
| 1764 | 450464008^131072+1 | 1134253 | 2026 | Generalized Fermat | Generalized Fermat |
| 1765 | 450383536^131072+1 | 1134243 | 2026 | Generalized Fermat | Generalized Fermat |
| 1766 | 450079700^131072+1 | 1134204 | 2026 | Generalized Fermat | Generalized Fermat |
| 1767 | 450044692^131072+1 | 1134200 | 2026 | Generalized Fermat | Generalized Fermat |
| 1768 | 711*2^3767492+1 | 1134131 | 2022 | k·2ⁿ±1 | |
| 1769 | 449388984^131072+1 | 1134117 | 2026 | Generalized Fermat | Generalized Fermat |
| 1770 | 765*2^3767432+1 | 1134113 | 2025 | k·2ⁿ±1 | |
| 1771 | 448252904^131072+1 | 1133973 | 2026 | Generalized Fermat | Generalized Fermat |
| 1772 | 448124438^131072+1 | 1133957 | 2026 | Generalized Fermat | Generalized Fermat |
| 1773 | 448082206^131072+1 | 1133951 | 2026 | Generalized Fermat | Generalized Fermat |
| 1774 | 448045664^131072+1 | 1133947 | 2026 | Generalized Fermat | Generalized Fermat |
| 1775 | 447992080^131072+1 | 1133940 | 2026 | Generalized Fermat | Generalized Fermat |
| 1776 | 447939188^131072+1 | 1133933 | 2026 | Generalized Fermat | Generalized Fermat |
| 1777 | 447362504^131072+1 | 1133860 | 2026 | Generalized Fermat | Generalized Fermat |
| 1778 | 447352760^131072+1 | 1133859 | 2026 | Generalized Fermat | Generalized Fermat |
| 1779 | 447240860^131072+1 | 1133844 | 2026 | Generalized Fermat | Generalized Fermat |
| 1780 | 447235386^131072+1 | 1133844 | 2026 | Generalized Fermat | Generalized Fermat |
| 1781 | 447053222^131072+1 | 1133820 | 2026 | Generalized Fermat | Generalized Fermat |
| 1782 | 446891680^131072+1 | 1133800 | 2026 | Generalized Fermat | Generalized Fermat |
| 1783 | 446877260^131072+1 | 1133798 | 2026 | Generalized Fermat | Generalized Fermat |
| 1784 | 446628514^131072+1 | 1133766 | 2026 | Generalized Fermat | Generalized Fermat |
| 1785 | 446593652^131072+1 | 1133762 | 2026 | Generalized Fermat | Generalized Fermat |
| 1786 | 446323762^131072+1 | 1133727 | 2026 | Generalized Fermat | Generalized Fermat |
| 1787 | 446076252^131072+1 | 1133696 | 2026 | Generalized Fermat | Generalized Fermat |
| 1788 | 445999394^131072+1 | 1133686 | 2026 | Generalized Fermat | Generalized Fermat |
| 1789 | 445793220^131072+1 | 1133660 | 2026 | Generalized Fermat | Generalized Fermat |
| 1790 | 250224!/250199#+1 | 1133656 | 2025 | Compositorial | |
| 1791 | 445699138^131072+1 | 1133648 | 2026 | Generalized Fermat | Generalized Fermat |
| 1792 | 445210486^131072+1 | 1133585 | 2026 | Generalized Fermat | Generalized Fermat |
| 1793 | 444364596^131072+1 | 1133477 | 2026 | Generalized Fermat | Generalized Fermat |
| 1794 | 444071992^131072+1 | 1133440 | 2026 | Generalized Fermat | Generalized Fermat |
| 1795 | 265*2^3765189-1 | 1133438 | 2018 | k·2ⁿ±1 | |
| 1796 | 443997374^131072+1 | 1133430 | 2026 | Generalized Fermat | Generalized Fermat |
| 1797 | 297*2^3765140+1 | 1133423 | 2022 | k·2ⁿ±1 | |
| 1798 | 443610724^131072+1 | 1133380 | 2026 | Generalized Fermat | Generalized Fermat |
| 1799 | 443501084^131072+1 | 1133366 | 2026 | Generalized Fermat | Generalized Fermat |
| 1800 | 442963322^131072+1 | 1133297 | 2026 | Generalized Fermat | Generalized Fermat |
| 1801 | 442759658^131072+1 | 1133271 | 2026 | Generalized Fermat | Generalized Fermat |
| 1802 | 442112806^131072+1 | 1133188 | 2026 | Generalized Fermat | Generalized Fermat |
| 1803 | 381*2^3764189+1 | 1133137 | 2022 | k·2ⁿ±1 | |
| 1804 | 441565644^131072+1 | 1133117 | 2026 | Generalized Fermat | Generalized Fermat |
| 1805 | 441459110^131072+1 | 1133104 | 2026 | Generalized Fermat | Generalized Fermat |
| 1806 | 441135258^131072+1 | 1133062 | 2026 | Generalized Fermat | Generalized Fermat |
| 1807 | 441087106^131072+1 | 1133056 | 2026 | Generalized Fermat | Generalized Fermat |
| 1808 | 440677054^131072+1 | 1133003 | 2026 | Generalized Fermat | Generalized Fermat |
| 1809 | 440601828^131072+1 | 1132993 | 2026 | Generalized Fermat | Generalized Fermat |
| 1810 | 440530522^131072+1 | 1132984 | 2026 | Generalized Fermat | Generalized Fermat |
| 1811 | 440515272^131072+1 | 1132982 | 2026 | Generalized Fermat | Generalized Fermat |
| 1812 | 440505876^131072+1 | 1132981 | 2026 | Generalized Fermat | Generalized Fermat |
| 1813 | 115*2^3763650+1 | 1132974 | 2022 | k·2ⁿ±1 | |
| 1814 | 440399330^131072+1 | 1132967 | 2026 | Generalized Fermat | Generalized Fermat |
| 1815 | 440021442^131072+1 | 1132918 | 2026 | Generalized Fermat | Generalized Fermat |
| 1816 | 439950936^131072+1 | 1132909 | 2026 | Generalized Fermat | Generalized Fermat |
| 1817 | 439773936^131072+1 | 1132886 | 2026 | Generalized Fermat | Generalized Fermat |
| 1818 | 439680122^131072+1 | 1132874 | 2026 | Generalized Fermat | Generalized Fermat |
| 1819 | 439427954^131072+1 | 1132841 | 2026 | Generalized Fermat | Generalized Fermat |
| 1820 | 439332398^131072+1 | 1132829 | 2026 | Generalized Fermat | Generalized Fermat |
| 1821 | 438333524^131072+1 | 1132699 | 2026 | Generalized Fermat | Generalized Fermat |
| 1822 | 438098426^131072+1 | 1132669 | 2026 | Generalized Fermat | Generalized Fermat |
| 1823 | 438085354^131072+1 | 1132667 | 2026 | Generalized Fermat | Generalized Fermat |
| 1824 | 437885186^131072+1 | 1132641 | 2026 | Generalized Fermat | Generalized Fermat |
| 1825 | 437607302^131072+1 | 1132605 | 2026 | Generalized Fermat | Generalized Fermat |
| 1826 | 437345588^131072+1 | 1132571 | 2026 | Generalized Fermat | Generalized Fermat |
| 1827 | 437133122^131072+1 | 1132543 | 2026 | Generalized Fermat | Generalized Fermat |
| 1828 | 437026982^131072+1 | 1132529 | 2026 | Generalized Fermat | Generalized Fermat |
| 1829 | 437026126^131072+1 | 1132529 | 2026 | Generalized Fermat | Generalized Fermat |
| 1830 | 436613374^131072+1 | 1132475 | 2026 | Generalized Fermat | Generalized Fermat |
| 1831 | 436471350^131072+1 | 1132457 | 2026 | Generalized Fermat | Generalized Fermat |
| 1832 | 436197732^131072+1 | 1132421 | 2026 | Generalized Fermat | Generalized Fermat |
| 1833 | 436061652^131072+1 | 1132403 | 2026 | Generalized Fermat | Generalized Fermat |
| 1834 | 436001504^131072+1 | 1132395 | 2026 | Generalized Fermat | Generalized Fermat |
| 1835 | 435031020^131072+1 | 1132269 | 2026 | Generalized Fermat | Generalized Fermat |
| 1836 | 434841740^131072+1 | 1132244 | 2026 | Generalized Fermat | Generalized Fermat |
| 1837 | 434433602^131072+1 | 1132190 | 2026 | Generalized Fermat | Generalized Fermat |
| 1838 | 434098216^131072+1 | 1132146 | 2026 | Generalized Fermat | Generalized Fermat |
| 1839 | 433780876^131072+1 | 1132105 | 2026 | Generalized Fermat | Generalized Fermat |
| 1840 | 433598920^131072+1 | 1132081 | 2026 | Generalized Fermat | Generalized Fermat |
| 1841 | 433567136^131072+1 | 1132077 | 2026 | Generalized Fermat | Generalized Fermat |
| 1842 | 433433942^131072+1 | 1132059 | 2026 | Generalized Fermat | Generalized Fermat |
| 1843 | 433362446^131072+1 | 1132050 | 2026 | Generalized Fermat | Generalized Fermat |
| 1844 | 432733962^131072+1 | 1131967 | 2026 | Generalized Fermat | Generalized Fermat |
| 1845 | 432715620^131072+1 | 1131965 | 2026 | Generalized Fermat | Generalized Fermat |
| 1846 | 432260108^131072+1 | 1131905 | 2026 | Generalized Fermat | Generalized Fermat |
| 1847 | 432097366^131072+1 | 1131883 | 2026 | Generalized Fermat | Generalized Fermat |
| 1848 | 432000840^131072+1 | 1131871 | 2026 | Generalized Fermat | Generalized Fermat |
| 1849 | 431850178^131072+1 | 1131851 | 2026 | Generalized Fermat | Generalized Fermat |
| 1850 | 431740724^131072+1 | 1131836 | 2026 | Generalized Fermat | Generalized Fermat |
| 1851 | 431534824^131072+1 | 1131809 | 2026 | Generalized Fermat | Generalized Fermat |
| 1852 | 431382210^131072+1 | 1131789 | 2026 | Generalized Fermat | Generalized Fermat |
| 1853 | 431089208^131072+1 | 1131750 | 2026 | Generalized Fermat | Generalized Fermat |
| 1854 | 430915922^131072+1 | 1131728 | 2026 | Generalized Fermat | Generalized Fermat |
| 1855 | 430738314^131072+1 | 1131704 | 2026 | Generalized Fermat | Generalized Fermat |
| 1856 | 430342498^131072+1 | 1131652 | 2026 | Generalized Fermat | Generalized Fermat |
| 1857 | 430243246^131072+1 | 1131639 | 2026 | Generalized Fermat | Generalized Fermat |
| 1858 | 430233048^131072+1 | 1131637 | 2026 | Generalized Fermat | Generalized Fermat |
| 1859 | 411*2^3759067+1 | 1131595 | 2022 | k·2ⁿ±1 | |
| 1860 | 429843934^131072+1 | 1131586 | 2026 | Generalized Fermat | Generalized Fermat |
| 1861 | 429812598^131072+1 | 1131582 | 2026 | Generalized Fermat | Generalized Fermat |
| 1862 | 429785684^131072+1 | 1131578 | 2026 | Generalized Fermat | Generalized Fermat |
| 1863 | 429777050^131072+1 | 1131577 | 2026 | Generalized Fermat | Generalized Fermat |
| 1864 | 429629176^131072+1 | 1131557 | 2026 | Generalized Fermat | Generalized Fermat |
| 1865 | 429562606^131072+1 | 1131549 | 2026 | Generalized Fermat | Generalized Fermat |
| 1866 | 429320748^131072+1 | 1131516 | 2026 | Generalized Fermat | Generalized Fermat |
| 1867 | 429267826^131072+1 | 1131509 | 2026 | Generalized Fermat | Generalized Fermat |
| 1868 | 429193154^131072+1 | 1131500 | 2026 | Generalized Fermat | Generalized Fermat |
| 1869 | 429172048^131072+1 | 1131497 | 2026 | Generalized Fermat | Generalized Fermat |
| 1870 | 1115*2^3758721+1 | 1131491 | 2025 | k·2ⁿ±1 | Divides GF(3758718,5) |
| 1871 | 428822984^131072+1 | 1131450 | 2026 | Generalized Fermat | Generalized Fermat |
| 1872 | 428702274^131072+1 | 1131434 | 2026 | Generalized Fermat | Generalized Fermat |
| 1873 | 428412262^131072+1 | 1131396 | 2026 | Generalized Fermat | Generalized Fermat |
| 1874 | 427736228^131072+1 | 1131306 | 2026 | Generalized Fermat | Generalized Fermat |
| 1875 | 427530934^131072+1 | 1131279 | 2026 | Generalized Fermat | Generalized Fermat |
| 1876 | 427363252^131072+1 | 1131256 | 2026 | Generalized Fermat | Generalized Fermat |
| 1877 | 426961028^131072+1 | 1131203 | 2026 | Generalized Fermat | Generalized Fermat |
| 1878 | 426945004^131072+1 | 1131201 | 2026 | Generalized Fermat | Generalized Fermat |
| 1879 | 426891862^131072+1 | 1131194 | 2026 | Generalized Fermat | Generalized Fermat |
| 1880 | 426505810^131072+1 | 1131142 | 2026 | Generalized Fermat | Generalized Fermat |
| 1881 | 426486542^131072+1 | 1131139 | 2026 | Generalized Fermat | Generalized Fermat |
| 1882 | 426462720^131072+1 | 1131136 | 2026 | Generalized Fermat | Generalized Fermat |
| 1883 | 1965*2^3757436-1 | 1131105 | 2026 | k·2ⁿ±1 | |
| 1884 | 426046334^131072+1 | 1131081 | 2026 | Generalized Fermat | Generalized Fermat |
| 1885 | 405*2^3757192+1 | 1131031 | 2022 | k·2ⁿ±1 | |
| 1886 | 425560256^131072+1 | 1131016 | 2026 | Generalized Fermat | Generalized Fermat |
| 1887 | 424772790^131072+1 | 1130910 | 2026 | Generalized Fermat | Generalized Fermat |
| 1888 | 424433750^131072+1 | 1130865 | 2026 | Generalized Fermat | Generalized Fermat |
| 1889 | 423925120^131072+1 | 1130797 | 2026 | Generalized Fermat | Generalized Fermat |
| 1890 | 423776042^131072+1 | 1130777 | 2026 | Generalized Fermat | Generalized Fermat |
| 1891 | 423758776^131072+1 | 1130774 | 2026 | Generalized Fermat | Generalized Fermat |
| 1892 | 423713474^131072+1 | 1130768 | 2026 | Generalized Fermat | Generalized Fermat |
| 1893 | 423500600^131072+1 | 1130740 | 2026 | Generalized Fermat | Generalized Fermat |
| 1894 | 423478978^131072+1 | 1130737 | 2026 | Generalized Fermat | Generalized Fermat |
| 1895 | 423122926^131072+1 | 1130689 | 2026 | Generalized Fermat | Generalized Fermat |
| 1896 | 423118964^131072+1 | 1130688 | 2026 | Generalized Fermat | Generalized Fermat |
| 1897 | 422476072^131072+1 | 1130602 | 2026 | Generalized Fermat | Generalized Fermat |
| 1898 | 422125314^131072+1 | 1130554 | 2026 | Generalized Fermat | Generalized Fermat |
| 1899 | 422021206^131072+1 | 1130540 | 2026 | Generalized Fermat | Generalized Fermat |
| 1900 | 421991400^131072+1 | 1130536 | 2026 | Generalized Fermat | Generalized Fermat |
| 1901 | 421904818^131072+1 | 1130525 | 2026 | Generalized Fermat | Generalized Fermat |
| 1902 | 421782596^131072+1 | 1130508 | 2026 | Generalized Fermat | Generalized Fermat |
| 1903 | 421394704^131072+1 | 1130456 | 2026 | Generalized Fermat | Generalized Fermat |
| 1904 | 420876060^131072+1 | 1130386 | 2026 | Generalized Fermat | Generalized Fermat |
| 1905 | 1981*2^3754984+1 | 1130367 | 2025 | k·2ⁿ±1 | Divides GF(3754983,12) [GG] |
| 1906 | 420606472^131072+1 | 1130349 | 2026 | Generalized Fermat | Generalized Fermat |
| 1907 | 420575140^131072+1 | 1130345 | 2026 | Generalized Fermat | Generalized Fermat |
| 1908 | 420433550^131072+1 | 1130326 | 2026 | Generalized Fermat | Generalized Fermat |
| 1909 | 419922048^131072+1 | 1130256 | 2026 | Generalized Fermat | Generalized Fermat |
| 1910 | 419604630^131072+1 | 1130213 | 2026 | Generalized Fermat | Generalized Fermat |
| 1911 | 419212610^131072+1 | 1130160 | 2026 | Generalized Fermat | Generalized Fermat |
| 1912 | 419173210^131072+1 | 1130155 | 2026 | Generalized Fermat | Generalized Fermat |
| 1913 | 419051636^131072+1 | 1130138 | 2026 | Generalized Fermat | Generalized Fermat |
| 1914 | 418502690^131072+1 | 1130064 | 2026 | Generalized Fermat | Generalized Fermat |
| 1915 | 418365960^131072+1 | 1130045 | 2026 | Generalized Fermat | Generalized Fermat |
| 1916 | 817*2^3753850+1 | 1130025 | 2025 | k·2ⁿ±1 | |
| 1917 | 418119234^131072+1 | 1130012 | 2026 | Generalized Fermat | Generalized Fermat |
| 1918 | 417975870^131072+1 | 1129992 | 2026 | Generalized Fermat | Generalized Fermat |
| 1919 | 417616944^131072+1 | 1129943 | 2026 | Generalized Fermat | Generalized Fermat |
| 1920 | 417399630^131072+1 | 1129913 | 2026 | Generalized Fermat | Generalized Fermat |
| 1921 | 417243586^131072+1 | 1129892 | 2026 | Generalized Fermat | Generalized Fermat |
| 1922 | 416617466^131072+1 | 1129807 | 2026 | Generalized Fermat | Generalized Fermat |
| 1923 | 938237*2^3752950-1 | 1129757 | 2007 | Woodall | Woodall |
| 1924 | 416244616^131072+1 | 1129756 | 2026 | Generalized Fermat | Generalized Fermat |
| 1925 | 415887310^131072+1 | 1129707 | 2026 | Generalized Fermat | Generalized Fermat |
| 1926 | 415805378^131072+1 | 1129696 | 2026 | Generalized Fermat | Generalized Fermat |
| 1927 | 415607998^131072+1 | 1129669 | 2026 | Generalized Fermat | Generalized Fermat |
| 1928 | 414913548^131072+1 | 1129573 | 2026 | Generalized Fermat | Generalized Fermat |
| 1929 | 414811564^131072+1 | 1129559 | 2026 | Generalized Fermat | Generalized Fermat |
| 1930 | 414811412^131072+1 | 1129559 | 2026 | Generalized Fermat | Generalized Fermat |
| 1931 | 414791744^131072+1 | 1129557 | 2026 | Generalized Fermat | Generalized Fermat |
| 1932 | 414480092^131072+1 | 1129514 | 2026 | Generalized Fermat | Generalized Fermat |
| 1933 | 414431696^131072+1 | 1129507 | 2026 | Generalized Fermat | Generalized Fermat |
| 1934 | 414430364^131072+1 | 1129507 | 2026 | Generalized Fermat | Generalized Fermat |
| 1935 | 414137710^131072+1 | 1129467 | 2026 | Generalized Fermat | Generalized Fermat |
| 1936 | 413751120^131072+1 | 1129414 | 2026 | Generalized Fermat | Generalized Fermat |
| 1937 | 413546606^131072+1 | 1129386 | 2026 | Generalized Fermat | Generalized Fermat |
| 1938 | 413181064^131072+1 | 1129335 | 2026 | Generalized Fermat | Generalized Fermat |
| 1939 | 413070448^131072+1 | 1129320 | 2026 | Generalized Fermat | Generalized Fermat |
| 1940 | 412451352^131072+1 | 1129235 | 2026 | Generalized Fermat | Generalized Fermat |
| 1941 | 411998310^131072+1 | 1129172 | 2026 | Generalized Fermat | Generalized Fermat |
| 1942 | 484*198^491623-1 | 1129097 | 2025 | ||
| 1943 | 411389270^131072+1 | 1129088 | 2026 | Generalized Fermat | Generalized Fermat |
| 1944 | 411314740^131072+1 | 1129078 | 2026 | Generalized Fermat | Generalized Fermat |
| 1945 | 411099540^131072+1 | 1129048 | 2026 | Generalized Fermat | Generalized Fermat |
| 1946 | 410901662^131072+1 | 1129020 | 2026 | Generalized Fermat | Generalized Fermat |
| 1947 | 410790460^131072+1 | 1129005 | 2026 | Generalized Fermat | Generalized Fermat |
| 1948 | 410621276^131072+1 | 1128981 | 2026 | Generalized Fermat | Generalized Fermat |
| 1949 | 410541286^131072+1 | 1128970 | 2026 | Generalized Fermat | Generalized Fermat |
| 1950 | 410451100^131072+1 | 1128958 | 2026 | Generalized Fermat | Generalized Fermat |
| 1951 | 410443444^131072+1 | 1128957 | 2026 | Generalized Fermat | Generalized Fermat |
| 1952 | 410139738^131072+1 | 1128915 | 2026 | Generalized Fermat | Generalized Fermat |
| 1953 | 409833596^131072+1 | 1128872 | 2026 | Generalized Fermat | Generalized Fermat |
| 1954 | 409824410^131072+1 | 1128871 | 2026 | Generalized Fermat | Generalized Fermat |
| 1955 | 409638622^131072+1 | 1128845 | 2026 | Generalized Fermat | Generalized Fermat |
| 1956 | 409602998^131072+1 | 1128840 | 2026 | Generalized Fermat | Generalized Fermat |
| 1957 | 409160956^131072+1 | 1128779 | 2026 | Generalized Fermat | Generalized Fermat |
| 1958 | 409103312^131072+1 | 1128771 | 2026 | Generalized Fermat | Generalized Fermat |
| 1959 | 408718738^131072+1 | 1128717 | 2026 | Generalized Fermat | Generalized Fermat |
| 1960 | 408553568^131072+1 | 1128694 | 2026 | Generalized Fermat | Generalized Fermat |
| 1961 | 408121484^131072+1 | 1128634 | 2026 | Generalized Fermat | Generalized Fermat |
| 1962 | 407767148^131072+1 | 1128584 | 2026 | Generalized Fermat | Generalized Fermat |
| 1963 | 407496460^131072+1 | 1128547 | 2026 | Generalized Fermat | Generalized Fermat |
| 1964 | 407336342^131072+1 | 1128524 | 2026 | Generalized Fermat | Generalized Fermat |
| 1965 | 407175872^131072+1 | 1128502 | 2026 | Generalized Fermat | Generalized Fermat |
| 1966 | 406668778^131072+1 | 1128431 | 2026 | Generalized Fermat | Generalized Fermat |
| 1967 | 406421704^131072+1 | 1128396 | 2026 | Generalized Fermat | Generalized Fermat |
| 1968 | 406358882^131072+1 | 1128388 | 2026 | Generalized Fermat | Generalized Fermat |
| 1969 | 406153134^131072+1 | 1128359 | 2026 | Generalized Fermat | Generalized Fermat |
| 1970 | 406072966^131072+1 | 1128347 | 2026 | Generalized Fermat | Generalized Fermat |
| 1971 | 405976658^131072+1 | 1128334 | 2026 | Generalized Fermat | Generalized Fermat |
| 1972 | 405850588^131072+1 | 1128316 | 2026 | Generalized Fermat | Generalized Fermat |
| 1973 | 405684188^131072+1 | 1128293 | 2026 | Generalized Fermat | Generalized Fermat |
| 1974 | 405557238^131072+1 | 1128275 | 2026 | Generalized Fermat | Generalized Fermat |
| 1975 | 405310826^131072+1 | 1128241 | 2026 | Generalized Fermat | Generalized Fermat |
| 1976 | 404671970^131072+1 | 1128151 | 2026 | Generalized Fermat | Generalized Fermat |
| 1977 | 404076138^131072+1 | 1128067 | 2026 | Generalized Fermat | Generalized Fermat |
| 1978 | 404075252^131072+1 | 1128067 | 2026 | Generalized Fermat | Generalized Fermat |
| 1979 | 404013064^131072+1 | 1128058 | 2026 | Generalized Fermat | Generalized Fermat |
| 1980 | 403791410^131072+1 | 1128027 | 2026 | Generalized Fermat | Generalized Fermat |
| 1981 | 403367352^131072+1 | 1127967 | 2026 | Generalized Fermat | Generalized Fermat |
| 1982 | 403186464^131072+1 | 1127941 | 2026 | Generalized Fermat | Generalized Fermat |
| 1983 | 403057696^131072+1 | 1127923 | 2026 | Generalized Fermat | Generalized Fermat |
| 1984 | 402744472^131072+1 | 1127879 | 2026 | Generalized Fermat | Generalized Fermat |
| 1985 | 402522050^131072+1 | 1127847 | 2026 | Generalized Fermat | Generalized Fermat |
| 1986 | 402019744^131072+1 | 1127776 | 2026 | Generalized Fermat | Generalized Fermat |
| 1987 | 401782348^131072+1 | 1127743 | 2026 | Generalized Fermat | Generalized Fermat |
| 1988 | 401778236^131072+1 | 1127742 | 2026 | Generalized Fermat | Generalized Fermat |
| 1989 | 401461068^131072+1 | 1127697 | 2026 | Generalized Fermat | Generalized Fermat |
| 1990 | 401424242^131072+1 | 1127692 | 2026 | Generalized Fermat | Generalized Fermat |
| 1991 | 21*2^3745951-1 | 1127645 | 2025 | k·2ⁿ±1 | |
| 1992 | 401038588^131072+1 | 1127637 | 2026 | Generalized Fermat | Generalized Fermat |
| 1993 | 400767344^131072+1 | 1127599 | 2026 | Generalized Fermat | Generalized Fermat |
| 1994 | 400725120^131072+1 | 1127593 | 2026 | Generalized Fermat | Generalized Fermat |
| 1995 | 400582670^131072+1 | 1127573 | 2026 | Generalized Fermat | Generalized Fermat |
| 1996 | 400541224^131072+1 | 1127567 | 2026 | Generalized Fermat | Generalized Fermat |
| 1997 | 400288172^131072+1 | 1127531 | 2026 | Generalized Fermat | Generalized Fermat |
| 1998 | 400098274^131072+1 | 1127504 | 2026 | Generalized Fermat | Generalized Fermat |
| 1999 | 400036164^131072+1 | 1127495 | 2026 | Generalized Fermat | Generalized Fermat |
| 2000 | 399866798^131072+1 | 1127471 | 2019 | Generalized Fermat | Generalized Fermat |
| 2001 | 399018880^131072+1 | 1127350 | 2026 | Generalized Fermat | Generalized Fermat |
| 2002 | 398507768^131072+1 | 1127277 | 2026 | Generalized Fermat | Generalized Fermat |
| 2003 | 701*2^3744713+1 | 1127274 | 2022 | k·2ⁿ±1 | |
| 2004 | 398287058^131072+1 | 1127245 | 2026 | Generalized Fermat | Generalized Fermat |
| 2005 | 398006932^131072+1 | 1127205 | 2026 | Generalized Fermat | Generalized Fermat |
| 2006 | 397639580^131072+1 | 1127153 | 2026 | Generalized Fermat | Generalized Fermat |
| 2007 | 207394*5^1612573-1 | 1127146 | 2014 | ||
| 2008 | 684*10^1127118+1 | 1127121 | 2017 | ||
| 2009 | 396902752^131072+1 | 1127047 | 2026 | Generalized Fermat | Generalized Fermat |
| 2010 | 396618722^131072+1 | 1127006 | 2026 | Generalized Fermat | Generalized Fermat |
| 2011 | 396547250^131072+1 | 1126996 | 2026 | Generalized Fermat | Generalized Fermat |
| 2012 | 395832914^131072+1 | 1126894 | 2026 | Generalized Fermat | Generalized Fermat |
| 2013 | 395812328^131072+1 | 1126891 | 2026 | Generalized Fermat | Generalized Fermat |
| 2014 | 395761400^131072+1 | 1126883 | 2026 | Generalized Fermat | Generalized Fermat |
| 2015 | 395217344^131072+1 | 1126805 | 2026 | Generalized Fermat | Generalized Fermat |
| 2016 | 395189734^131072+1 | 1126801 | 2026 | Generalized Fermat | Generalized Fermat |
| 2017 | 395162076^131072+1 | 1126797 | 2026 | Generalized Fermat | Generalized Fermat |
| 2018 | 394904134^131072+1 | 1126760 | 2026 | Generalized Fermat | Generalized Fermat |
| 2019 | 394500168^131072+1 | 1126702 | 2026 | Generalized Fermat | Generalized Fermat |
| 2020 | 394310954^131072+1 | 1126674 | 2026 | Generalized Fermat | Generalized Fermat |
| 2021 | 393858560^131072+1 | 1126609 | 2026 | Generalized Fermat | Generalized Fermat |
| 2022 | 393815202^131072+1 | 1126603 | 2026 | Generalized Fermat | Generalized Fermat |
| 2023 | 393705078^131072+1 | 1126587 | 2026 | Generalized Fermat | Generalized Fermat |
| 2024 | 393104302^131072+1 | 1126500 | 2026 | Generalized Fermat | Generalized Fermat |
| 2025 | 393044214^131072+1 | 1126491 | 2026 | Generalized Fermat | Generalized Fermat |
| 2026 | 23964*5^1611569-1 | 1126443 | 2025 | ||
| 2027 | 392699186^131072+1 | 1126441 | 2026 | Generalized Fermat | Generalized Fermat |
| 2028 | 535386^196608-535386^98304+1 | 1126302 | 2016 | Generalized unique | Generalized unique |
| 2029 | 391700942^131072+1 | 1126296 | 2026 | Generalized Fermat | Generalized Fermat |
| 2030 | 391599608^131072+1 | 1126282 | 2026 | Generalized Fermat | Generalized Fermat |
| 2031 | 391588232^131072+1 | 1126280 | 2026 | Generalized Fermat | Generalized Fermat |
| 2032 | 391427228^131072+1 | 1126256 | 2026 | Generalized Fermat | Generalized Fermat |
| 2033 | 390305940^131072+1 | 1126093 | 2026 | Generalized Fermat | Generalized Fermat |
| 2034 | 390084334^131072+1 | 1126061 | 2026 | Generalized Fermat | Generalized Fermat |
| 2035 | 390083254^131072+1 | 1126061 | 2026 | Generalized Fermat | Generalized Fermat |
| 2036 | 389880178^131072+1 | 1126031 | 2026 | Generalized Fermat | Generalized Fermat |
| 2037 | 389673716^131072+1 | 1126001 | 2026 | Generalized Fermat | Generalized Fermat |
| 2038 | 389336844^131072+1 | 1125952 | 2026 | Generalized Fermat | Generalized Fermat |
| 2039 | 389258800^131072+1 | 1125940 | 2026 | Generalized Fermat | Generalized Fermat |
| 2040 | 389000290^131072+1 | 1125902 | 2026 | Generalized Fermat | Generalized Fermat |
| 2041 | 388951342^131072+1 | 1125895 | 2026 | Generalized Fermat | Generalized Fermat |
| 2042 | 388753202^131072+1 | 1125866 | 2026 | Generalized Fermat | Generalized Fermat |
| 2043 | 388743508^131072+1 | 1125865 | 2026 | Generalized Fermat | Generalized Fermat |
| 2044 | 104944*5^1610735-1 | 1125861 | 2014 | ||
| 2045 | 388640174^131072+1 | 1125850 | 2026 | Generalized Fermat | Generalized Fermat |
| 2046 | 388412038^131072+1 | 1125816 | 2026 | Generalized Fermat | Generalized Fermat |
| 2047 | 388331252^131072+1 | 1125804 | 2026 | Generalized Fermat | Generalized Fermat |
| 2048 | 387944374^131072+1 | 1125748 | 2026 | Generalized Fermat | Generalized Fermat |
| 2049 | 387867148^131072+1 | 1125736 | 2026 | Generalized Fermat | Generalized Fermat |
| 2050 | 387714200^131072+1 | 1125714 | 2026 | Generalized Fermat | Generalized Fermat |
| 2051 | 387691402^131072+1 | 1125711 | 2026 | Generalized Fermat | Generalized Fermat |
| 2052 | 387623132^131072+1 | 1125701 | 2026 | Generalized Fermat | Generalized Fermat |
| 2053 | 387616664^131072+1 | 1125700 | 2026 | Generalized Fermat | Generalized Fermat |
| 2054 | 387616292^131072+1 | 1125700 | 2026 | Generalized Fermat | Generalized Fermat |
| 2055 | 23451*2^3739388+1 | 1125673 | 2015 | k·2ⁿ±1 | |
| 2056 | 387431392^131072+1 | 1125672 | 2026 | Generalized Fermat | Generalized Fermat |
| 2057 | 78*622^402915-1 | 1125662 | 2023 | ||
| 2058 | 386819266^131072+1 | 1125582 | 2026 | Generalized Fermat | Generalized Fermat |
| 2059 | 386720290^131072+1 | 1125568 | 2026 | Generalized Fermat | Generalized Fermat |
| 2060 | 386562830^131072+1 | 1125545 | 2026 | Generalized Fermat | Generalized Fermat |
| 2061 | 386550608^131072+1 | 1125543 | 2026 | Generalized Fermat | Generalized Fermat |
| 2062 | 386534292^131072+1 | 1125540 | 2026 | Generalized Fermat | Generalized Fermat |
| 2063 | 386267442^131072+1 | 1125501 | 2026 | Generalized Fermat | Generalized Fermat |
| 2064 | 386099812^131072+1 | 1125476 | 2026 | Generalized Fermat | Generalized Fermat |
| 2065 | 386026812^131072+1 | 1125466 | 2026 | Generalized Fermat | Generalized Fermat |
| 2066 | 907*2^3738564+1 | 1125423 | 2025 | k·2ⁿ±1 | Divides GF(3738563,3) |
| 2067 | 385496362^131072+1 | 1125387 | 2026 | Generalized Fermat | Generalized Fermat |
| 2068 | 384834062^131072+1 | 1125289 | 2026 | Generalized Fermat | Generalized Fermat |
| 2069 | 384771488^131072+1 | 1125280 | 2026 | Generalized Fermat | Generalized Fermat |
| 2070 | 384647884^131072+1 | 1125262 | 2026 | Generalized Fermat | Generalized Fermat |
| 2071 | 384646530^131072+1 | 1125262 | 2026 | Generalized Fermat | Generalized Fermat |
| 2072 | 615*2^3738023+1 | 1125260 | 2022 | k·2ⁿ±1 | |
| 2073 | 384565974^131072+1 | 1125250 | 2026 | Generalized Fermat | Generalized Fermat |
| 2074 | 384521718^131072+1 | 1125243 | 2026 | Generalized Fermat | Generalized Fermat |
| 2075 | 384493004^131072+1 | 1125239 | 2026 | Generalized Fermat | Generalized Fermat |
| 2076 | 384450036^131072+1 | 1125233 | 2026 | Generalized Fermat | Generalized Fermat |
| 2077 | 384369920^131072+1 | 1125221 | 2026 | Generalized Fermat | Generalized Fermat |
| 2078 | 347*2^3737875+1 | 1125216 | 2022 | k·2ⁿ±1 | |
| 2079 | 384143768^131072+1 | 1125187 | 2025 | Generalized Fermat | Generalized Fermat |
| 2080 | 383637278^131072+1 | 1125112 | 2025 | Generalized Fermat | Generalized Fermat |
| 2081 | 383262398^131072+1 | 1125057 | 2026 | Generalized Fermat | Generalized Fermat |
| 2082 | 383074656^131072+1 | 1125029 | 2025 | Generalized Fermat | Generalized Fermat |
| 2083 | 383067358^131072+1 | 1125028 | 2025 | Generalized Fermat | Generalized Fermat |
| 2084 | 383001722^131072+1 | 1125018 | 2025 | Generalized Fermat | Generalized Fermat |
| 2085 | 382963992^131072+1 | 1125012 | 2025 | Generalized Fermat | Generalized Fermat |
| 2086 | 382521116^131072+1 | 1124946 | 2025 | Generalized Fermat | Generalized Fermat |
| 2087 | 382398560^131072+1 | 1124928 | 2025 | Generalized Fermat | Generalized Fermat |
| 2088 | 382386994^131072+1 | 1124926 | 2025 | Generalized Fermat | Generalized Fermat |
| 2089 | 382192798^131072+1 | 1124897 | 2025 | Generalized Fermat | Generalized Fermat |
| 2090 | 381956882^131072+1 | 1124862 | 2025 | Generalized Fermat | Generalized Fermat |
| 2091 | 381938134^131072+1 | 1124859 | 2025 | Generalized Fermat | Generalized Fermat |
| 2092 | 381838602^131072+1 | 1124845 | 2025 | Generalized Fermat | Generalized Fermat |
| 2093 | 381667286^131072+1 | 1124819 | 2025 | Generalized Fermat | Generalized Fermat |
| 2094 | 381368080^131072+1 | 1124774 | 2025 | Generalized Fermat | Generalized Fermat |
| 2095 | 381041624^131072+1 | 1124726 | 2025 | Generalized Fermat | Generalized Fermat |
| 2096 | 380969980^131072+1 | 1124715 | 2025 | Generalized Fermat | Generalized Fermat |
| 2097 | 2172*48^668935-1 | 1124645 | 2026 | ||
| 2098 | 380075660^131072+1 | 1124581 | 2025 | Generalized Fermat | Generalized Fermat |
| 2099 | 163*2^3735726+1 | 1124568 | 2022 | k·2ⁿ±1 | Divides GF(3735725,6) |
| 2100 | 379796278^131072+1 | 1124539 | 2025 | Generalized Fermat | Generalized Fermat |
| 2101 | 379787680^131072+1 | 1124538 | 2025 | Generalized Fermat | Generalized Fermat |
| 2102 | 379659564^131072+1 | 1124519 | 2025 | Generalized Fermat | Generalized Fermat |
| 2103 | 379652568^131072+1 | 1124518 | 2025 | Generalized Fermat | Generalized Fermat |
| 2104 | 379135698^131072+1 | 1124440 | 2025 | Generalized Fermat | Generalized Fermat |
| 2105 | 378967604^131072+1 | 1124415 | 2025 | Generalized Fermat | Generalized Fermat |
| 2106 | 378549186^131072+1 | 1124352 | 2025 | Generalized Fermat | Generalized Fermat |
| 2107 | 378447490^131072+1 | 1124337 | 2025 | Generalized Fermat | Generalized Fermat |
| 2108 | 378189120^131072+1 | 1124298 | 2025 | Generalized Fermat | Generalized Fermat |
| 2109 | 378073786^131072+1 | 1124281 | 2025 | Generalized Fermat | Generalized Fermat |
| 2110 | 377703722^131072+1 | 1124225 | 2025 | Generalized Fermat | Generalized Fermat |
| 2111 | 377680844^131072+1 | 1124221 | 2025 | Generalized Fermat | Generalized Fermat |
| 2112 | 377190902^131072+1 | 1124148 | 2025 | Generalized Fermat | Generalized Fermat |
| 2113 | 376770784^131072+1 | 1124084 | 2025 | Generalized Fermat | Generalized Fermat |
| 2114 | 376765124^131072+1 | 1124083 | 2025 | Generalized Fermat | Generalized Fermat |
| 2115 | 376282286^131072+1 | 1124010 | 2025 | Generalized Fermat | Generalized Fermat |
| 2116 | 376242888^131072+1 | 1124004 | 2025 | Generalized Fermat | Generalized Fermat |
| 2117 | 376091770^131072+1 | 1123981 | 2025 | Generalized Fermat | Generalized Fermat |
| 2118 | 375879964^131072+1 | 1123949 | 2025 | Generalized Fermat | Generalized Fermat |
| 2119 | 375844528^131072+1 | 1123944 | 2025 | Generalized Fermat | Generalized Fermat |
| 2120 | 375751988^131072+1 | 1123930 | 2025 | Generalized Fermat | Generalized Fermat |
| 2121 | 375631906^131072+1 | 1123912 | 2025 | Generalized Fermat | Generalized Fermat |
| 2122 | 375620420^131072+1 | 1123910 | 2025 | Generalized Fermat | Generalized Fermat |
| 2123 | 375*2^3733510+1 | 1123902 | 2022 | k·2ⁿ±1 | |
| 2124 | 375119434^131072+1 | 1123834 | 2025 | Generalized Fermat | Generalized Fermat |
| 2125 | 25*2^3733144+1 | 1123790 | 2019 | Generalized Fermat | Generalized Fermat |
| 2126 | 374354074^131072+1 | 1123718 | 2025 | Generalized Fermat | Generalized Fermat |
| 2127 | 18576*5^1607646+1 | 1123701 | 2025 | ||
| 2128 | 373798848^131072+1 | 1123633 | 2025 | Generalized Fermat | Generalized Fermat |
| 2129 | 373746530^131072+1 | 1123625 | 2025 | Generalized Fermat | Generalized Fermat |
| 2130 | 373642010^131072+1 | 1123609 | 2025 | Generalized Fermat | Generalized Fermat |
| 2131 | 373331858^131072+1 | 1123562 | 2025 | Generalized Fermat | Generalized Fermat |
| 2132 | 372195620^131072+1 | 1123389 | 2025 | Generalized Fermat | Generalized Fermat |
| 2133 | 371709366^131072+1 | 1123314 | 2025 | Generalized Fermat | Generalized Fermat |
| 2134 | 371639716^131072+1 | 1123304 | 2025 | Generalized Fermat | Generalized Fermat |
| 2135 | 371582902^131072+1 | 1123295 | 2025 | Generalized Fermat | Generalized Fermat |
| 2136 | 629*2^3731479+1 | 1123290 | 2022 | k·2ⁿ±1 | |
| 2137 | 371029718^131072+1 | 1123210 | 2025 | Generalized Fermat | Generalized Fermat |
| 2138 | 370773648^131072+1 | 1123171 | 2025 | Generalized Fermat | Generalized Fermat |
| 2139 | 370094662^131072+1 | 1123066 | 2025 | Generalized Fermat | Generalized Fermat |
| 2140 | 369881742^131072+1 | 1123034 | 2025 | Generalized Fermat | Generalized Fermat |
| 2141 | 369768362^131072+1 | 1123016 | 2025 | Generalized Fermat | Generalized Fermat |
| 2142 | 369286820^131072+1 | 1122942 | 2025 | Generalized Fermat | Generalized Fermat |
| 2143 | 369195802^131072+1 | 1122928 | 2025 | Generalized Fermat | Generalized Fermat |
| 2144 | 369042336^131072+1 | 1122904 | 2025 | Generalized Fermat | Generalized Fermat |
| 2145 | 34864*45^679202+1 | 1122870 | 2026 | ||
| 2146 | 368670150^131072+1 | 1122847 | 2025 | Generalized Fermat | Generalized Fermat |
| 2147 | 368603412^131072+1 | 1122837 | 2025 | Generalized Fermat | Generalized Fermat |
| 2148 | 367436176^131072+1 | 1122656 | 2025 | Generalized Fermat | Generalized Fermat |
| 2149 | 367403680^131072+1 | 1122651 | 2025 | Generalized Fermat | Generalized Fermat |
| 2150 | 366889726^131072+1 | 1122571 | 2025 | Generalized Fermat | Generalized Fermat |
| 2151 | 366390832^131072+1 | 1122494 | 2025 | Generalized Fermat | Generalized Fermat |
| 2152 | 366239240^131072+1 | 1122470 | 2025 | Generalized Fermat | Generalized Fermat |
| 2153 | 365995134^131072+1 | 1122432 | 2025 | Generalized Fermat | Generalized Fermat |
| 2154 | 365962846^131072+1 | 1122427 | 2025 | Generalized Fermat | Generalized Fermat |
| 2155 | 365233422^131072+1 | 1122314 | 2025 | Generalized Fermat | Generalized Fermat |
| 2156 | 365076078^131072+1 | 1122289 | 2025 | Generalized Fermat | Generalized Fermat |
| 2157 | 113*2^3728113+1 | 1122276 | 2022 | k·2ⁿ±1 | |
| 2158 | 364868948^131072+1 | 1122257 | 2025 | Generalized Fermat | Generalized Fermat |
| 2159 | 364593526^131072+1 | 1122214 | 2025 | Generalized Fermat | Generalized Fermat |
| 2160 | 364500114^131072+1 | 1122199 | 2025 | Generalized Fermat | Generalized Fermat |
| 2161 | 364246694^131072+1 | 1122160 | 2025 | Generalized Fermat | Generalized Fermat |
| 2162 | 363776570^131072+1 | 1122086 | 2025 | Generalized Fermat | Generalized Fermat |
| 2163 | 363423146^131072+1 | 1122031 | 2025 | Generalized Fermat | Generalized Fermat |
| 2164 | 363276136^131072+1 | 1122008 | 2025 | Generalized Fermat | Generalized Fermat |
| 2165 | 939*2^3727057+1 | 1121959 | 2025 | k·2ⁿ±1 | |
| 2166 | 362256066^131072+1 | 1121848 | 2025 | Generalized Fermat | Generalized Fermat |
| 2167 | 362246504^131072+1 | 1121846 | 2025 | Generalized Fermat | Generalized Fermat |
| 2168 | 361913206^131072+1 | 1121794 | 2025 | Generalized Fermat | Generalized Fermat |
| 2169 | 361776104^131072+1 | 1121772 | 2025 | Generalized Fermat | Generalized Fermat |
| 2170 | 361544758^131072+1 | 1121736 | 2025 | Generalized Fermat | Generalized Fermat |
| 2171 | 361467126^131072+1 | 1121724 | 2025 | Generalized Fermat | Generalized Fermat |
| 2172 | 361402590^131072+1 | 1121714 | 2025 | Generalized Fermat | Generalized Fermat |
| 2173 | 361170018^131072+1 | 1121677 | 2025 | Generalized Fermat | Generalized Fermat |
| 2174 | 361129912^131072+1 | 1121671 | 2025 | Generalized Fermat | Generalized Fermat |
| 2175 | 360976084^131072+1 | 1121646 | 2025 | Generalized Fermat | Generalized Fermat |
| 2176 | 360926726^131072+1 | 1121639 | 2025 | Generalized Fermat | Generalized Fermat |
| 2177 | 360333892^131072+1 | 1121545 | 2025 | Generalized Fermat | Generalized Fermat |
| 2178 | 360331718^131072+1 | 1121545 | 2025 | Generalized Fermat | Generalized Fermat |
| 2179 | 360194030^131072+1 | 1121523 | 2025 | Generalized Fermat | Generalized Fermat |
| 2180 | 360172726^131072+1 | 1121519 | 2025 | Generalized Fermat | Generalized Fermat |
| 2181 | 360078180^131072+1 | 1121505 | 2025 | Generalized Fermat | Generalized Fermat |
| 2182 | 359903130^131072+1 | 1121477 | 2025 | Generalized Fermat | Generalized Fermat |
| 2183 | 303*2^3725438+1 | 1121472 | 2022 | k·2ⁿ±1 | |
| 2184 | 359693996^131072+1 | 1121444 | 2025 | Generalized Fermat | Generalized Fermat |
| 2185 | 359533444^131072+1 | 1121418 | 2025 | Generalized Fermat | Generalized Fermat |
| 2186 | 359529844^131072+1 | 1121418 | 2025 | Generalized Fermat | Generalized Fermat |
| 2187 | 359511110^131072+1 | 1121415 | 2025 | Generalized Fermat | Generalized Fermat |
| 2188 | 359465736^131072+1 | 1121408 | 2025 | Generalized Fermat | Generalized Fermat |
| 2189 | 359012068^131072+1 | 1121336 | 2025 | Generalized Fermat | Generalized Fermat |
| 2190 | 358863220^131072+1 | 1121312 | 2025 | Generalized Fermat | Generalized Fermat |
| 2191 | 358747772^131072+1 | 1121294 | 2025 | Generalized Fermat | Generalized Fermat |
| 2192 | 358465776^131072+1 | 1121249 | 2025 | Generalized Fermat | Generalized Fermat |
| 2193 | 357751492^131072+1 | 1121136 | 2025 | Generalized Fermat | Generalized Fermat |
| 2194 | 357702788^131072+1 | 1121128 | 2025 | Generalized Fermat | Generalized Fermat |
| 2195 | 357575604^131072+1 | 1121108 | 2025 | Generalized Fermat | Generalized Fermat |
| 2196 | 187*2^3723972+1 | 1121030 | 2022 | k·2ⁿ±1 | |
| 2197 | 357070956^131072+1 | 1121027 | 2025 | Generalized Fermat | Generalized Fermat |
| 2198 | 356295678^131072+1 | 1120903 | 2025 | Generalized Fermat | Generalized Fermat |
| 2199 | 355982986^131072+1 | 1120853 | 2025 | Generalized Fermat | Generalized Fermat |
| 2200 | 355489216^131072+1 | 1120774 | 2025 | Generalized Fermat | Generalized Fermat |
| 2201 | 2*1103^368361+1 | 1120767 | 2019 | Divides Phi(1103^368361,2) | |
| 2202 | 355369712^131072+1 | 1120755 | 2025 | Generalized Fermat | Generalized Fermat |
| 2203 | 355196086^131072+1 | 1120727 | 2025 | Generalized Fermat | Generalized Fermat |
| 2204 | 354983678^131072+1 | 1120693 | 2025 | Generalized Fermat | Generalized Fermat |
| 2205 | 354747846^131072+1 | 1120656 | 2025 | Generalized Fermat | Generalized Fermat |
| 2206 | 354666958^131072+1 | 1120643 | 2025 | Generalized Fermat | Generalized Fermat |
| 2207 | 354569968^131072+1 | 1120627 | 2025 | Generalized Fermat | Generalized Fermat |
| 2208 | 353899590^131072+1 | 1120519 | 2025 | Generalized Fermat | Generalized Fermat |
| 2209 | 353637166^131072+1 | 1120477 | 2025 | Generalized Fermat | Generalized Fermat |
| 2210 | 353457578^131072+1 | 1120448 | 2025 | Generalized Fermat | Generalized Fermat |
| 2211 | 353261310^131072+1 | 1120417 | 2025 | Generalized Fermat | Generalized Fermat |
| 2212 | 353226578^131072+1 | 1120411 | 2025 | Generalized Fermat | Generalized Fermat |
| 2213 | 353120152^131072+1 | 1120394 | 2025 | Generalized Fermat | Generalized Fermat |
| 2214 | 352906026^131072+1 | 1120359 | 2025 | Generalized Fermat | Generalized Fermat |
| 2215 | 352766996^131072+1 | 1120337 | 2025 | Generalized Fermat | Generalized Fermat |
| 2216 | 352444404^131072+1 | 1120285 | 2025 | Generalized Fermat | Generalized Fermat |
| 2217 | 352035688^131072+1 | 1120219 | 2025 | Generalized Fermat | Generalized Fermat |
| 2218 | 351867654^131072+1 | 1120192 | 2025 | Generalized Fermat | Generalized Fermat |
| 2219 | 351352524^131072+1 | 1120108 | 2025 | Generalized Fermat | Generalized Fermat |
| 2220 | 350812044^131072+1 | 1120021 | 2025 | Generalized Fermat | Generalized Fermat |
| 2221 | 105*2^3720512+1 | 1119988 | 2022 | k·2ⁿ±1 | |
| 2222 | 350518526^131072+1 | 1119973 | 2025 | Generalized Fermat | Generalized Fermat |
| 2223 | 349848992^131072+1 | 1119864 | 2025 | Generalized Fermat | Generalized Fermat |
| 2224 | 349655888^131072+1 | 1119833 | 2025 | Generalized Fermat | Generalized Fermat |
| 2225 | 349569992^131072+1 | 1119819 | 2025 | Generalized Fermat | Generalized Fermat |
| 2226 | 348958392^131072+1 | 1119719 | 2025 | Generalized Fermat | Generalized Fermat |
| 2227 | 348716246^131072+1 | 1119679 | 2025 | Generalized Fermat | Generalized Fermat |
| 2228 | 348550920^131072+1 | 1119652 | 2025 | Generalized Fermat | Generalized Fermat |
| 2229 | 915*2^3719305+1 | 1119626 | 2025 | k·2ⁿ±1 | |
| 2230 | 348331024^131072+1 | 1119616 | 2025 | Generalized Fermat | Generalized Fermat |
| 2231 | 348138302^131072+1 | 1119585 | 2025 | Generalized Fermat | Generalized Fermat |
| 2232 | 347869428^131072+1 | 1119541 | 2025 | Generalized Fermat | Generalized Fermat |
| 2233 | 447*2^3719024+1 | 1119541 | 2022 | k·2ⁿ±1 | |
| 2234 | 347654842^131072+1 | 1119506 | 2025 | Generalized Fermat | Generalized Fermat |
| 2235 | 347652016^131072+1 | 1119505 | 2025 | Generalized Fermat | Generalized Fermat |
| 2236 | 347642266^131072+1 | 1119504 | 2025 | Generalized Fermat | Generalized Fermat |
| 2237 | 347533108^131072+1 | 1119486 | 2025 | Generalized Fermat | Generalized Fermat |
| 2238 | 347218234^131072+1 | 1119434 | 2025 | Generalized Fermat | Generalized Fermat |
| 2239 | 347205260^131072+1 | 1119432 | 2025 | Generalized Fermat | Generalized Fermat |
| 2240 | 346910756^131072+1 | 1119384 | 2025 | Generalized Fermat | Generalized Fermat |
| 2241 | 1183*2^3718480+1 | 1119378 | 2025 | k·2ⁿ±1 | |
| 2242 | 346785118^131072+1 | 1119363 | 2025 | Generalized Fermat | Generalized Fermat |
| 2243 | 346590566^131072+1 | 1119331 | 2025 | Generalized Fermat | Generalized Fermat |
| 2244 | 345832974^131072+1 | 1119207 | 2025 | Generalized Fermat | Generalized Fermat |
| 2245 | 345735266^131072+1 | 1119191 | 2025 | Generalized Fermat | Generalized Fermat |
| 2246 | 345526904^131072+1 | 1119156 | 2025 | Generalized Fermat | Generalized Fermat |
| 2247 | 177*2^3717746+1 | 1119156 | 2022 | k·2ⁿ±1 | |
| 2248 | 345277562^131072+1 | 1119115 | 2025 | Generalized Fermat | Generalized Fermat |
| 2249 | 345222826^131072+1 | 1119106 | 2025 | Generalized Fermat | Generalized Fermat |
| 2250 | 344953718^131072+1 | 1119062 | 2025 | Generalized Fermat | Generalized Fermat |
| 2251 | 344920764^131072+1 | 1119056 | 2025 | Generalized Fermat | Generalized Fermat |
| 2252 | 344891620^131072+1 | 1119052 | 2025 | Generalized Fermat | Generalized Fermat |
| 2253 | 344632060^131072+1 | 1119009 | 2025 | Generalized Fermat | Generalized Fermat |
| 2254 | 344487298^131072+1 | 1118985 | 2025 | Generalized Fermat | Generalized Fermat |
| 2255 | 344261660^131072+1 | 1118948 | 2025 | Generalized Fermat | Generalized Fermat |
| 2256 | 344203526^131072+1 | 1118938 | 2025 | Generalized Fermat | Generalized Fermat |
| 2257 | 2*131^528469+1 | 1118913 | 2019 | Divides Phi(131^528469,2) | |
| 2258 | 123*2^3716758+1 | 1118858 | 2022 | k·2ⁿ±1 | |
| 2259 | 313*2^3716716+1 | 1118846 | 2022 | k·2ⁿ±1 | |
| 2260 | 342944058^131072+1 | 1118729 | 2025 | Generalized Fermat | Generalized Fermat |
| 2261 | 342928514^131072+1 | 1118727 | 2025 | Generalized Fermat | Generalized Fermat |
| 2262 | 342390794^131072+1 | 1118637 | 2025 | Generalized Fermat | Generalized Fermat |
| 2263 | 342324252^131072+1 | 1118626 | 2025 | Generalized Fermat | Generalized Fermat |
| 2264 | 342321746^131072+1 | 1118626 | 2025 | Generalized Fermat | Generalized Fermat |
| 2265 | 342261232^131072+1 | 1118616 | 2025 | Generalized Fermat | Generalized Fermat |
| 2266 | 342195906^131072+1 | 1118605 | 2025 | Generalized Fermat | Generalized Fermat |
| 2267 | 342100874^131072+1 | 1118589 | 2025 | Generalized Fermat | Generalized Fermat |
| 2268 | 341948210^131072+1 | 1118564 | 2025 | Generalized Fermat | Generalized Fermat |
| 2269 | 341497492^131072+1 | 1118489 | 2025 | Generalized Fermat | Generalized Fermat |
| 2270 | 1093*2^3715306+1 | 1118422 | 2025 | k·2ⁿ±1 | |
| 2271 | 340623306^131072+1 | 1118343 | 2025 | Generalized Fermat | Generalized Fermat |
| 2272 | 340569992^131072+1 | 1118334 | 2025 | Generalized Fermat | Generalized Fermat |
| 2273 | 340505972^131072+1 | 1118323 | 2025 | Generalized Fermat | Generalized Fermat |
| 2274 | 340054480^131072+1 | 1118248 | 2025 | Generalized Fermat | Generalized Fermat |
| 2275 | 339945476^131072+1 | 1118229 | 2025 | Generalized Fermat | Generalized Fermat |
| 2276 | 339584204^131072+1 | 1118169 | 2025 | Generalized Fermat | Generalized Fermat |
| 2277 | 339503122^131072+1 | 1118155 | 2025 | Generalized Fermat | Generalized Fermat |
| 2278 | 339477102^131072+1 | 1118151 | 2025 | Generalized Fermat | Generalized Fermat |
| 2279 | 339175788^131072+1 | 1118100 | 2025 | Generalized Fermat | Generalized Fermat |
| 2280 | 339137184^131072+1 | 1118094 | 2025 | Generalized Fermat | Generalized Fermat |
| 2281 | 338934862^131072+1 | 1118060 | 2025 | Generalized Fermat | Generalized Fermat |
| 2282 | 338918848^131072+1 | 1118057 | 2025 | Generalized Fermat | Generalized Fermat |
| 2283 | 338800734^131072+1 | 1118037 | 2025 | Generalized Fermat | Generalized Fermat |
| 2284 | 338188646^131072+1 | 1117934 | 2025 | Generalized Fermat | Generalized Fermat |
| 2285 | 337982668^131072+1 | 1117900 | 2025 | Generalized Fermat | Generalized Fermat |
| 2286 | 337667556^131072+1 | 1117847 | 2025 | Generalized Fermat | Generalized Fermat |
| 2287 | 779*2^3713283+1 | 1117813 | 2025 | k·2ⁿ±1 | |
| 2288 | 337377976^131072+1 | 1117798 | 2025 | Generalized Fermat | Generalized Fermat |
| 2289 | 337239448^131072+1 | 1117774 | 2025 | Generalized Fermat | Generalized Fermat |
| 2290 | 336909928^131072+1 | 1117719 | 2025 | Generalized Fermat | Generalized Fermat |
| 2291 | 367*2^3712952+1 | 1117713 | 2022 | k·2ⁿ±1 | |
| 2292 | 336776604^131072+1 | 1117696 | 2025 | Generalized Fermat | Generalized Fermat |
| 2293 | 336659214^131072+1 | 1117676 | 2025 | Generalized Fermat | Generalized Fermat |
| 2294 | 336511772^131072+1 | 1117651 | 2025 | Generalized Fermat | Generalized Fermat |
| 2295 | 1005*2^3712712+1 | 1117641 | 2025 | k·2ⁿ±1 | |
| 2296 | 336225072^131072+1 | 1117603 | 2025 | Generalized Fermat | Generalized Fermat |
| 2297 | 336163680^131072+1 | 1117593 | 2025 | Generalized Fermat | Generalized Fermat |
| 2298 | 336061324^131072+1 | 1117575 | 2025 | Generalized Fermat | Generalized Fermat |
| 2299 | 335827642^131072+1 | 1117536 | 2025 | Generalized Fermat | Generalized Fermat |
| 2300 | 335774748^131072+1 | 1117527 | 2025 | Generalized Fermat | Generalized Fermat |
| 2301 | 335651494^131072+1 | 1117506 | 2025 | Generalized Fermat | Generalized Fermat |
| 2302 | 335493020^131072+1 | 1117479 | 2025 | Generalized Fermat | Generalized Fermat |
| 2303 | 335369868^131072+1 | 1117458 | 2025 | Generalized Fermat | Generalized Fermat |
| 2304 | 334704486^131072+1 | 1117345 | 2025 | Generalized Fermat | Generalized Fermat |
| 2305 | 333992848^131072+1 | 1117224 | 2025 | Generalized Fermat | Generalized Fermat |
| 2306 | 333867048^131072+1 | 1117202 | 2025 | Generalized Fermat | Generalized Fermat |
| 2307 | 333848570^131072+1 | 1117199 | 2025 | Generalized Fermat | Generalized Fermat |
| 2308 | 333782588^131072+1 | 1117188 | 2025 | Generalized Fermat | Generalized Fermat |
| 2309 | 333605722^131072+1 | 1117158 | 2025 | Generalized Fermat | Generalized Fermat |
| 2310 | 333589186^131072+1 | 1117155 | 2025 | Generalized Fermat | Generalized Fermat |
| 2311 | 333291568^131072+1 | 1117104 | 2025 | Generalized Fermat | Generalized Fermat |
| 2312 | 332896652^131072+1 | 1117037 | 2025 | Generalized Fermat | Generalized Fermat |
| 2313 | 332642368^131072+1 | 1116993 | 2025 | Generalized Fermat | Generalized Fermat |
| 2314 | 332518718^131072+1 | 1116972 | 2025 | Generalized Fermat | Generalized Fermat |
| 2315 | 332328704^131072+1 | 1116939 | 2025 | Generalized Fermat | Generalized Fermat |
| 2316 | 332234952^131072+1 | 1116923 | 2025 | Generalized Fermat | Generalized Fermat |
| 2317 | 331873856^131072+1 | 1116861 | 2025 | Generalized Fermat | Generalized Fermat |
| 2318 | 331689568^131072+1 | 1116830 | 2025 | Generalized Fermat | Generalized Fermat |
| 2319 | 331213936^131072+1 | 1116748 | 2025 | Generalized Fermat | Generalized Fermat |
| 2320 | 331012838^131072+1 | 1116714 | 2025 | Generalized Fermat | Generalized Fermat |
| 2321 | 330733978^131072+1 | 1116666 | 2025 | Generalized Fermat | Generalized Fermat |
| 2322 | 330629260^131072+1 | 1116648 | 2025 | Generalized Fermat | Generalized Fermat |
| 2323 | 53*2^3709297+1 | 1116612 | 2022 | k·2ⁿ±1 | |
| 2324 | 329898286^131072+1 | 1116522 | 2025 | Generalized Fermat | Generalized Fermat |
| 2325 | 861*2^3708816+1 | 1116468 | 2025 | k·2ⁿ±1 | |
| 2326 | 329482500^131072+1 | 1116450 | 2025 | Generalized Fermat | Generalized Fermat |
| 2327 | 329433542^131072+1 | 1116441 | 2025 | Generalized Fermat | Generalized Fermat |
| 2328 | 329320574^131072+1 | 1116422 | 2025 | Generalized Fermat | Generalized Fermat |
| 2329 | 329310030^131072+1 | 1116420 | 2025 | Generalized Fermat | Generalized Fermat |
| 2330 | 329136932^131072+1 | 1116390 | 2025 | Generalized Fermat | Generalized Fermat |
| 2331 | 328941060^131072+1 | 1116356 | 2025 | Generalized Fermat | Generalized Fermat |
| 2332 | 328110906^131072+1 | 1116212 | 2025 | Generalized Fermat | Generalized Fermat |
| 2333 | 328048726^131072+1 | 1116202 | 2025 | Generalized Fermat | Generalized Fermat |
| 2334 | 328036906^131072+1 | 1116200 | 2025 | Generalized Fermat | Generalized Fermat |
| 2335 | 327703514^131072+1 | 1116142 | 2025 | Generalized Fermat | Generalized Fermat |
| 2336 | 327549800^131072+1 | 1116115 | 2025 | Generalized Fermat | Generalized Fermat |
| 2337 | 327476480^131072+1 | 1116102 | 2025 | Generalized Fermat | Generalized Fermat |
| 2338 | 327239720^131072+1 | 1116061 | 2025 | Generalized Fermat | Generalized Fermat |
| 2339 | 1163*2^3707397+1 | 1116041 | 2025 | k·2ⁿ±1 | |
| 2340 | 326302488^131072+1 | 1115898 | 2025 | Generalized Fermat | Generalized Fermat |
| 2341 | 326104126^131072+1 | 1115863 | 2025 | Generalized Fermat | Generalized Fermat |
| 2342 | 325957720^131072+1 | 1115838 | 2025 | Generalized Fermat | Generalized Fermat |
| 2343 | 325927678^131072+1 | 1115832 | 2025 | Generalized Fermat | Generalized Fermat |
| 2344 | 325913944^131072+1 | 1115830 | 2025 | Generalized Fermat | Generalized Fermat |
| 2345 | 325084378^131072+1 | 1115685 | 2025 | Generalized Fermat | Generalized Fermat |
| 2346 | 325043708^131072+1 | 1115678 | 2025 | Generalized Fermat | Generalized Fermat |
| 2347 | 324844530^131072+1 | 1115643 | 2025 | Generalized Fermat | Generalized Fermat |
| 2348 | 324830528^131072+1 | 1115640 | 2025 | Generalized Fermat | Generalized Fermat |
| 2349 | 324563740^131072+1 | 1115594 | 2025 | Generalized Fermat | Generalized Fermat |
| 2350 | 324342882^131072+1 | 1115555 | 2025 | Generalized Fermat | Generalized Fermat |
| 2351 | 323718292^131072+1 | 1115445 | 2025 | Generalized Fermat | Generalized Fermat |
| 2352 | 323626506^131072+1 | 1115429 | 2025 | Generalized Fermat | Generalized Fermat |
| 2353 | 323033558^131072+1 | 1115325 | 2025 | Generalized Fermat | Generalized Fermat |
| 2354 | 322955442^131072+1 | 1115311 | 2025 | Generalized Fermat | Generalized Fermat |
| 2355 | 322525546^131072+1 | 1115235 | 2025 | Generalized Fermat | Generalized Fermat |
| 2356 | 322451080^131072+1 | 1115222 | 2025 | Generalized Fermat | Generalized Fermat |
| 2357 | 322434876^131072+1 | 1115219 | 2025 | Generalized Fermat | Generalized Fermat |
| 2358 | 322396080^131072+1 | 1115212 | 2025 | Generalized Fermat | Generalized Fermat |
| 2359 | 322011364^131072+1 | 1115144 | 2025 | Generalized Fermat | Generalized Fermat |
| 2360 | 321847328^131072+1 | 1115115 | 2025 | Generalized Fermat | Generalized Fermat |
| 2361 | 321745654^131072+1 | 1115097 | 2025 | Generalized Fermat | Generalized Fermat |
| 2362 | 321738090^131072+1 | 1115096 | 2025 | Generalized Fermat | Generalized Fermat |
| 2363 | 321725062^131072+1 | 1115094 | 2025 | Generalized Fermat | Generalized Fermat |
| 2364 | 321586916^131072+1 | 1115069 | 2025 | Generalized Fermat | Generalized Fermat |
| 2365 | 2^3704053+2^1852027+1 | 1115032 | 2014 | Generalized unique | Gaussian Mersenne norm 39, generalized unique |
| 2366 | 321054002^131072+1 | 1114975 | 2025 | Generalized Fermat | Generalized Fermat |
| 2367 | 320959460^131072+1 | 1114958 | 2025 | Generalized Fermat | Generalized Fermat |
| 2368 | 320925816^131072+1 | 1114952 | 2025 | Generalized Fermat | Generalized Fermat |
| 2369 | 320693846^131072+1 | 1114911 | 2025 | Generalized Fermat | Generalized Fermat |
| 2370 | 320244692^131072+1 | 1114831 | 2025 | Generalized Fermat | Generalized Fermat |
| 2371 | 319727682^131072+1 | 1114739 | 2025 | Generalized Fermat | Generalized Fermat |
| 2372 | 319569620^131072+1 | 1114711 | 2025 | Generalized Fermat | Generalized Fermat |
| 2373 | 319473204^131072+1 | 1114694 | 2025 | Generalized Fermat | Generalized Fermat |
| 2374 | 319461008^131072+1 | 1114692 | 2025 | Generalized Fermat | Generalized Fermat |
| 2375 | 317844906^131072+1 | 1114403 | 2025 | Generalized Fermat | Generalized Fermat |
| 2376 | 317488260^131072+1 | 1114339 | 2025 | Generalized Fermat | Generalized Fermat |
| 2377 | 395*2^3701693+1 | 1114324 | 2022 | k·2ⁿ±1 | |
| 2378 | 317365236^131072+1 | 1114317 | 2025 | Generalized Fermat | Generalized Fermat |
| 2379 | 317303160^131072+1 | 1114306 | 2025 | Generalized Fermat | Generalized Fermat |
| 2380 | 317185514^131072+1 | 1114285 | 2025 | Generalized Fermat | Generalized Fermat |
| 2381 | 317005818^131072+1 | 1114252 | 2025 | Generalized Fermat | Generalized Fermat |
| 2382 | 316699096^131072+1 | 1114197 | 2025 | Generalized Fermat | Generalized Fermat |
| 2383 | 316650634^131072+1 | 1114189 | 2025 | Generalized Fermat | Generalized Fermat |
| 2384 | 316586358^131072+1 | 1114177 | 2025 | Generalized Fermat | Generalized Fermat |
| 2385 | 316525620^131072+1 | 1114166 | 2025 | Generalized Fermat | Generalized Fermat |
| 2386 | 316291718^131072+1 | 1114124 | 2025 | Generalized Fermat | Generalized Fermat |
| 2387 | 315974676^131072+1 | 1114067 | 2025 | Generalized Fermat | Generalized Fermat |
| 2388 | 315889316^131072+1 | 1114052 | 2025 | Generalized Fermat | Generalized Fermat |
| 2389 | 315747878^131072+1 | 1114026 | 2025 | Generalized Fermat | Generalized Fermat |
| 2390 | 315608702^131072+1 | 1114001 | 2025 | Generalized Fermat | Generalized Fermat |
| 2391 | 315329034^131072+1 | 1113950 | 2025 | Generalized Fermat | Generalized Fermat |
| 2392 | 315314084^131072+1 | 1113948 | 2025 | Generalized Fermat | Generalized Fermat |
| 2393 | 315134738^131072+1 | 1113915 | 2025 | Generalized Fermat | Generalized Fermat |
| 2394 | 314548296^131072+1 | 1113809 | 2025 | Generalized Fermat | Generalized Fermat |
| 2395 | 314518672^131072+1 | 1113804 | 2025 | Generalized Fermat | Generalized Fermat |
| 2396 | 589*2^3699954+1 | 1113800 | 2022 | k·2ⁿ±1 | |
| 2397 | 314283852^131072+1 | 1113761 | 2025 | Generalized Fermat | Generalized Fermat |
| 2398 | 314187728^131072+1 | 1113744 | 2019 | Generalized Fermat | Generalized Fermat |
| 2399 | 313957156^131072+1 | 1113702 | 2025 | Generalized Fermat | Generalized Fermat |
| 2400 | 313807832^131072+1 | 1113675 | 2025 | Generalized Fermat | Generalized Fermat |
| 2401 | 313698494^131072+1 | 1113655 | 2025 | Generalized Fermat | Generalized Fermat |
| 2402 | 313043470^131072+1 | 1113536 | 2025 | Generalized Fermat | Generalized Fermat |
| 2403 | 889*2^3699050+1 | 1113528 | 2025 | k·2ⁿ±1 | |
| 2404 | 312959344^131072+1 | 1113521 | 2025 | Generalized Fermat | Generalized Fermat |
| 2405 | 312907040^131072+1 | 1113512 | 2025 | Generalized Fermat | Generalized Fermat |
| 2406 | 312372774^131072+1 | 1113414 | 2025 | Generalized Fermat | Generalized Fermat |
| 2407 | 312306760^131072+1 | 1113402 | 2025 | Generalized Fermat | Generalized Fermat |
| 2408 | 119*2^3698412-1 | 1113336 | 2018 | k·2ⁿ±1 | |
| 2409 | 1169*2^3698399+1 | 1113333 | 2025 | k·2ⁿ±1 | |
| 2410 | 311769070^131072+1 | 1113304 | 2025 | Generalized Fermat | Generalized Fermat |
| 2411 | 311345600^131072+1 | 1113227 | 2025 | Generalized Fermat | Generalized Fermat |
| 2412 | 311340274^131072+1 | 1113226 | 2025 | Generalized Fermat | Generalized Fermat |
| 2413 | 311041040^131072+1 | 1113171 | 2025 | Generalized Fermat | Generalized Fermat |
| 2414 | 310877094^131072+1 | 1113141 | 2025 | Generalized Fermat | Generalized Fermat |
| 2415 | 1189*2^3697618+1 | 1113098 | 2025 | k·2ⁿ±1 | |
| 2416 | 310324620^131072+1 | 1113040 | 2025 | Generalized Fermat | Generalized Fermat |
| 2417 | 310092052^131072+1 | 1112997 | 2025 | Generalized Fermat | Generalized Fermat |
| 2418 | 310040910^131072+1 | 1112988 | 2025 | Generalized Fermat | Generalized Fermat |
| 2419 | 310039364^131072+1 | 1112987 | 2025 | Generalized Fermat | Generalized Fermat |
| 2420 | 309765652^131072+1 | 1112937 | 2025 | Generalized Fermat | Generalized Fermat |
| 2421 | 309739652^131072+1 | 1112932 | 2025 | Generalized Fermat | Generalized Fermat |
| 2422 | 309664690^131072+1 | 1112919 | 2025 | Generalized Fermat | Generalized Fermat |
| 2423 | 309512820^131072+1 | 1112891 | 2025 | Generalized Fermat | Generalized Fermat |
| 2424 | 309489574^131072+1 | 1112886 | 2025 | Generalized Fermat | Generalized Fermat |
| 2425 | 309442124^131072+1 | 1112878 | 2025 | Generalized Fermat | Generalized Fermat |
| 2426 | 309322056^131072+1 | 1112856 | 2025 | Generalized Fermat | Generalized Fermat |
| 2427 | 309290162^131072+1 | 1112850 | 2025 | Generalized Fermat | Generalized Fermat |
| 2428 | 309274552^131072+1 | 1112847 | 2025 | Generalized Fermat | Generalized Fermat |
| 2429 | 309198216^131072+1 | 1112833 | 2025 | Generalized Fermat | Generalized Fermat |
| 2430 | 309023380^131072+1 | 1112801 | 2025 | Generalized Fermat | Generalized Fermat |
| 2431 | 308604278^131072+1 | 1112723 | 2025 | Generalized Fermat | Generalized Fermat |
| 2432 | 308406372^131072+1 | 1112687 | 2025 | Generalized Fermat | Generalized Fermat |
| 2433 | 308191838^131072+1 | 1112647 | 2025 | Generalized Fermat | Generalized Fermat |
| 2434 | 308154186^131072+1 | 1112640 | 2025 | Generalized Fermat | Generalized Fermat |
| 2435 | 308065536^131072+1 | 1112624 | 2025 | Generalized Fermat | Generalized Fermat |
| 2436 | 307819786^131072+1 | 1112579 | 2025 | Generalized Fermat | Generalized Fermat |
| 2437 | 307711366^131072+1 | 1112558 | 2025 | Generalized Fermat | Generalized Fermat |
| 2438 | 307525070^131072+1 | 1112524 | 2025 | Generalized Fermat | Generalized Fermat |
| 2439 | 307305996^131072+1 | 1112483 | 2025 | Generalized Fermat | Generalized Fermat |
| 2440 | 307211976^131072+1 | 1112466 | 2025 | Generalized Fermat | Generalized Fermat |
| 2441 | 306999614^131072+1 | 1112427 | 2025 | Generalized Fermat | Generalized Fermat |
| 2442 | 306293130^131072+1 | 1112295 | 2025 | Generalized Fermat | Generalized Fermat |
| 2443 | 306021044^131072+1 | 1112245 | 2025 | Generalized Fermat | Generalized Fermat |
| 2444 | 305985812^131072+1 | 1112238 | 2025 | Generalized Fermat | Generalized Fermat |
| 2445 | 305909498^131072+1 | 1112224 | 2025 | Generalized Fermat | Generalized Fermat |
| 2446 | 305710338^131072+1 | 1112187 | 2025 | Generalized Fermat | Generalized Fermat |
| 2447 | 305485026^131072+1 | 1112145 | 2025 | Generalized Fermat | Generalized Fermat |
| 2448 | 305470708^131072+1 | 1112142 | 2025 | Generalized Fermat | Generalized Fermat |
| 2449 | 305377046^131072+1 | 1112125 | 2025 | Generalized Fermat | Generalized Fermat |
| 2450 | 305014830^131072+1 | 1112057 | 2025 | Generalized Fermat | Generalized Fermat |
| 2451 | 304591806^131072+1 | 1111978 | 2025 | Generalized Fermat | Generalized Fermat |
| 2452 | 391*2^3693728+1 | 1111926 | 2022 | k·2ⁿ±1 | |
| 2453 | 303660042^131072+1 | 1111804 | 2025 | Generalized Fermat | Generalized Fermat |
| 2454 | 303569754^131072+1 | 1111787 | 2025 | Generalized Fermat | Generalized Fermat |
| 2455 | 303297636^131072+1 | 1111736 | 2025 | Generalized Fermat | Generalized Fermat |
| 2456 | 303057534^131072+1 | 1111691 | 2025 | Generalized Fermat | Generalized Fermat |
| 2457 | 302824086^131072+1 | 1111647 | 2025 | Generalized Fermat | Generalized Fermat |
| 2458 | 302491876^131072+1 | 1111585 | 2025 | Generalized Fermat | Generalized Fermat |
| 2459 | 302240442^131072+1 | 1111537 | 2025 | Generalized Fermat | Generalized Fermat |
| 2460 | 302186970^131072+1 | 1111527 | 2025 | Generalized Fermat | Generalized Fermat |
| 2461 | 302150100^131072+1 | 1111520 | 2025 | Generalized Fermat | Generalized Fermat |
| 2462 | 301715144^131072+1 | 1111438 | 2025 | Generalized Fermat | Generalized Fermat |
| 2463 | 301702734^131072+1 | 1111436 | 2025 | Generalized Fermat | Generalized Fermat |
| 2464 | 301006780^131072+1 | 1111304 | 2025 | Generalized Fermat | Generalized Fermat |
| 2465 | 300951448^131072+1 | 1111294 | 2025 | Generalized Fermat | Generalized Fermat |
| 2466 | 300789064^131072+1 | 1111263 | 2025 | Generalized Fermat | Generalized Fermat |
| 2467 | 300359914^131072+1 | 1111182 | 2025 | Generalized Fermat | Generalized Fermat |
| 2468 | 1979*2^3691108-1 | 1111138 | 2026 | k·2ⁿ±1 | |
| 2469 | 1089049*2^3691010+1 | 1111111 | 2024 | k·2ⁿ±1 | |
| 2470 | 299617962^131072+1 | 1111041 | 2025 | Generalized Fermat | Generalized Fermat |
| 2471 | 299465954^131072+1 | 1111012 | 2025 | Generalized Fermat | Generalized Fermat |
| 2472 | 299453316^131072+1 | 1111010 | 2025 | Generalized Fermat | Generalized Fermat |
| 2473 | 299319324^131072+1 | 1110984 | 2025 | Generalized Fermat | Generalized Fermat |
| 2474 | 298464340^131072+1 | 1110822 | 2025 | Generalized Fermat | Generalized Fermat |
| 2475 | 298459970^131072+1 | 1110821 | 2025 | Generalized Fermat | Generalized Fermat |
| 2476 | 297844594^131072+1 | 1110703 | 2025 | Generalized Fermat | Generalized Fermat |
| 2477 | 297797756^131072+1 | 1110694 | 2025 | Generalized Fermat | Generalized Fermat |
| 2478 | 297561734^131072+1 | 1110649 | 2025 | Generalized Fermat | Generalized Fermat |
| 2479 | 297347764^131072+1 | 1110608 | 2025 | Generalized Fermat | Generalized Fermat |
| 2480 | 297200042^131072+1 | 1110580 | 2025 | Generalized Fermat | Generalized Fermat |
| 2481 | 296855808^131072+1 | 1110514 | 2025 | Generalized Fermat | Generalized Fermat |
| 2482 | 879*2^3688853+1 | 1110459 | 2025 | k·2ⁿ±1 | |
| 2483 | 296366230^131072+1 | 1110420 | 2025 | Generalized Fermat | Generalized Fermat |
| 2484 | 296322752^131072+1 | 1110412 | 2025 | Generalized Fermat | Generalized Fermat |
| 2485 | 296139756^131072+1 | 1110377 | 2025 | Generalized Fermat | Generalized Fermat |
| 2486 | 296013472^131072+1 | 1110352 | 2025 | Generalized Fermat | Generalized Fermat |
| 2487 | 295817758^131072+1 | 1110315 | 2025 | Generalized Fermat | Generalized Fermat |
| 2488 | 17620*60^624380-1 | 1110247 | 2026 | ||
| 2489 | 485*2^3688111+1 | 1110235 | 2022 | k·2ⁿ±1 | |
| 2490 | 295265516^131072+1 | 1110208 | 2025 | Generalized Fermat | Generalized Fermat |
| 2491 | 295158064^131072+1 | 1110188 | 2025 | Generalized Fermat | Generalized Fermat |
| 2492 | 295116084^131072+1 | 1110179 | 2025 | Generalized Fermat | Generalized Fermat |
| 2493 | 295038452^131072+1 | 1110164 | 2025 | Generalized Fermat | Generalized Fermat |
| 2494 | 294901286^131072+1 | 1110138 | 2025 | Generalized Fermat | Generalized Fermat |
| 2495 | 294581562^131072+1 | 1110076 | 2025 | Generalized Fermat | Generalized Fermat |
| 2496 | 294287308^131072+1 | 1110019 | 2025 | Generalized Fermat | Generalized Fermat |
| 2497 | 294282868^131072+1 | 1110018 | 2025 | Generalized Fermat | Generalized Fermat |
| 2498 | 293950920^131072+1 | 1109954 | 2025 | Generalized Fermat | Generalized Fermat |
| 2499 | 293846126^131072+1 | 1109934 | 2025 | Generalized Fermat | Generalized Fermat |
| 2500 | 293634610^131072+1 | 1109893 | 2025 | Generalized Fermat | Generalized Fermat |
| 2501 | 293593596^131072+1 | 1109885 | 2025 | Generalized Fermat | Generalized Fermat |
| 2502 | 293229954^131072+1 | 1109814 | 2025 | Generalized Fermat | Generalized Fermat |
| 2503 | 341*2^3686613+1 | 1109784 | 2022 | k·2ⁿ±1 | |
| 2504 | 87*2^3686558+1 | 1109767 | 2022 | k·2ⁿ±1 | |
| 2505 | 292906440^131072+1 | 1109752 | 2025 | Generalized Fermat | Generalized Fermat |
| 2506 | 292462072^131072+1 | 1109665 | 2025 | Generalized Fermat | Generalized Fermat |
| 2507 | 965*2^3685969+1 | 1109591 | 2025 | k·2ⁿ±1 | |
| 2508 | 291939158^131072+1 | 1109563 | 2025 | Generalized Fermat | Generalized Fermat |
| 2509 | 291644784^131072+1 | 1109506 | 2025 | Generalized Fermat | Generalized Fermat |
| 2510 | 291616626^131072+1 | 1109500 | 2025 | Generalized Fermat | Generalized Fermat |
| 2511 | 291515852^131072+1 | 1109481 | 2025 | Generalized Fermat | Generalized Fermat |
| 2512 | 291463322^131072+1 | 1109470 | 2025 | Generalized Fermat | Generalized Fermat |
| 2513 | 291165334^131072+1 | 1109412 | 2025 | Generalized Fermat | Generalized Fermat |
| 2514 | 290922092^131072+1 | 1109365 | 2025 | Generalized Fermat | Generalized Fermat |
| 2515 | 290470932^131072+1 | 1109276 | 2025 | Generalized Fermat | Generalized Fermat |
| 2516 | 290470146^131072+1 | 1109276 | 2025 | Generalized Fermat | Generalized Fermat |
| 2517 | 290289574^131072+1 | 1109241 | 2025 | Generalized Fermat | Generalized Fermat |
| 2518 | 290289300^131072+1 | 1109241 | 2025 | Generalized Fermat | Generalized Fermat |
| 2519 | 290203860^131072+1 | 1109224 | 2025 | Generalized Fermat | Generalized Fermat |
| 2520 | 290075834^131072+1 | 1109199 | 2025 | Generalized Fermat | Generalized Fermat |
| 2521 | 289805958^131072+1 | 1109146 | 2025 | Generalized Fermat | Generalized Fermat |
| 2522 | 289390778^131072+1 | 1109064 | 2025 | Generalized Fermat | Generalized Fermat |
| 2523 | 877*2^3684190+1 | 1109055 | 2025 | k·2ⁿ±1 | |
| 2524 | 289176522^131072+1 | 1109022 | 2025 | Generalized Fermat | Generalized Fermat |
| 2525 | 288601570^131072+1 | 1108909 | 2025 | Generalized Fermat | Generalized Fermat |
| 2526 | 288168976^131072+1 | 1108823 | 2025 | Generalized Fermat | Generalized Fermat |
| 2527 | 287625360^131072+1 | 1108716 | 2025 | Generalized Fermat | Generalized Fermat |
| 2528 | 675*2^3682616+1 | 1108581 | 2022 | k·2ⁿ±1 | |
| 2529 | 286460772^131072+1 | 1108485 | 2025 | Generalized Fermat | Generalized Fermat |
| 2530 | 286434328^131072+1 | 1108480 | 2025 | Generalized Fermat | Generalized Fermat |
| 2531 | 569*2^3682167+1 | 1108446 | 2022 | k·2ⁿ±1 | |
| 2532 | 285803202^131072+1 | 1108354 | 2025 | Generalized Fermat | Generalized Fermat |
| 2533 | 285447574^131072+1 | 1108283 | 2025 | Generalized Fermat | Generalized Fermat |
| 2534 | 285446536^131072+1 | 1108283 | 2025 | Generalized Fermat | Generalized Fermat |
| 2535 | 284918308^131072+1 | 1108178 | 2025 | Generalized Fermat | Generalized Fermat |
| 2536 | 284831742^131072+1 | 1108160 | 2025 | Generalized Fermat | Generalized Fermat |
| 2537 | 284805838^131072+1 | 1108155 | 2025 | Generalized Fermat | Generalized Fermat |
| 2538 | 284753240^131072+1 | 1108145 | 2025 | Generalized Fermat | Generalized Fermat |
| 2539 | 284745724^131072+1 | 1108143 | 2025 | Generalized Fermat | Generalized Fermat |
| 2540 | 57*2^3681002-1 | 1108094 | 2025 | k·2ⁿ±1 | |
| 2541 | 284001924^131072+1 | 1107994 | 2025 | Generalized Fermat | Generalized Fermat |
| 2542 | 283824490^131072+1 | 1107959 | 2025 | Generalized Fermat | Generalized Fermat |
| 2543 | 283699626^131072+1 | 1107934 | 2025 | Generalized Fermat | Generalized Fermat |
| 2544 | 283216606^131072+1 | 1107837 | 2025 | Generalized Fermat | Generalized Fermat |
| 2545 | 765*2^3680091+1 | 1107821 | 2025 | k·2ⁿ±1 | |
| 2546 | 282839136^131072+1 | 1107761 | 2025 | Generalized Fermat | Generalized Fermat |
| 2547 | 281755198^131072+1 | 1107542 | 2025 | Generalized Fermat | Generalized Fermat |
| 2548 | 281635050^131072+1 | 1107518 | 2025 | Generalized Fermat | Generalized Fermat |
| 2549 | 330286*5^1584399-1 | 1107453 | 2014 | ||
| 2550 | 281238556^131072+1 | 1107438 | 2025 | Generalized Fermat | Generalized Fermat |
| 2551 | 281131678^131072+1 | 1107416 | 2025 | Generalized Fermat | Generalized Fermat |
| 2552 | 34*951^371834-1 | 1107391 | 2019 | ||
| 2553 | 280984376^131072+1 | 1107386 | 2025 | Generalized Fermat | Generalized Fermat |
| 2554 | 280877312^131072+1 | 1107364 | 2025 | Generalized Fermat | Generalized Fermat |
| 2555 | 199*754^384827+1 | 1107293 | 2026 | ||
| 2556 | 280515348^131072+1 | 1107291 | 2025 | Generalized Fermat | Generalized Fermat |
| 2557 | 280391126^131072+1 | 1107266 | 2025 | Generalized Fermat | Generalized Fermat |
| 2558 | 280207586^131072+1 | 1107229 | 2025 | Generalized Fermat | Generalized Fermat |
| 2559 | 279991058^131072+1 | 1107185 | 2025 | Generalized Fermat | Generalized Fermat |
| 2560 | 279987304^131072+1 | 1107184 | 2025 | Generalized Fermat | Generalized Fermat |
| 2561 | 279919024^131072+1 | 1107170 | 2025 | Generalized Fermat | Generalized Fermat |
| 2562 | 45*2^3677787+1 | 1107126 | 2019 | k·2ⁿ±1 | |
| 2563 | 279594222^131072+1 | 1107104 | 2025 | Generalized Fermat | Generalized Fermat |
| 2564 | 279533226^131072+1 | 1107091 | 2025 | Generalized Fermat | Generalized Fermat |
| 2565 | 279393398^131072+1 | 1107063 | 2025 | Generalized Fermat | Generalized Fermat |
| 2566 | 279257150^131072+1 | 1107035 | 2025 | Generalized Fermat | Generalized Fermat |
| 2567 | 278715552^131072+1 | 1106925 | 2025 | Generalized Fermat | Generalized Fermat |
| 2568 | 278620322^131072+1 | 1106905 | 2025 | Generalized Fermat | Generalized Fermat |
| 2569 | 278619282^131072+1 | 1106905 | 2025 | Generalized Fermat | Generalized Fermat |
| 2570 | 278524906^131072+1 | 1106886 | 2025 | Generalized Fermat | Generalized Fermat |
| 2571 | 278507178^131072+1 | 1106882 | 2025 | Generalized Fermat | Generalized Fermat |
| 2572 | 278237250^131072+1 | 1106827 | 2025 | Generalized Fermat | Generalized Fermat |
| 2573 | 278204564^131072+1 | 1106820 | 2025 | Generalized Fermat | Generalized Fermat |
| 2574 | 278190840^131072+1 | 1106817 | 2025 | Generalized Fermat | Generalized Fermat |
| 2575 | 277919980^131072+1 | 1106762 | 2025 | Generalized Fermat | Generalized Fermat |
| 2576 | 625*2^3676300+1 | 1106680 | 2022 | Generalized Fermat | Generalized Fermat |
| 2577 | 277256590^131072+1 | 1106626 | 2025 | Generalized Fermat | Generalized Fermat |
| 2578 | 277085600^131072+1 | 1106591 | 2025 | Generalized Fermat | Generalized Fermat |
| 2579 | 276836574^131072+1 | 1106540 | 2025 | Generalized Fermat | Generalized Fermat |
| 2580 | 276775868^131072+1 | 1106527 | 2025 | Generalized Fermat | Generalized Fermat |
| 2581 | 276740330^131072+1 | 1106520 | 2025 | Generalized Fermat | Generalized Fermat |
| 2582 | 276607388^131072+1 | 1106492 | 2025 | Generalized Fermat | Generalized Fermat |
| 2583 | 276446036^131072+1 | 1106459 | 2025 | Generalized Fermat | Generalized Fermat |
| 2584 | 276329786^131072+1 | 1106435 | 2025 | Generalized Fermat | Generalized Fermat |
| 2585 | 13*2^3675223-1 | 1106354 | 2016 | k·2ⁿ±1 | |
| 2586 | 275170262^131072+1 | 1106196 | 2025 | Generalized Fermat | Generalized Fermat |
| 2587 | 274919976^131072+1 | 1106144 | 2025 | Generalized Fermat | Generalized Fermat |
| 2588 | 274816000^131072+1 | 1106123 | 2025 | Generalized Fermat | Generalized Fermat |
| 2589 | 274753140^131072+1 | 1106110 | 2025 | Generalized Fermat | Generalized Fermat |
| 2590 | 274535798^131072+1 | 1106065 | 2025 | Generalized Fermat | Generalized Fermat |
| 2591 | 274280236^131072+1 | 1106012 | 2025 | Generalized Fermat | Generalized Fermat |
| 2592 | 273579644^131072+1 | 1105866 | 2025 | Generalized Fermat | Generalized Fermat |
| 2593 | 273503630^131072+1 | 1105850 | 2025 | Generalized Fermat | Generalized Fermat |
| 2594 | 273438512^131072+1 | 1105837 | 2025 | Generalized Fermat | Generalized Fermat |
| 2595 | 273327598^131072+1 | 1105813 | 2025 | Generalized Fermat | Generalized Fermat |
| 2596 | 273306974^131072+1 | 1105809 | 2025 | Generalized Fermat | Generalized Fermat |
| 2597 | 273272188^131072+1 | 1105802 | 2025 | Generalized Fermat | Generalized Fermat |
| 2598 | 273237906^131072+1 | 1105795 | 2025 | Generalized Fermat | Generalized Fermat |
| 2599 | 273140040^131072+1 | 1105774 | 2025 | Generalized Fermat | Generalized Fermat |
| 2600 | 273036074^131072+1 | 1105753 | 2025 | Generalized Fermat | Generalized Fermat |
| 2601 | 272998912^131072+1 | 1105745 | 2025 | Generalized Fermat | Generalized Fermat |
| 2602 | 947*2^3673183+1 | 1105742 | 2025 | k·2ⁿ±1 | |
| 2603 | 272788310^131072+1 | 1105701 | 2025 | Generalized Fermat | Generalized Fermat |
| 2604 | 272041540^131072+1 | 1105545 | 2025 | Generalized Fermat | Generalized Fermat |
| 2605 | 271643232^131072+1 | 1105462 | 2019 | Generalized Fermat | Generalized Fermat |
| 2606 | 271370312^131072+1 | 1105404 | 2025 | Generalized Fermat | Generalized Fermat |
| 2607 | 271135152^131072+1 | 1105355 | 2025 | Generalized Fermat | Generalized Fermat |
| 2608 | 270979532^131072+1 | 1105322 | 2025 | Generalized Fermat | Generalized Fermat |
| 2609 | 270832760^131072+1 | 1105292 | 2025 | Generalized Fermat | Generalized Fermat |
| 2610 | 270822160^131072+1 | 1105289 | 2025 | Generalized Fermat | Generalized Fermat |
| 2611 | 270789102^131072+1 | 1105282 | 2025 | Generalized Fermat | Generalized Fermat |
| 2612 | 270682284^131072+1 | 1105260 | 2025 | Generalized Fermat | Generalized Fermat |
| 2613 | 270581690^131072+1 | 1105239 | 2025 | Generalized Fermat | Generalized Fermat |
| 2614 | 270284868^131072+1 | 1105176 | 2025 | Generalized Fermat | Generalized Fermat |
| 2615 | 463*2^3671262+1 | 1105163 | 2022 | k·2ⁿ±1 | |
| 2616 | 269993492^131072+1 | 1105115 | 2025 | Generalized Fermat | Generalized Fermat |
| 2617 | 735*2^3670991+1 | 1105082 | 2022 | k·2ⁿ±1 | |
| 2618 | 269812742^131072+1 | 1105077 | 2025 | Generalized Fermat | Generalized Fermat |
| 2619 | 268685690^131072+1 | 1104838 | 2025 | Generalized Fermat | Generalized Fermat |
| 2620 | 475*2^3670046+1 | 1104797 | 2022 | k·2ⁿ±1 | |
| 2621 | 267783532^131072+1 | 1104647 | 2025 | Generalized Fermat | Generalized Fermat |
| 2622 | 267768162^131072+1 | 1104644 | 2025 | Generalized Fermat | Generalized Fermat |
| 2623 | 267416848^131072+1 | 1104569 | 2025 | Generalized Fermat | Generalized Fermat |
| 2624 | 267414744^131072+1 | 1104569 | 2025 | Generalized Fermat | Generalized Fermat |
| 2625 | 266639610^131072+1 | 1104403 | 2025 | Generalized Fermat | Generalized Fermat |
| 2626 | 266330322^131072+1 | 1104337 | 2025 | Generalized Fermat | Generalized Fermat |
| 2627 | 266249522^131072+1 | 1104320 | 2025 | Generalized Fermat | Generalized Fermat |
| 2628 | 15*2^3668194-1 | 1104238 | 2013 | k·2ⁿ±1 | |
| 2629 | 265866252^131072+1 | 1104238 | 2025 | Generalized Fermat | Generalized Fermat |
| 2630 | 265837862^131072+1 | 1104232 | 2025 | Generalized Fermat | Generalized Fermat |
| 2631 | 265643056^131072+1 | 1104190 | 2025 | Generalized Fermat | Generalized Fermat |
| 2632 | 265621592^131072+1 | 1104186 | 2025 | Generalized Fermat | Generalized Fermat |
| 2633 | 265478490^131072+1 | 1104155 | 2025 | Generalized Fermat | Generalized Fermat |
| 2634 | 264860372^131072+1 | 1104022 | 2025 | Generalized Fermat | Generalized Fermat |
| 2635 | 264624458^131072+1 | 1103971 | 2025 | Generalized Fermat | Generalized Fermat |
| 2636 | 264541844^131072+1 | 1103954 | 2025 | Generalized Fermat | Generalized Fermat |
| 2637 | 264360218^131072+1 | 1103915 | 2025 | Generalized Fermat | Generalized Fermat |
| 2638 | 264269230^131072+1 | 1103895 | 2025 | Generalized Fermat | Generalized Fermat |
| 2639 | 263861882^131072+1 | 1103807 | 2025 | Generalized Fermat | Generalized Fermat |
| 2640 | 263506158^131072+1 | 1103730 | 2025 | Generalized Fermat | Generalized Fermat |
| 2641 | 262824942^131072+1 | 1103583 | 2025 | Generalized Fermat | Generalized Fermat |
| 2642 | 262754910^131072+1 | 1103568 | 2025 | Generalized Fermat | Generalized Fermat |
| 2643 | 262470710^131072+1 | 1103506 | 2025 | Generalized Fermat | Generalized Fermat |
| 2644 | 273*2^3665736+1 | 1103499 | 2022 | k·2ⁿ±1 | |
| 2645 | 262298138^131072+1 | 1103469 | 2025 | Generalized Fermat | Generalized Fermat |
| 2646 | 262041482^131072+1 | 1103413 | 2025 | Generalized Fermat | Generalized Fermat |
| 2647 | 262005898^131072+1 | 1103405 | 2025 | Generalized Fermat | Generalized Fermat |
| 2648 | 261858724^131072+1 | 1103373 | 2025 | Generalized Fermat | Generalized Fermat |
| 2649 | 261114224^131072+1 | 1103211 | 2025 | Generalized Fermat | Generalized Fermat |
| 2650 | 13*2^3664703-1 | 1103187 | 2016 | k·2ⁿ±1 | |
| 2651 | 1486*165^497431+1 | 1103049 | 2024 | ||
| 2652 | 260265300^131072+1 | 1103026 | 2024 | Generalized Fermat | Generalized Fermat |
| 2653 | 260050122^131072+1 | 1102979 | 2024 | Generalized Fermat | Generalized Fermat |
| 2654 | 259881684^131072+1 | 1102942 | 2024 | Generalized Fermat | Generalized Fermat |
| 2655 | 259576262^131072+1 | 1102875 | 2024 | Generalized Fermat | Generalized Fermat |
| 2656 | 250*859^375877+1 | 1102823 | 2025 | ||
| 2657 | 406515^196608-406515^98304+1 | 1102790 | 2016 | Generalized unique | Generalized unique |
| 2658 | 259130312^131072+1 | 1102777 | 2024 | Generalized Fermat | Generalized Fermat |
| 2659 | 259042144^131072+1 | 1102758 | 2024 | Generalized Fermat | Generalized Fermat |
| 2660 | 111*2^3663234-1 | 1102746 | 2025 | k·2ⁿ±1 | |
| 2661 | 609*2^3662931+1 | 1102655 | 2022 | k·2ⁿ±1 | |
| 2662 | 258337266^131072+1 | 1102603 | 2024 | Generalized Fermat | Generalized Fermat |
| 2663 | 258336436^131072+1 | 1102602 | 2024 | Generalized Fermat | Generalized Fermat |
| 2664 | 258197916^131072+1 | 1102572 | 2024 | Generalized Fermat | Generalized Fermat |
| 2665 | 258109576^131072+1 | 1102552 | 2024 | Generalized Fermat | Generalized Fermat |
| 2666 | 257401382^131072+1 | 1102396 | 2024 | Generalized Fermat | Generalized Fermat |
| 2667 | 257047620^131072+1 | 1102318 | 2024 | Generalized Fermat | Generalized Fermat |
| 2668 | 256963326^131072+1 | 1102299 | 2024 | Generalized Fermat | Generalized Fermat |
| 2669 | 256943534^131072+1 | 1102295 | 2024 | Generalized Fermat | Generalized Fermat |
| 2670 | 256089378^131072+1 | 1102105 | 2024 | Generalized Fermat | Generalized Fermat |
| 2671 | 255856074^131072+1 | 1102053 | 2024 | Generalized Fermat | Generalized Fermat |
| 2672 | 255812078^131072+1 | 1102044 | 2024 | Generalized Fermat | Generalized Fermat |
| 2673 | 255666546^131072+1 | 1102011 | 2024 | Generalized Fermat | Generalized Fermat |
| 2674 | 255648100^131072+1 | 1102007 | 2024 | Generalized Fermat | Generalized Fermat |
| 2675 | 255555468^131072+1 | 1101986 | 2024 | Generalized Fermat | Generalized Fermat |
| 2676 | 255339392^131072+1 | 1101938 | 2024 | Generalized Fermat | Generalized Fermat |
| 2677 | 255189240^131072+1 | 1101905 | 2024 | Generalized Fermat | Generalized Fermat |
| 2678 | 254954350^131072+1 | 1101852 | 2024 | Generalized Fermat | Generalized Fermat |
| 2679 | 254731916^131072+1 | 1101803 | 2024 | Generalized Fermat | Generalized Fermat |
| 2680 | 254713668^131072+1 | 1101799 | 2024 | Generalized Fermat | Generalized Fermat |
| 2681 | 254450722^131072+1 | 1101740 | 2024 | Generalized Fermat | Generalized Fermat |
| 2682 | 254193678^131072+1 | 1101682 | 2024 | Generalized Fermat | Generalized Fermat |
| 2683 | 253875014^131072+1 | 1101611 | 2024 | Generalized Fermat | Generalized Fermat |
| 2684 | 253866454^131072+1 | 1101609 | 2024 | Generalized Fermat | Generalized Fermat |
| 2685 | 253210808^131072+1 | 1101462 | 2024 | Generalized Fermat | Generalized Fermat |
| 2686 | 252934920^131072+1 | 1101400 | 2024 | Generalized Fermat | Generalized Fermat |
| 2687 | 252637312^131072+1 | 1101333 | 2024 | Generalized Fermat | Generalized Fermat |
| 2688 | 252545864^131072+1 | 1101312 | 2024 | Generalized Fermat | Generalized Fermat |
| 2689 | 252369374^131072+1 | 1101272 | 2024 | Generalized Fermat | Generalized Fermat |
| 2690 | 252171992^131072+1 | 1101228 | 2024 | Generalized Fermat | Generalized Fermat |
| 2691 | 251361006^131072+1 | 1101044 | 2024 | Generalized Fermat | Generalized Fermat |
| 2692 | 251085988^131072+1 | 1100982 | 2024 | Generalized Fermat | Generalized Fermat |
| 2693 | 250775680^131072+1 | 1100912 | 2024 | Generalized Fermat | Generalized Fermat |
| 2694 | 249754922^131072+1 | 1100679 | 2024 | Generalized Fermat | Generalized Fermat |
| 2695 | 249751100^131072+1 | 1100679 | 2024 | Generalized Fermat | Generalized Fermat |
| 2696 | 249735514^131072+1 | 1100675 | 2024 | Generalized Fermat | Generalized Fermat |
| 2697 | 249634320^131072+1 | 1100652 | 2024 | Generalized Fermat | Generalized Fermat |
| 2698 | 118*892^373012+1 | 1100524 | 2020 | ||
| 2699 | 248934378^131072+1 | 1100492 | 2024 | Generalized Fermat | Generalized Fermat |
| 2700 | 248857694^131072+1 | 1100475 | 2024 | Generalized Fermat | Generalized Fermat |
| 2701 | 248820272^131072+1 | 1100466 | 2024 | Generalized Fermat | Generalized Fermat |
| 2702 | 248632632^131072+1 | 1100423 | 2024 | Generalized Fermat | Generalized Fermat |
| 2703 | 248621940^131072+1 | 1100421 | 2024 | Generalized Fermat | Generalized Fermat |
| 2704 | 248617468^131072+1 | 1100420 | 2024 | Generalized Fermat | Generalized Fermat |
| 2705 | 33300*430^417849-1 | 1100397 | 2016 | ||
| 2706 | 247389350^131072+1 | 1100138 | 2024 | Generalized Fermat | Generalized Fermat |
| 2707 | 247342010^131072+1 | 1100127 | 2024 | Generalized Fermat | Generalized Fermat |
| 2708 | 247145256^131072+1 | 1100082 | 2024 | Generalized Fermat | Generalized Fermat |
| 2709 | 246980946^131072+1 | 1100044 | 2024 | Generalized Fermat | Generalized Fermat |
| 2710 | 246952054^131072+1 | 1100037 | 2024 | Generalized Fermat | Generalized Fermat |
| 2711 | 246943520^131072+1 | 1100035 | 2024 | Generalized Fermat | Generalized Fermat |
| 2712 | (2^2976221-1)*(10^204068-1172064)+1 | 1100000 | 2024 | ||
| 2713 | 246677978^131072+1 | 1099974 | 2024 | Generalized Fermat | Generalized Fermat |
| 2714 | 246634478^131072+1 | 1099964 | 2024 | Generalized Fermat | Generalized Fermat |
| 2715 | 1175*2^3653893+1 | 1099935 | 2025 | k·2ⁿ±1 | |
| 2716 | 246394910^131072+1 | 1099908 | 2024 | Generalized Fermat | Generalized Fermat |
| 2717 | 246207020^131072+1 | 1099865 | 2024 | Generalized Fermat | Generalized Fermat |
| 2718 | 246012578^131072+1 | 1099820 | 2024 | Generalized Fermat | Generalized Fermat |
| 2719 | 245507802^131072+1 | 1099703 | 2024 | Generalized Fermat | Generalized Fermat |
| 2720 | 245461196^131072+1 | 1099692 | 2024 | Generalized Fermat | Generalized Fermat |
| 2721 | 655*2^3653008+1 | 1099668 | 2022 | k·2ⁿ±1 | |
| 2722 | 244873604^131072+1 | 1099556 | 2024 | Generalized Fermat | Generalized Fermat |
| 2723 | 244660242^131072+1 | 1099506 | 2024 | Generalized Fermat | Generalized Fermat |
| 2724 | 244342390^131072+1 | 1099432 | 2024 | Generalized Fermat | Generalized Fermat |
| 2725 | 244202408^131072+1 | 1099400 | 2024 | Generalized Fermat | Generalized Fermat |
| 2726 | 291*268^452750-1 | 1099341 | 2022 | ||
| 2727 | 243786926^131072+1 | 1099303 | 2024 | Generalized Fermat | Generalized Fermat |
| 2728 | 243427990^131072+1 | 1099219 | 2024 | Generalized Fermat | Generalized Fermat |
| 2729 | 242973858^131072+1 | 1099113 | 2024 | Generalized Fermat | Generalized Fermat |
| 2730 | 242950108^131072+1 | 1099107 | 2024 | Generalized Fermat | Generalized Fermat |
| 2731 | 242933064^131072+1 | 1099103 | 2024 | Generalized Fermat | Generalized Fermat |
| 2732 | 242926826^131072+1 | 1099102 | 2024 | Generalized Fermat | Generalized Fermat |
| 2733 | 242855212^131072+1 | 1099085 | 2024 | Generalized Fermat | Generalized Fermat |
| 2734 | 242494358^131072+1 | 1099000 | 2024 | Generalized Fermat | Generalized Fermat |
| 2735 | 242295536^131072+1 | 1098953 | 2024 | Generalized Fermat | Generalized Fermat |
| 2736 | 242161196^131072+1 | 1098922 | 2024 | Generalized Fermat | Generalized Fermat |
| 2737 | 241765100^131072+1 | 1098829 | 2024 | Generalized Fermat | Generalized Fermat |
| 2738 | 241550882^131072+1 | 1098778 | 2024 | Generalized Fermat | Generalized Fermat |
| 2739 | 869*2^3650049+1 | 1098778 | 2025 | k·2ⁿ±1 | |
| 2740 | 241438172^131072+1 | 1098752 | 2024 | Generalized Fermat | Generalized Fermat |
| 2741 | 241338084^131072+1 | 1098728 | 2024 | Generalized Fermat | Generalized Fermat |
| 2742 | 241249426^131072+1 | 1098707 | 2024 | Generalized Fermat | Generalized Fermat |
| 2743 | 33*2^3649810+1 | 1098704 | 2019 | k·2ⁿ±1 | |
| 2744 | 241151312^131072+1 | 1098684 | 2024 | Generalized Fermat | Generalized Fermat |
| 2745 | 241000970^131072+1 | 1098648 | 2024 | Generalized Fermat | Generalized Fermat |
| 2746 | 240966866^131072+1 | 1098640 | 2024 | Generalized Fermat | Generalized Fermat |
| 2747 | 240965802^131072+1 | 1098640 | 2024 | Generalized Fermat | Generalized Fermat |
| 2748 | 240910640^131072+1 | 1098627 | 2024 | Generalized Fermat | Generalized Fermat |
| 2749 | 240856112^131072+1 | 1098614 | 2024 | Generalized Fermat | Generalized Fermat |
| 2750 | 240307734^131072+1 | 1098484 | 2024 | Generalized Fermat | Generalized Fermat |
| 2751 | 240190808^131072+1 | 1098457 | 2024 | Generalized Fermat | Generalized Fermat |
| 2752 | 239927858^131072+1 | 1098394 | 2024 | Generalized Fermat | Generalized Fermat |
| 2753 | 239545562^131072+1 | 1098304 | 2024 | Generalized Fermat | Generalized Fermat |
| 2754 | 239520486^131072+1 | 1098298 | 2024 | Generalized Fermat | Generalized Fermat |
| 2755 | 262614*5^1571158-1 | 1098198 | 2025 | ||
| 2756 | 238968056^131072+1 | 1098166 | 2024 | Generalized Fermat | Generalized Fermat |
| 2757 | 238871106^131072+1 | 1098143 | 2024 | Generalized Fermat | Generalized Fermat |
| 2758 | 238852190^131072+1 | 1098139 | 2024 | Generalized Fermat | Generalized Fermat |
| 2759 | 238698190^131072+1 | 1098102 | 2024 | Generalized Fermat | Generalized Fermat |
| 2760 | 238653710^131072+1 | 1098091 | 2024 | Generalized Fermat | Generalized Fermat |
| 2761 | 238627390^131072+1 | 1098085 | 2024 | Generalized Fermat | Generalized Fermat |
| 2762 | 238438430^131072+1 | 1098040 | 2024 | Generalized Fermat | Generalized Fermat |
| 2763 | 238381768^131072+1 | 1098026 | 2024 | Generalized Fermat | Generalized Fermat |
| 2764 | 238193230^131072+1 | 1097981 | 2024 | Generalized Fermat | Generalized Fermat |
| 2765 | 238168282^131072+1 | 1097975 | 2024 | Generalized Fermat | Generalized Fermat |
| 2766 | 238109742^131072+1 | 1097961 | 2024 | Generalized Fermat | Generalized Fermat |
| 2767 | 237601644^131072+1 | 1097840 | 2024 | Generalized Fermat | Generalized Fermat |
| 2768 | 237260908^131072+1 | 1097758 | 2024 | Generalized Fermat | Generalized Fermat |
| 2769 | 237185928^131072+1 | 1097740 | 2024 | Generalized Fermat | Generalized Fermat |
| 2770 | 237108488^131072+1 | 1097722 | 2024 | Generalized Fermat | Generalized Fermat |
| 2771 | 236924362^131072+1 | 1097677 | 2024 | Generalized Fermat | Generalized Fermat |
| 2772 | 236602468^131072+1 | 1097600 | 2024 | Generalized Fermat | Generalized Fermat |
| 2773 | 236500052^131072+1 | 1097575 | 2024 | Generalized Fermat | Generalized Fermat |
| 2774 | 236417078^131072+1 | 1097555 | 2024 | Generalized Fermat | Generalized Fermat |
| 2775 | 236278180^131072+1 | 1097522 | 2024 | Generalized Fermat | Generalized Fermat |
| 2776 | 236240868^131072+1 | 1097513 | 2024 | Generalized Fermat | Generalized Fermat |
| 2777 | 235947986^131072+1 | 1097442 | 2024 | Generalized Fermat | Generalized Fermat |
| 2778 | 235577802^131072+1 | 1097353 | 2024 | Generalized Fermat | Generalized Fermat |
| 2779 | 235566676^131072+1 | 1097350 | 2024 | Generalized Fermat | Generalized Fermat |
| 2780 | 235108160^131072+1 | 1097239 | 2024 | Generalized Fermat | Generalized Fermat |
| 2781 | 234962380^131072+1 | 1097204 | 2024 | Generalized Fermat | Generalized Fermat |
| 2782 | 234806100^131072+1 | 1097166 | 2024 | Generalized Fermat | Generalized Fermat |
| 2783 | 234661134^131072+1 | 1097131 | 2024 | Generalized Fermat | Generalized Fermat |
| 2784 | 234566344^131072+1 | 1097108 | 2024 | Generalized Fermat | Generalized Fermat |
| 2785 | 234523400^131072+1 | 1097098 | 2024 | Generalized Fermat | Generalized Fermat |
| 2786 | 234385314^131072+1 | 1097064 | 2024 | Generalized Fermat | Generalized Fermat |
| 2787 | 234307964^131072+1 | 1097045 | 2024 | Generalized Fermat | Generalized Fermat |
| 2788 | 234291722^131072+1 | 1097041 | 2024 | Generalized Fermat | Generalized Fermat |
| 2789 | 233937376^131072+1 | 1096955 | 2024 | Generalized Fermat | Generalized Fermat |
| 2790 | 233903532^131072+1 | 1096947 | 2024 | Generalized Fermat | Generalized Fermat |
| 2791 | 233559012^131072+1 | 1096863 | 2024 | Generalized Fermat | Generalized Fermat |
| 2792 | 233447012^131072+1 | 1096836 | 2024 | Generalized Fermat | Generalized Fermat |
| 2793 | 233349574^131072+1 | 1096812 | 2024 | Generalized Fermat | Generalized Fermat |
| 2794 | 233034976^131072+1 | 1096735 | 2024 | Generalized Fermat | Generalized Fermat |
| 2795 | 232796676^131072+1 | 1096677 | 2024 | Generalized Fermat | Generalized Fermat |
| 2796 | 232485778^131072+1 | 1096601 | 2024 | Generalized Fermat | Generalized Fermat |
| 2797 | 232050760^131072+1 | 1096494 | 2024 | Generalized Fermat | Generalized Fermat |
| 2798 | 295*2^3642206+1 | 1096416 | 2022 | k·2ⁿ±1 | |
| 2799 | 231583998^131072+1 | 1096380 | 2024 | Generalized Fermat | Generalized Fermat |
| 2800 | 231295516^131072+1 | 1096309 | 2024 | Generalized Fermat | Generalized Fermat |
| 2801 | 25492*52^638823+1 | 1096227 | 2026 | ||
| 2802 | 230663736^131072+1 | 1096153 | 2024 | Generalized Fermat | Generalized Fermat |
| 2803 | 230655072^131072+1 | 1096151 | 2024 | Generalized Fermat | Generalized Fermat |
| 2804 | 230396424^131072+1 | 1096087 | 2024 | Generalized Fermat | Generalized Fermat |
| 2805 | 230275166^131072+1 | 1096057 | 2024 | Generalized Fermat | Generalized Fermat |
| 2806 | 230267830^131072+1 | 1096055 | 2024 | Generalized Fermat | Generalized Fermat |
| 2807 | 989*2^3640585+1 | 1095929 | 2020 | k·2ⁿ±1 | |
| 2808 | 567*2^3639287+1 | 1095538 | 2019 | k·2ⁿ±1 | |
| 2809 | 227669832^131072+1 | 1095409 | 2024 | Generalized Fermat | Generalized Fermat |
| 2810 | 79788*5^1567080-1 | 1095347 | 2025 | ||
| 2811 | 227406222^131072+1 | 1095343 | 2024 | Generalized Fermat | Generalized Fermat |
| 2812 | 227239620^131072+1 | 1095302 | 2024 | Generalized Fermat | Generalized Fermat |
| 2813 | 227135580^131072+1 | 1095276 | 2024 | Generalized Fermat | Generalized Fermat |
| 2814 | 227009830^131072+1 | 1095244 | 2024 | Generalized Fermat | Generalized Fermat |
| 2815 | 226881840^131072+1 | 1095212 | 2024 | Generalized Fermat | Generalized Fermat |
| 2816 | 226782570^131072+1 | 1095187 | 2024 | Generalized Fermat | Generalized Fermat |
| 2817 | 226710488^131072+1 | 1095169 | 2024 | Generalized Fermat | Generalized Fermat |
| 2818 | 226639300^131072+1 | 1095151 | 2024 | Generalized Fermat | Generalized Fermat |
| 2819 | 226453444^131072+1 | 1095104 | 2024 | Generalized Fermat | Generalized Fermat |
| 2820 | 226341130^131072+1 | 1095076 | 2024 | Generalized Fermat | Generalized Fermat |
| 2821 | 226249042^131072+1 | 1095053 | 2024 | Generalized Fermat | Generalized Fermat |
| 2822 | 226100602^131072+1 | 1095016 | 2024 | Generalized Fermat | Generalized Fermat |
| 2823 | 225580118^131072+1 | 1094884 | 2024 | Generalized Fermat | Generalized Fermat |
| 2824 | 225124888^131072+1 | 1094769 | 2024 | Generalized Fermat | Generalized Fermat |
| 2825 | 224635814^131072+1 | 1094646 | 2024 | Generalized Fermat | Generalized Fermat |
| 2826 | 224347630^131072+1 | 1094572 | 2024 | Generalized Fermat | Generalized Fermat |
| 2827 | 224330804^131072+1 | 1094568 | 2024 | Generalized Fermat | Generalized Fermat |
| 2828 | 224249932^131072+1 | 1094548 | 2024 | Generalized Fermat | Generalized Fermat |
| 2829 | 224072278^131072+1 | 1094503 | 2024 | Generalized Fermat | Generalized Fermat |
| 2830 | 639*2^3635707+1 | 1094460 | 2019 | k·2ⁿ±1 | |
| 2831 | 223490796^131072+1 | 1094355 | 2024 | Generalized Fermat | Generalized Fermat |
| 2832 | 223074802^131072+1 | 1094249 | 2024 | Generalized Fermat | Generalized Fermat |
| 2833 | 223010262^131072+1 | 1094232 | 2024 | Generalized Fermat | Generalized Fermat |
| 2834 | 222996490^131072+1 | 1094229 | 2024 | Generalized Fermat | Generalized Fermat |
| 2835 | 222888506^131072+1 | 1094201 | 2024 | Generalized Fermat | Generalized Fermat |
| 2836 | 222593516^131072+1 | 1094126 | 2024 | Generalized Fermat | Generalized Fermat |
| 2837 | 222486400^131072+1 | 1094098 | 2024 | Generalized Fermat | Generalized Fermat |
| 2838 | 221636362^131072+1 | 1093880 | 2024 | Generalized Fermat | Generalized Fermat |
| 2839 | 221528336^131072+1 | 1093853 | 2024 | Generalized Fermat | Generalized Fermat |
| 2840 | 221330854^131072+1 | 1093802 | 2024 | Generalized Fermat | Generalized Fermat |
| 2841 | 221325712^131072+1 | 1093801 | 2024 | Generalized Fermat | Generalized Fermat |
| 2842 | 221174400^131072+1 | 1093762 | 2024 | Generalized Fermat | Generalized Fermat |
| 2843 | 221008432^131072+1 | 1093719 | 2024 | Generalized Fermat | Generalized Fermat |
| 2844 | 220956326^131072+1 | 1093705 | 2024 | Generalized Fermat | Generalized Fermat |
| 2845 | 220838206^131072+1 | 1093675 | 2024 | Generalized Fermat | Generalized Fermat |
| 2846 | 220325976^131072+1 | 1093543 | 2024 | Generalized Fermat | Generalized Fermat |
| 2847 | 220317996^131072+1 | 1093541 | 2024 | Generalized Fermat | Generalized Fermat |
| 2848 | 220288248^131072+1 | 1093533 | 2024 | Generalized Fermat | Generalized Fermat |
| 2849 | 219984494^131072+1 | 1093455 | 2024 | Generalized Fermat | Generalized Fermat |
| 2850 | 219556482^131072+1 | 1093344 | 2024 | Generalized Fermat | Generalized Fermat |
| 2851 | 219525472^131072+1 | 1093336 | 2024 | Generalized Fermat | Generalized Fermat |
| 2852 | 219447698^131072+1 | 1093315 | 2024 | Generalized Fermat | Generalized Fermat |
| 2853 | 219430370^131072+1 | 1093311 | 2024 | Generalized Fermat | Generalized Fermat |
| 2854 | 219331584^131072+1 | 1093285 | 2024 | Generalized Fermat | Generalized Fermat |
| 2855 | 753*2^3631472+1 | 1093185 | 2019 | k·2ⁿ±1 | |
| 2856 | 2*205731^205731-1 | 1093111 | 2022 | ||
| 2857 | 892*161^495304+1 | 1093053 | 2026 | ||
| 2858 | 218012734^131072+1 | 1092942 | 2024 | Generalized Fermat | Generalized Fermat |
| 2859 | 217820568^131072+1 | 1092892 | 2024 | Generalized Fermat | Generalized Fermat |
| 2860 | 217559364^131072+1 | 1092823 | 2024 | Generalized Fermat | Generalized Fermat |
| 2861 | 217458668^131072+1 | 1092797 | 2024 | Generalized Fermat | Generalized Fermat |
| 2862 | 217423702^131072+1 | 1092788 | 2024 | Generalized Fermat | Generalized Fermat |
| 2863 | 217176690^131072+1 | 1092723 | 2024 | Generalized Fermat | Generalized Fermat |
| 2864 | 217170570^131072+1 | 1092722 | 2024 | Generalized Fermat | Generalized Fermat |
| 2865 | 65531*2^3629342-1 | 1092546 | 2011 | k·2ⁿ±1 | |
| 2866 | 1121*2^3629201+1 | 1092502 | 2019 | k·2ⁿ±1 | |
| 2867 | 216307766^131072+1 | 1092495 | 2024 | Generalized Fermat | Generalized Fermat |
| 2868 | 216084296^131072+1 | 1092436 | 2024 | Generalized Fermat | Generalized Fermat |
| 2869 | 215*2^3628962-1 | 1092429 | 2018 | k·2ⁿ±1 | |
| 2870 | 216039994^131072+1 | 1092425 | 2024 | Generalized Fermat | Generalized Fermat |
| 2871 | 216027436^131072+1 | 1092421 | 2024 | Generalized Fermat | Generalized Fermat |
| 2872 | 216018002^131072+1 | 1092419 | 2024 | Generalized Fermat | Generalized Fermat |
| 2873 | 215949788^131072+1 | 1092401 | 2024 | Generalized Fermat | Generalized Fermat |
| 2874 | 215945398^131072+1 | 1092400 | 2024 | Generalized Fermat | Generalized Fermat |
| 2875 | 215783788^131072+1 | 1092357 | 2024 | Generalized Fermat | Generalized Fermat |
| 2876 | 215717854^131072+1 | 1092340 | 2024 | Generalized Fermat | Generalized Fermat |
| 2877 | 215462154^131072+1 | 1092272 | 2024 | Generalized Fermat | Generalized Fermat |
| 2878 | 215237318^131072+1 | 1092213 | 2024 | Generalized Fermat | Generalized Fermat |
| 2879 | 215004526^131072+1 | 1092151 | 2024 | Generalized Fermat | Generalized Fermat |
| 2880 | 113*2^3628034-1 | 1092150 | 2014 | k·2ⁿ±1 | |
| 2881 | 214992758^131072+1 | 1092148 | 2024 | Generalized Fermat | Generalized Fermat |
| 2882 | 1009*2^3627911-1 | 1092114 | 2025 | k·2ⁿ±1 | |
| 2883 | 214814516^131072+1 | 1092101 | 2024 | Generalized Fermat | Generalized Fermat |
| 2884 | 1175*2^3627541+1 | 1092002 | 2019 | k·2ⁿ±1 | |
| 2885 | 214403112^131072+1 | 1091992 | 2024 | Generalized Fermat | Generalized Fermat |
| 2886 | 214321816^131072+1 | 1091970 | 2024 | Generalized Fermat | Generalized Fermat |
| 2887 | 214134178^131072+1 | 1091920 | 2024 | Generalized Fermat | Generalized Fermat |
| 2888 | 214059556^131072+1 | 1091900 | 2024 | Generalized Fermat | Generalized Fermat |
| 2889 | 2*431^414457+1 | 1091878 | 2019 | Divides Phi(431^414457,2) | |
| 2890 | 213879170^131072+1 | 1091852 | 2024 | Generalized Fermat | Generalized Fermat |
| 2891 | 19116*24^791057-1 | 1091831 | 2024 | ||
| 2892 | 213736552^131072+1 | 1091814 | 2024 | Generalized Fermat | Generalized Fermat |
| 2893 | 213656000^131072+1 | 1091793 | 2024 | Generalized Fermat | Generalized Fermat |
| 2894 | 213580840^131072+1 | 1091773 | 2024 | Generalized Fermat | Generalized Fermat |
| 2895 | 213425082^131072+1 | 1091731 | 2024 | Generalized Fermat | Generalized Fermat |
| 2896 | 213162592^131072+1 | 1091661 | 2024 | Generalized Fermat | Generalized Fermat |
| 2897 | 213151104^131072+1 | 1091658 | 2024 | Generalized Fermat | Generalized Fermat |
| 2898 | 212912634^131072+1 | 1091595 | 2024 | Generalized Fermat | Generalized Fermat |
| 2899 | 212894100^131072+1 | 1091590 | 2024 | Generalized Fermat | Generalized Fermat |
| 2900 | 212865234^131072+1 | 1091582 | 2024 | Generalized Fermat | Generalized Fermat |
| 2901 | 212862096^131072+1 | 1091581 | 2024 | Generalized Fermat | Generalized Fermat |
| 2902 | 212838152^131072+1 | 1091575 | 2024 | Generalized Fermat | Generalized Fermat |
| 2903 | 853*60^613855+1 | 1091530 | 2026 | ||
| 2904 | 212497738^131072+1 | 1091483 | 2024 | Generalized Fermat | Generalized Fermat |
| 2905 | 212121206^131072+1 | 1091383 | 2024 | Generalized Fermat | Generalized Fermat |
| 2906 | 211719438^131072+1 | 1091275 | 2024 | Generalized Fermat | Generalized Fermat |
| 2907 | 211448294^131072+1 | 1091202 | 2024 | Generalized Fermat | Generalized Fermat |
| 2908 | 211407740^131072+1 | 1091191 | 2024 | Generalized Fermat | Generalized Fermat |
| 2909 | 211326826^131072+1 | 1091169 | 2024 | Generalized Fermat | Generalized Fermat |
| 2910 | 210908700^131072+1 | 1091056 | 2024 | Generalized Fermat | Generalized Fermat |
| 2911 | 210564358^131072+1 | 1090963 | 2024 | Generalized Fermat | Generalized Fermat |
| 2912 | 210434680^131072+1 | 1090928 | 2024 | Generalized Fermat | Generalized Fermat |
| 2913 | 210397166^131072+1 | 1090918 | 2024 | Generalized Fermat | Generalized Fermat |
| 2914 | 210160342^131072+1 | 1090854 | 2024 | Generalized Fermat | Generalized Fermat |
| 2915 | 210088618^131072+1 | 1090834 | 2024 | Generalized Fermat | Generalized Fermat |
| 2916 | 209917216^131072+1 | 1090788 | 2024 | Generalized Fermat | Generalized Fermat |
| 2917 | 209839940^131072+1 | 1090767 | 2024 | Generalized Fermat | Generalized Fermat |
| 2918 | 209637998^131072+1 | 1090712 | 2024 | Generalized Fermat | Generalized Fermat |
| 2919 | 951*2^3623185+1 | 1090691 | 2019 | k·2ⁿ±1 | |
| 2920 | 209494470^131072+1 | 1090673 | 2024 | Generalized Fermat | Generalized Fermat |
| 2921 | 209385420^131072+1 | 1090644 | 2024 | Generalized Fermat | Generalized Fermat |
| 2922 | 209108558^131072+1 | 1090568 | 2024 | Generalized Fermat | Generalized Fermat |
| 2923 | 209101202^131072+1 | 1090566 | 2024 | Generalized Fermat | Generalized Fermat |
| 2924 | 208565926^131072+1 | 1090420 | 2024 | Generalized Fermat | Generalized Fermat |
| 2925 | 208497360^131072+1 | 1090402 | 2024 | Generalized Fermat | Generalized Fermat |
| 2926 | 208392300^131072+1 | 1090373 | 2024 | Generalized Fermat | Generalized Fermat |
| 2927 | 208374066^131072+1 | 1090368 | 2024 | Generalized Fermat | Generalized Fermat |
| 2928 | 208352366^131072+1 | 1090362 | 2024 | Generalized Fermat | Generalized Fermat |
| 2929 | 208236434^131072+1 | 1090330 | 2024 | Generalized Fermat | Generalized Fermat |
| 2930 | 208003690^131072+1 | 1090267 | 2024 | Generalized Fermat | Generalized Fermat |
| 2931 | 207985150^131072+1 | 1090262 | 2024 | Generalized Fermat | Generalized Fermat |
| 2932 | 207753480^131072+1 | 1090198 | 2024 | Generalized Fermat | Generalized Fermat |
| 2933 | 207514736^131072+1 | 1090133 | 2024 | Generalized Fermat | Generalized Fermat |
| 2934 | 207445740^131072+1 | 1090114 | 2024 | Generalized Fermat | Generalized Fermat |
| 2935 | 29*920^367810-1 | 1090113 | 2015 | ||
| 2936 | 207296788^131072+1 | 1090073 | 2024 | Generalized Fermat | Generalized Fermat |
| 2937 | 207264358^131072+1 | 1090064 | 2024 | Generalized Fermat | Generalized Fermat |
| 2938 | 207213640^131072+1 | 1090050 | 2024 | Generalized Fermat | Generalized Fermat |
| 2939 | 206709064^131072+1 | 1089911 | 2024 | Generalized Fermat | Generalized Fermat |
| 2940 | 206640054^131072+1 | 1089892 | 2024 | Generalized Fermat | Generalized Fermat |
| 2941 | 206594738^131072+1 | 1089880 | 2024 | Generalized Fermat | Generalized Fermat |
| 2942 | 206585726^131072+1 | 1089877 | 2024 | Generalized Fermat | Generalized Fermat |
| 2943 | 206473754^131072+1 | 1089846 | 2024 | Generalized Fermat | Generalized Fermat |
| 2944 | 206230080^131072+1 | 1089779 | 2024 | Generalized Fermat | Generalized Fermat |
| 2945 | 206021166^131072+1 | 1089722 | 2024 | Generalized Fermat | Generalized Fermat |
| 2946 | 205990406^131072+1 | 1089713 | 2024 | Generalized Fermat | Generalized Fermat |
| 2947 | 205963322^131072+1 | 1089706 | 2024 | Generalized Fermat | Generalized Fermat |
| 2948 | 205339678^131072+1 | 1089533 | 2024 | Generalized Fermat | Generalized Fermat |
| 2949 | 205160722^131072+1 | 1089483 | 2024 | Generalized Fermat | Generalized Fermat |
| 2950 | 205150506^131072+1 | 1089480 | 2024 | Generalized Fermat | Generalized Fermat |
| 2951 | 205010004^131072+1 | 1089441 | 2024 | Generalized Fermat | Generalized Fermat |
| 2952 | 14641*2^3618876+1 | 1089395 | 2018 | Generalized Fermat | Generalized Fermat |
| 2953 | 204695540^131072+1 | 1089354 | 2024 | Generalized Fermat | Generalized Fermat |
| 2954 | 485*2^3618563+1 | 1089299 | 2019 | k·2ⁿ±1 | |
| 2955 | 204382086^131072+1 | 1089267 | 2024 | Generalized Fermat | Generalized Fermat |
| 2956 | 204079052^131072+1 | 1089182 | 2024 | Generalized Fermat | Generalized Fermat |
| 2957 | 204016062^131072+1 | 1089165 | 2024 | Generalized Fermat | Generalized Fermat |
| 2958 | 203275588^131072+1 | 1088958 | 2024 | Generalized Fermat | Generalized Fermat |
| 2959 | 203250558^131072+1 | 1088951 | 2024 | Generalized Fermat | Generalized Fermat |
| 2960 | 203238918^131072+1 | 1088948 | 2024 | Generalized Fermat | Generalized Fermat |
| 2961 | 202515696^131072+1 | 1088745 | 2024 | Generalized Fermat | Generalized Fermat |
| 2962 | 202391964^131072+1 | 1088710 | 2024 | Generalized Fermat | Generalized Fermat |
| 2963 | 202251688^131072+1 | 1088670 | 2024 | Generalized Fermat | Generalized Fermat |
| 2964 | 202114688^131072+1 | 1088632 | 2024 | Generalized Fermat | Generalized Fermat |
| 2965 | 202045732^131072+1 | 1088612 | 2024 | Generalized Fermat | Generalized Fermat |
| 2966 | 201593074^131072+1 | 1088485 | 2024 | Generalized Fermat | Generalized Fermat |
| 2967 | 201536524^131072+1 | 1088469 | 2024 | Generalized Fermat | Generalized Fermat |
| 2968 | 201389466^131072+1 | 1088427 | 2024 | Generalized Fermat | Generalized Fermat |
| 2969 | 201249512^131072+1 | 1088388 | 2024 | Generalized Fermat | Generalized Fermat |
| 2970 | 201239624^131072+1 | 1088385 | 2024 | Generalized Fermat | Generalized Fermat |
| 2971 | 200519642^131072+1 | 1088181 | 2024 | Generalized Fermat | Generalized Fermat |
| 2972 | 200459670^131072+1 | 1088164 | 2024 | Generalized Fermat | Generalized Fermat |
| 2973 | 200433382^131072+1 | 1088156 | 2024 | Generalized Fermat | Generalized Fermat |
| 2974 | 200280100^131072+1 | 1088113 | 2024 | Generalized Fermat | Generalized Fermat |
| 2975 | 200053318^131072+1 | 1088048 | 2024 | Generalized Fermat | Generalized Fermat |
| 2976 | 199971120^131072+1 | 1088025 | 2024 | Generalized Fermat | Generalized Fermat |
| 2977 | 95*2^3614033+1 | 1087935 | 2019 | k·2ⁿ±1 | |
| 2978 | 199502780^131072+1 | 1087891 | 2024 | Generalized Fermat | Generalized Fermat |
| 2979 | 198402358^131072+1 | 1087577 | 2024 | Generalized Fermat | Generalized Fermat |
| 2980 | 198320982^131072+1 | 1087553 | 2024 | Generalized Fermat | Generalized Fermat |
| 2981 | 198319118^131072+1 | 1087553 | 2024 | Generalized Fermat | Generalized Fermat |
| 2982 | 65*2^3612630-1 | 1087512 | 2025 | k·2ⁿ±1 | |
| 2983 | 1005*2^3612300+1 | 1087414 | 2019 | k·2ⁿ±1 | |
| 2984 | 197752702^131072+1 | 1087390 | 2024 | Generalized Fermat | Generalized Fermat |
| 2985 | 197607368^131072+1 | 1087348 | 2024 | Generalized Fermat | Generalized Fermat |
| 2986 | 197352408^131072+1 | 1087275 | 2024 | Generalized Fermat | Generalized Fermat |
| 2987 | 861*2^3611815+1 | 1087268 | 2019 | k·2ⁿ±1 | |
| 2988 | 197230100^131072+1 | 1087239 | 2024 | Generalized Fermat | Generalized Fermat |
| 2989 | 197212998^131072+1 | 1087234 | 2024 | Generalized Fermat | Generalized Fermat |
| 2990 | 197197506^131072+1 | 1087230 | 2024 | Generalized Fermat | Generalized Fermat |
| 2991 | 197018872^131072+1 | 1087178 | 2024 | Generalized Fermat | Generalized Fermat |
| 2992 | 1087*2^3611476+1 | 1087166 | 2019 | k·2ⁿ±1 | |
| 2993 | 196722548^131072+1 | 1087093 | 2024 | Generalized Fermat | Generalized Fermat |
| 2994 | 196703802^131072+1 | 1087087 | 2024 | Generalized Fermat | Generalized Fermat |
| 2995 | 196687752^131072+1 | 1087082 | 2024 | Generalized Fermat | Generalized Fermat |
| 2996 | 195950620^131072+1 | 1086869 | 2024 | Generalized Fermat | Generalized Fermat |
| 2997 | 195834796^131072+1 | 1086835 | 2024 | Generalized Fermat | Generalized Fermat |
| 2998 | 195048992^131072+1 | 1086606 | 2024 | Generalized Fermat | Generalized Fermat |
| 2999 | 194911702^131072+1 | 1086566 | 2024 | Generalized Fermat | Generalized Fermat |
| 3000 | 194819864^131072+1 | 1086539 | 2024 | Generalized Fermat | Generalized Fermat |
| 3001 | 485767*2^3609357-1 | 1086531 | 2008 | k·2ⁿ±1 | |
| 3002 | 194730404^131072+1 | 1086513 | 2024 | Generalized Fermat | Generalized Fermat |
| 3003 | 194644872^131072+1 | 1086488 | 2024 | Generalized Fermat | Generalized Fermat |
| 3004 | 194584114^131072+1 | 1086470 | 2024 | Generalized Fermat | Generalized Fermat |
| 3005 | 194263106^131072+1 | 1086376 | 2024 | Generalized Fermat | Generalized Fermat |
| 3006 | 194202254^131072+1 | 1086359 | 2024 | Generalized Fermat | Generalized Fermat |
| 3007 | 194159546^131072+1 | 1086346 | 2024 | Generalized Fermat | Generalized Fermat |
| 3008 | 193935716^131072+1 | 1086280 | 2024 | Generalized Fermat | Generalized Fermat |
| 3009 | 193247784^131072+1 | 1086078 | 2024 | Generalized Fermat | Generalized Fermat |
| 3010 | 192866222^131072+1 | 1085966 | 2024 | Generalized Fermat | Generalized Fermat |
| 3011 | 192651588^131072+1 | 1085902 | 2024 | Generalized Fermat | Generalized Fermat |
| 3012 | 192606308^131072+1 | 1085889 | 2024 | Generalized Fermat | Generalized Fermat |
| 3013 | 675*2^3606447+1 | 1085652 | 2019 | k·2ⁿ±1 | |
| 3014 | 191678526^131072+1 | 1085614 | 2024 | Generalized Fermat | Generalized Fermat |
| 3015 | 669*2^3606266+1 | 1085598 | 2019 | k·2ⁿ±1 | |
| 3016 | 191567332^131072+1 | 1085581 | 2024 | Generalized Fermat | Generalized Fermat |
| 3017 | 65077*2^3605944+1 | 1085503 | 2020 | k·2ⁿ±1 | |
| 3018 | 191194450^131072+1 | 1085470 | 2024 | Generalized Fermat | Generalized Fermat |
| 3019 | 1365*2^3605491+1 | 1085365 | 2022 | k·2ⁿ±1 | |
| 3020 | 190810274^131072+1 | 1085356 | 2024 | Generalized Fermat | Generalized Fermat |
| 3021 | 190309640^131072+1 | 1085206 | 2024 | Generalized Fermat | Generalized Fermat |
| 3022 | 190187176^131072+1 | 1085169 | 2024 | Generalized Fermat | Generalized Fermat |
| 3023 | 190144032^131072+1 | 1085156 | 2024 | Generalized Fermat | Generalized Fermat |
| 3024 | 450*811^373026+1 | 1085144 | 2026 | ||
| 3025 | 851*2^3604395+1 | 1085034 | 2019 | k·2ⁿ±1 | |
| 3026 | 189411830^131072+1 | 1084937 | 2024 | Generalized Fermat | Generalized Fermat |
| 3027 | 189240324^131072+1 | 1084885 | 2024 | Generalized Fermat | Generalized Fermat |
| 3028 | 1648*96^547292-1 | 1084885 | 2026 | ||
| 3029 | 188766416^131072+1 | 1084743 | 2024 | Generalized Fermat | Generalized Fermat |
| 3030 | 188655374^131072+1 | 1084709 | 2024 | Generalized Fermat | Generalized Fermat |
| 3031 | 188646712^131072+1 | 1084706 | 2024 | Generalized Fermat | Generalized Fermat |
| 3032 | 187961358^131072+1 | 1084499 | 2024 | Generalized Fermat | Generalized Fermat |
| 3033 | 1143*2^3602429+1 | 1084443 | 2019 | k·2ⁿ±1 | |
| 3034 | 187731580^131072+1 | 1084430 | 2024 | Generalized Fermat | Generalized Fermat |
| 3035 | 187643362^131072+1 | 1084403 | 2024 | Generalized Fermat | Generalized Fermat |
| 3036 | 187584550^131072+1 | 1084385 | 2024 | Generalized Fermat | Generalized Fermat |
| 3037 | 187330820^131072+1 | 1084308 | 2024 | Generalized Fermat | Generalized Fermat |
| 3038 | 1183*2^3601898+1 | 1084283 | 2019 | k·2ⁿ±1 | |
| 3039 | 187231212^131072+1 | 1084278 | 2024 | Generalized Fermat | Generalized Fermat |
| 3040 | 187184006^131072+1 | 1084263 | 2024 | Generalized Fermat | Generalized Fermat |
| 3041 | 187007398^131072+1 | 1084210 | 2024 | Generalized Fermat | Generalized Fermat |
| 3042 | 185411044^131072+1 | 1083722 | 2023 | Generalized Fermat | Generalized Fermat |
| 3043 | 185248324^131072+1 | 1083672 | 2023 | Generalized Fermat | Generalized Fermat |
| 3044 | 185110536^131072+1 | 1083629 | 2023 | Generalized Fermat | Generalized Fermat |
| 3045 | 185015722^131072+1 | 1083600 | 2023 | Generalized Fermat | Generalized Fermat |
| 3046 | 184855564^131072+1 | 1083551 | 2023 | Generalized Fermat | Generalized Fermat |
| 3047 | 184835362^131072+1 | 1083545 | 2024 | Generalized Fermat | Generalized Fermat |
| 3048 | 184814078^131072+1 | 1083538 | 2023 | Generalized Fermat | Generalized Fermat |
| 3049 | 184653266^131072+1 | 1083488 | 2023 | Generalized Fermat | Generalized Fermat |
| 3050 | 184523024^131072+1 | 1083448 | 2023 | Generalized Fermat | Generalized Fermat |
| 3051 | 184317182^131072+1 | 1083385 | 2023 | Generalized Fermat | Generalized Fermat |
| 3052 | 184310672^131072+1 | 1083383 | 2023 | Generalized Fermat | Generalized Fermat |
| 3053 | 184119204^131072+1 | 1083324 | 2023 | Generalized Fermat | Generalized Fermat |
| 3054 | 183839694^131072+1 | 1083237 | 2023 | Generalized Fermat | Generalized Fermat |
| 3055 | 183591732^131072+1 | 1083160 | 2023 | Generalized Fermat | Generalized Fermat |
| 3056 | 183392536^131072+1 | 1083098 | 2023 | Generalized Fermat | Generalized Fermat |
| 3057 | 183383118^131072+1 | 1083096 | 2023 | Generalized Fermat | Generalized Fermat |
| 3058 | 183157240^131072+1 | 1083025 | 2023 | Generalized Fermat | Generalized Fermat |
| 3059 | 182252536^131072+1 | 1082744 | 2023 | Generalized Fermat | Generalized Fermat |
| 3060 | 182166824^131072+1 | 1082717 | 2023 | Generalized Fermat | Generalized Fermat |
| 3061 | 181969816^131072+1 | 1082655 | 2023 | Generalized Fermat | Generalized Fermat |
| 3062 | 181913260^131072+1 | 1082637 | 2023 | Generalized Fermat | Generalized Fermat |
| 3063 | 189*2^3596375+1 | 1082620 | 2016 | k·2ⁿ±1 | |
| 3064 | 181302244^131072+1 | 1082446 | 2023 | Generalized Fermat | Generalized Fermat |
| 3065 | 180680920^131072+1 | 1082251 | 2023 | Generalized Fermat | Generalized Fermat |
| 3066 | 180455838^131072+1 | 1082180 | 2023 | Generalized Fermat | Generalized Fermat |
| 3067 | 180111908^131072+1 | 1082071 | 2023 | Generalized Fermat | Generalized Fermat |
| 3068 | 180084608^131072+1 | 1082062 | 2023 | Generalized Fermat | Generalized Fermat |
| 3069 | 180045220^131072+1 | 1082050 | 2023 | Generalized Fermat | Generalized Fermat |
| 3070 | 180002474^131072+1 | 1082036 | 2023 | Generalized Fermat | Generalized Fermat |
| 3071 | 179913814^131072+1 | 1082008 | 2023 | Generalized Fermat | Generalized Fermat |
| 3072 | 1089*2^3593267+1 | 1081685 | 2019 | k·2ⁿ±1 | |
| 3073 | 178743858^131072+1 | 1081637 | 2023 | Generalized Fermat | Generalized Fermat |
| 3074 | 178437884^131072+1 | 1081539 | 2023 | Generalized Fermat | Generalized Fermat |
| 3075 | 178435022^131072+1 | 1081538 | 2023 | Generalized Fermat | Generalized Fermat |
| 3076 | 178311240^131072+1 | 1081499 | 2023 | Generalized Fermat | Generalized Fermat |
| 3077 | 178086108^131072+1 | 1081427 | 2023 | Generalized Fermat | Generalized Fermat |
| 3078 | 178045832^131072+1 | 1081414 | 2023 | Generalized Fermat | Generalized Fermat |
| 3079 | 177796222^131072+1 | 1081334 | 2023 | Generalized Fermat | Generalized Fermat |
| 3080 | 177775606^131072+1 | 1081328 | 2023 | Generalized Fermat | Generalized Fermat |
| 3081 | 177648552^131072+1 | 1081287 | 2023 | Generalized Fermat | Generalized Fermat |
| 3082 | 177398652^131072+1 | 1081207 | 2023 | Generalized Fermat | Generalized Fermat |
| 3083 | 177319028^131072+1 | 1081181 | 2023 | Generalized Fermat | Generalized Fermat |
| 3084 | 177296064^131072+1 | 1081174 | 2023 | Generalized Fermat | Generalized Fermat |
| 3085 | 177129922^131072+1 | 1081121 | 2023 | Generalized Fermat | Generalized Fermat |
| 3086 | 176799404^131072+1 | 1081014 | 2023 | Generalized Fermat | Generalized Fermat |
| 3087 | 176207346^131072+1 | 1080823 | 2023 | Generalized Fermat | Generalized Fermat |
| 3088 | 176085282^131072+1 | 1080784 | 2023 | Generalized Fermat | Generalized Fermat |
| 3089 | 175482140^131072+1 | 1080589 | 2023 | Generalized Fermat | Generalized Fermat |
| 3090 | 175271418^131072+1 | 1080520 | 2023 | Generalized Fermat | Generalized Fermat |
| 3091 | 19581121*2^3589357-1 | 1080512 | 2022 | k·2ⁿ±1 | |
| 3092 | 175200596^131072+1 | 1080497 | 2023 | Generalized Fermat | Generalized Fermat |
| 3093 | 1101*2^3589103+1 | 1080431 | 2019 | k·2ⁿ±1 | |
| 3094 | 174728608^131072+1 | 1080344 | 2023 | Generalized Fermat | Generalized Fermat |
| 3095 | 174697724^131072+1 | 1080334 | 2023 | Generalized Fermat | Generalized Fermat |
| 3096 | 174534362^131072+1 | 1080280 | 2023 | Generalized Fermat | Generalized Fermat |
| 3097 | 174142738^131072+1 | 1080152 | 2023 | Generalized Fermat | Generalized Fermat |
| 3098 | 174103532^131072+1 | 1080140 | 2023 | Generalized Fermat | Generalized Fermat |
| 3099 | 173962482^131072+1 | 1080093 | 2023 | Generalized Fermat | Generalized Fermat |
| 3100 | 3788*235^455521-1 | 1080075 | 2026 | ||
| 3101 | 35*2^3587843+1 | 1080050 | 2014 | k·2ⁿ±1 | Divides GF(3587841,5) |
| 3102 | 173717408^131072+1 | 1080013 | 2023 | Generalized Fermat | Generalized Fermat |
| 3103 | 173561300^131072+1 | 1079962 | 2023 | Generalized Fermat | Generalized Fermat |
| 3104 | 173343810^131072+1 | 1079891 | 2023 | Generalized Fermat | Generalized Fermat |
| 3105 | 172026454^131072+1 | 1079456 | 2023 | Generalized Fermat | Generalized Fermat |
| 3106 | 172004036^131072+1 | 1079449 | 2023 | Generalized Fermat | Generalized Fermat |
| 3107 | 275*2^3585539+1 | 1079358 | 2016 | k·2ⁿ±1 | |
| 3108 | 171677924^131072+1 | 1079341 | 2023 | Generalized Fermat | Generalized Fermat |
| 3109 | 171610156^131072+1 | 1079319 | 2023 | Generalized Fermat | Generalized Fermat |
| 3110 | 171518672^131072+1 | 1079288 | 2023 | Generalized Fermat | Generalized Fermat |
| 3111 | 171128300^131072+1 | 1079158 | 2023 | Generalized Fermat | Generalized Fermat |
| 3112 | 170982934^131072+1 | 1079110 | 2023 | Generalized Fermat | Generalized Fermat |
| 3113 | 170626040^131072+1 | 1078991 | 2023 | Generalized Fermat | Generalized Fermat |
| 3114 | 169929578^131072+1 | 1078758 | 2023 | Generalized Fermat | Generalized Fermat |
| 3115 | 169369502^131072+1 | 1078570 | 2023 | Generalized Fermat | Generalized Fermat |
| 3116 | 169299904^131072+1 | 1078547 | 2023 | Generalized Fermat | Generalized Fermat |
| 3117 | 169059224^131072+1 | 1078466 | 2023 | Generalized Fermat | Generalized Fermat |
| 3118 | 168885632^131072+1 | 1078408 | 2023 | Generalized Fermat | Generalized Fermat |
| 3119 | 168602250^131072+1 | 1078312 | 2023 | Generalized Fermat | Generalized Fermat |
| 3120 | 168576546^131072+1 | 1078303 | 2023 | Generalized Fermat | Generalized Fermat |
| 3121 | 167845698^131072+1 | 1078056 | 2023 | Generalized Fermat | Generalized Fermat |
| 3122 | 167604930^131072+1 | 1077974 | 2023 | Generalized Fermat | Generalized Fermat |
| 3123 | 2*59^608685+1 | 1077892 | 2014 | Divides Phi(59^608685,2) | |
| 3124 | 167206862^131072+1 | 1077839 | 2023 | Generalized Fermat | Generalized Fermat |
| 3125 | 166964502^131072+1 | 1077756 | 2023 | Generalized Fermat | Generalized Fermat |
| 3126 | 651*2^3579843+1 | 1077643 | 2018 | k·2ⁿ±1 | |
| 3127 | 166609122^131072+1 | 1077635 | 2023 | Generalized Fermat | Generalized Fermat |
| 3128 | 166397330^131072+1 | 1077563 | 2023 | Generalized Fermat | Generalized Fermat |
| 3129 | 166393356^131072+1 | 1077561 | 2023 | Generalized Fermat | Generalized Fermat |
| 3130 | 166288612^131072+1 | 1077525 | 2023 | Generalized Fermat | Generalized Fermat |
| 3131 | 166277052^131072+1 | 1077521 | 2023 | Generalized Fermat | Generalized Fermat |
| 3132 | 166052226^131072+1 | 1077444 | 2023 | Generalized Fermat | Generalized Fermat |
| 3133 | 165430644^131072+1 | 1077231 | 2023 | Generalized Fermat | Generalized Fermat |
| 3134 | 165427494^131072+1 | 1077230 | 2023 | Generalized Fermat | Generalized Fermat |
| 3135 | 583*2^3578402+1 | 1077210 | 2018 | k·2ⁿ±1 | |
| 3136 | 165361824^131072+1 | 1077207 | 2023 | Generalized Fermat | Generalized Fermat |
| 3137 | 165258594^131072+1 | 1077172 | 2023 | Generalized Fermat | Generalized Fermat |
| 3138 | 165036358^131072+1 | 1077095 | 2023 | Generalized Fermat | Generalized Fermat |
| 3139 | 164922680^131072+1 | 1077056 | 2023 | Generalized Fermat | Generalized Fermat |
| 3140 | 164800594^131072+1 | 1077014 | 2023 | Generalized Fermat | Generalized Fermat |
| 3141 | 164660428^131072+1 | 1076965 | 2023 | Generalized Fermat | Generalized Fermat |
| 3142 | 309*2^3577339+1 | 1076889 | 2016 | k·2ⁿ±1 | |
| 3143 | 164440734^131072+1 | 1076889 | 2023 | Generalized Fermat | Generalized Fermat |
| 3144 | 163871194^131072+1 | 1076692 | 2023 | Generalized Fermat | Generalized Fermat |
| 3145 | 163838506^131072+1 | 1076680 | 2023 | Generalized Fermat | Generalized Fermat |
| 3146 | 163821336^131072+1 | 1076674 | 2023 | Generalized Fermat | Generalized Fermat |
| 3147 | 163820256^131072+1 | 1076674 | 2023 | Generalized Fermat | Generalized Fermat |
| 3148 | 163666380^131072+1 | 1076621 | 2023 | Generalized Fermat | Generalized Fermat |
| 3149 | 163585288^131072+1 | 1076592 | 2023 | Generalized Fermat | Generalized Fermat |
| 3150 | 163359994^131072+1 | 1076514 | 2023 | Generalized Fermat | Generalized Fermat |
| 3151 | 163214942^131072+1 | 1076463 | 2023 | Generalized Fermat | Generalized Fermat |
| 3152 | 163193584^131072+1 | 1076456 | 2023 | Generalized Fermat | Generalized Fermat |
| 3153 | 163152818^131072+1 | 1076442 | 2023 | Generalized Fermat | Generalized Fermat |
| 3154 | 163044252^131072+1 | 1076404 | 2023 | Generalized Fermat | Generalized Fermat |
| 3155 | 162950466^131072+1 | 1076371 | 2023 | Generalized Fermat | Generalized Fermat |
| 3156 | 162874590^131072+1 | 1076345 | 2023 | Generalized Fermat | Generalized Fermat |
| 3157 | 162850104^131072+1 | 1076336 | 2023 | Generalized Fermat | Generalized Fermat |
| 3158 | 162817576^131072+1 | 1076325 | 2023 | Generalized Fermat | Generalized Fermat |
| 3159 | 1185*2^3574583+1 | 1076060 | 2018 | k·2ⁿ±1 | |
| 3160 | 251*2^3574535+1 | 1076045 | 2016 | k·2ⁿ±1 | |
| 3161 | 1485*2^3574333+1 | 1075985 | 2022 | k·2ⁿ±1 | |
| 3162 | 161706626^131072+1 | 1075935 | 2023 | Generalized Fermat | Generalized Fermat |
| 3163 | 161619620^131072+1 | 1075904 | 2023 | Generalized Fermat | Generalized Fermat |
| 3164 | 161588716^131072+1 | 1075893 | 2023 | Generalized Fermat | Generalized Fermat |
| 3165 | 161571504^131072+1 | 1075887 | 2023 | Generalized Fermat | Generalized Fermat |
| 3166 | 161569668^131072+1 | 1075887 | 2023 | Generalized Fermat | Generalized Fermat |
| 3167 | 160998114^131072+1 | 1075685 | 2023 | Generalized Fermat | Generalized Fermat |
| 3168 | 160607310^131072+1 | 1075547 | 2023 | Generalized Fermat | Generalized Fermat |
| 3169 | 160325616^131072+1 | 1075447 | 2023 | Generalized Fermat | Generalized Fermat |
| 3170 | 160228242^131072+1 | 1075412 | 2023 | Generalized Fermat | Generalized Fermat |
| 3171 | 160146172^131072+1 | 1075383 | 2023 | Generalized Fermat | Generalized Fermat |
| 3172 | 159800918^131072+1 | 1075260 | 2023 | Generalized Fermat | Generalized Fermat |
| 3173 | 159794566^131072+1 | 1075258 | 2023 | Generalized Fermat | Generalized Fermat |
| 3174 | 159784836^131072+1 | 1075254 | 2023 | Generalized Fermat | Generalized Fermat |
| 3175 | 159784822^131072+1 | 1075254 | 2023 | Generalized Fermat | Generalized Fermat |
| 3176 | 1019*2^3571635+1 | 1075173 | 2018 | k·2ⁿ±1 | |
| 3177 | 159509138^131072+1 | 1075156 | 2023 | Generalized Fermat | Generalized Fermat |
| 3178 | 119*2^3571416-1 | 1075106 | 2018 | k·2ⁿ±1 | |
| 3179 | 159214418^131072+1 | 1075051 | 2023 | Generalized Fermat | Generalized Fermat |
| 3180 | 158831096^131072+1 | 1074914 | 2023 | Generalized Fermat | Generalized Fermat |
| 3181 | 35*2^3570777+1 | 1074913 | 2014 | k·2ⁿ±1 | |
| 3182 | 158696888^131072+1 | 1074865 | 2023 | Generalized Fermat | Generalized Fermat |
| 3183 | 158472238^131072+1 | 1074785 | 2023 | Generalized Fermat | Generalized Fermat |
| 3184 | 33*2^3570132+1 | 1074719 | 2014 | k·2ⁿ±1 | |
| 3185 | 157923226^131072+1 | 1074587 | 2023 | Generalized Fermat | Generalized Fermat |
| 3186 | 157541220^131072+1 | 1074449 | 2023 | Generalized Fermat | Generalized Fermat |
| 3187 | 5*2^3569154-1 | 1074424 | 2009 | k·2ⁿ±1 | |
| 3188 | 157374268^131072+1 | 1074389 | 2023 | Generalized Fermat | Generalized Fermat |
| 3189 | 81*492^399095-1 | 1074352 | 2015 | ||
| 3190 | 156978838^131072+1 | 1074246 | 2023 | Generalized Fermat | Generalized Fermat |
| 3191 | 156789840^131072+1 | 1074177 | 2023 | Generalized Fermat | Generalized Fermat |
| 3192 | 156756400^131072+1 | 1074165 | 2023 | Generalized Fermat | Generalized Fermat |
| 3193 | 22934*5^1536762-1 | 1074155 | 2014 | ||
| 3194 | 156625064^131072+1 | 1074117 | 2023 | Generalized Fermat | Generalized Fermat |
| 3195 | 156519708^131072+1 | 1074079 | 2023 | Generalized Fermat | Generalized Fermat |
| 3196 | 156468140^131072+1 | 1074060 | 2023 | Generalized Fermat | Generalized Fermat |
| 3197 | 156203340^131072+1 | 1073964 | 2023 | Generalized Fermat | Generalized Fermat |
| 3198 | 156171526^131072+1 | 1073952 | 2023 | Generalized Fermat | Generalized Fermat |
| 3199 | 155778562^131072+1 | 1073809 | 2023 | Generalized Fermat | Generalized Fermat |
| 3200 | 155650426^131072+1 | 1073762 | 2023 | Generalized Fermat | Generalized Fermat |
| 3201 | 155536474^131072+1 | 1073720 | 2023 | Generalized Fermat | Generalized Fermat |
| 3202 | 155339878^131072+1 | 1073648 | 2023 | Generalized Fermat | Generalized Fermat |
| 3203 | 155305266^131072+1 | 1073636 | 2023 | Generalized Fermat | Generalized Fermat |
| 3204 | 155006218^131072+1 | 1073526 | 2023 | Generalized Fermat | Generalized Fermat |
| 3205 | 154553092^131072+1 | 1073359 | 2023 | Generalized Fermat | Generalized Fermat |
| 3206 | 154492166^131072+1 | 1073337 | 2023 | Generalized Fermat | Generalized Fermat |
| 3207 | 154478286^131072+1 | 1073332 | 2023 | Generalized Fermat | Generalized Fermat |
| 3208 | 154368914^131072+1 | 1073291 | 2023 | Generalized Fermat | Generalized Fermat |
| 3209 | 153966766^131072+1 | 1073143 | 2023 | Generalized Fermat | Generalized Fermat |
| 3210 | 3437687*2^3564664-1 | 1073078 | 2024 | k·2ⁿ±1 | |
| 3211 | 265*2^3564373-1 | 1072986 | 2018 | k·2ⁿ±1 | |
| 3212 | 153485148^131072+1 | 1072965 | 2023 | Generalized Fermat | Generalized Fermat |
| 3213 | 153432848^131072+1 | 1072945 | 2023 | Generalized Fermat | Generalized Fermat |
| 3214 | 153413432^131072+1 | 1072938 | 2023 | Generalized Fermat | Generalized Fermat |
| 3215 | 771*2^3564109+1 | 1072907 | 2018 | k·2ⁿ±1 | |
| 3216 | 17665*820^368211+1 | 1072903 | 2024 | ||
| 3217 | 381*2^3563676+1 | 1072776 | 2016 | k·2ⁿ±1 | |
| 3218 | 152966530^131072+1 | 1072772 | 2023 | Generalized Fermat | Generalized Fermat |
| 3219 | 555*2^3563328+1 | 1072672 | 2018 | k·2ⁿ±1 | |
| 3220 | 152542626^131072+1 | 1072614 | 2023 | Generalized Fermat | Generalized Fermat |
| 3221 | 3342*198^466948-1 | 1072427 | 2025 | ||
| 3222 | 151999396^131072+1 | 1072411 | 2023 | Generalized Fermat | Generalized Fermat |
| 3223 | 151609814^131072+1 | 1072265 | 2023 | Generalized Fermat | Generalized Fermat |
| 3224 | 151218242^131072+1 | 1072118 | 2023 | Generalized Fermat | Generalized Fermat |
| 3225 | 151108236^131072+1 | 1072076 | 2023 | Generalized Fermat | Generalized Fermat |
| 3226 | 151044622^131072+1 | 1072052 | 2023 | Generalized Fermat | Generalized Fermat |
| 3227 | 151030068^131072+1 | 1072047 | 2023 | Generalized Fermat | Generalized Fermat |
| 3228 | 150908454^131072+1 | 1072001 | 2023 | Generalized Fermat | Generalized Fermat |
| 3229 | 150863054^131072+1 | 1071984 | 2023 | Generalized Fermat | Generalized Fermat |
| 3230 | 1183*2^3560584+1 | 1071846 | 2018 | k·2ⁿ±1 | |
| 3231 | 150014492^131072+1 | 1071663 | 2023 | Generalized Fermat | Generalized Fermat |
| 3232 | 149972788^131072+1 | 1071647 | 2023 | Generalized Fermat | Generalized Fermat |
| 3233 | 415*2^3559614+1 | 1071554 | 2016 | k·2ⁿ±1 | |
| 3234 | 149665588^131072+1 | 1071530 | 2023 | Generalized Fermat | Generalized Fermat |
| 3235 | 149142686^131072+1 | 1071331 | 2023 | Generalized Fermat | Generalized Fermat |
| 3236 | 149057554^131072+1 | 1071298 | 2023 | Generalized Fermat | Generalized Fermat |
| 3237 | 148598024^131072+1 | 1071123 | 2023 | Generalized Fermat | Generalized Fermat |
| 3238 | 1103*2^3558177-503*2^1092022-1 | 1071122 | 2022 | Arithmetic progression (3,d=1103*2^3558176-503*2^1092022) | |
| 3239 | 1103*2^3558176-1 | 1071121 | 2018 | k·2ⁿ±1 | |
| 3240 | 148592576^131072+1 | 1071121 | 2023 | Generalized Fermat | Generalized Fermat |
| 3241 | 148425726^131072+1 | 1071057 | 2023 | Generalized Fermat | Generalized Fermat |
| 3242 | 148154288^131072+1 | 1070952 | 2023 | Generalized Fermat | Generalized Fermat |
| 3243 | 148093952^131072+1 | 1070929 | 2023 | Generalized Fermat | Generalized Fermat |
| 3244 | 148070542^131072+1 | 1070920 | 2023 | Generalized Fermat | Generalized Fermat |
| 3245 | 147988292^131072+1 | 1070889 | 2023 | Generalized Fermat | Generalized Fermat |
| 3246 | 147816036^131072+1 | 1070822 | 2023 | Generalized Fermat | Generalized Fermat |
| 3247 | 1379*2^3557072-1 | 1070789 | 2018 | k·2ⁿ±1 | |
| 3248 | 147539992^131072+1 | 1070716 | 2023 | Generalized Fermat | Generalized Fermat |
| 3249 | 147433824^131072+1 | 1070675 | 2023 | Generalized Fermat | Generalized Fermat |
| 3250 | 147310498^131072+1 | 1070627 | 2023 | Generalized Fermat | Generalized Fermat |
| 3251 | 147265916^131072+1 | 1070610 | 2023 | Generalized Fermat | Generalized Fermat |
| 3252 | 146994540^131072+1 | 1070505 | 2023 | Generalized Fermat | Generalized Fermat |
| 3253 | 146520528^131072+1 | 1070321 | 2023 | Generalized Fermat | Generalized Fermat |
| 3254 | 146465338^131072+1 | 1070300 | 2023 | Generalized Fermat | Generalized Fermat |
| 3255 | 146031082^131072+1 | 1070131 | 2023 | Generalized Fermat | Generalized Fermat |
| 3256 | 145949782^131072+1 | 1070099 | 2023 | Generalized Fermat | Generalized Fermat |
| 3257 | 145728478^131072+1 | 1070013 | 2023 | Generalized Fermat | Generalized Fermat |
| 3258 | 145245346^131072+1 | 1069824 | 2023 | Generalized Fermat | Generalized Fermat |
| 3259 | 145137270^131072+1 | 1069781 | 2023 | Generalized Fermat | Generalized Fermat |
| 3260 | 145132288^131072+1 | 1069779 | 2023 | Generalized Fermat | Generalized Fermat |
| 3261 | 144926960^131072+1 | 1069699 | 2023 | Generalized Fermat | Generalized Fermat |
| 3262 | 144810806^131072+1 | 1069653 | 2023 | Generalized Fermat | Generalized Fermat |
| 3263 | 681*2^3553141+1 | 1069605 | 2018 | k·2ⁿ±1 | |
| 3264 | 144602744^131072+1 | 1069571 | 2023 | Generalized Fermat | Generalized Fermat |
| 3265 | 143844356^131072+1 | 1069272 | 2023 | Generalized Fermat | Generalized Fermat |
| 3266 | 599*2^3551793+1 | 1069200 | 2018 | k·2ⁿ±1 | |
| 3267 | 55*2^3551791-1 | 1069198 | 2025 | k·2ⁿ±1 | |
| 3268 | 143421820^131072+1 | 1069104 | 2023 | Generalized Fermat | Generalized Fermat |
| 3269 | 621*2^3551472+1 | 1069103 | 2018 | k·2ⁿ±1 | |
| 3270 | 143416574^131072+1 | 1069102 | 2023 | Generalized Fermat | Generalized Fermat |
| 3271 | 143126384^131072+1 | 1068987 | 2023 | Generalized Fermat | Generalized Fermat |
| 3272 | 142589776^131072+1 | 1068773 | 2023 | Generalized Fermat | Generalized Fermat |
| 3273 | 773*2^3550373+1 | 1068772 | 2018 | k·2ⁿ±1 | |
| 3274 | 142527792^131072+1 | 1068748 | 2023 | Generalized Fermat | Generalized Fermat |
| 3275 | 142207386^131072+1 | 1068620 | 2023 | Generalized Fermat | Generalized Fermat |
| 3276 | 142195844^131072+1 | 1068616 | 2023 | Generalized Fermat | Generalized Fermat |
| 3277 | 141636602^131072+1 | 1068391 | 2023 | Generalized Fermat | Generalized Fermat |
| 3278 | 141554190^131072+1 | 1068358 | 2023 | Generalized Fermat | Generalized Fermat |
| 3279 | 95*2^3548546-1 | 1068221 | 2025 | k·2ⁿ±1 | |
| 3280 | 1199*2^3548380-1 | 1068172 | 2018 | k·2ⁿ±1 | |
| 3281 | 140928044^131072+1 | 1068106 | 2023 | Generalized Fermat | Generalized Fermat |
| 3282 | 191*2^3548117+1 | 1068092 | 2015 | k·2ⁿ±1 | |
| 3283 | 140859866^131072+1 | 1068078 | 2023 | Generalized Fermat | Generalized Fermat |
| 3284 | 140824516^131072+1 | 1068064 | 2023 | Generalized Fermat | Generalized Fermat |
| 3285 | 140649396^131072+1 | 1067993 | 2023 | Generalized Fermat | Generalized Fermat |
| 3286 | 867*2^3547711+1 | 1067971 | 2018 | k·2ⁿ±1 | |
| 3287 | 140473436^131072+1 | 1067922 | 2023 | Generalized Fermat | Generalized Fermat |
| 3288 | 140237690^131072+1 | 1067826 | 2023 | Generalized Fermat | Generalized Fermat |
| 3289 | 139941370^131072+1 | 1067706 | 2023 | Generalized Fermat | Generalized Fermat |
| 3290 | 3^2237561+3^1118781+1 | 1067588 | 2014 | Generalized unique | Generalized unique |
| 3291 | 139352402^131072+1 | 1067466 | 2023 | Generalized Fermat | Generalized Fermat |
| 3292 | 351*2^3545752+1 | 1067381 | 2016 | k·2ⁿ±1 | |
| 3293 | 138896860^131072+1 | 1067279 | 2023 | Generalized Fermat | Generalized Fermat |
| 3294 | 138894074^131072+1 | 1067278 | 2023 | Generalized Fermat | Generalized Fermat |
| 3295 | 138830036^131072+1 | 1067252 | 2023 | Generalized Fermat | Generalized Fermat |
| 3296 | 138626864^131072+1 | 1067169 | 2023 | Generalized Fermat | Generalized Fermat |
| 3297 | 138527284^131072+1 | 1067128 | 2023 | Generalized Fermat | Generalized Fermat |
| 3298 | 93*2^3544744+1 | 1067077 | 2014 | k·2ⁿ±1 | |
| 3299 | 26279*24^773017+1 | 1066932 | 2025 | ||
| 3300 | 138000006^131072+1 | 1066911 | 2023 | Generalized Fermat | Generalized Fermat |
| 3301 | 137900696^131072+1 | 1066870 | 2023 | Generalized Fermat | Generalized Fermat |
| 3302 | 137878102^131072+1 | 1066860 | 2023 | Generalized Fermat | Generalized Fermat |
| 3303 | 1159*2^3543702+1 | 1066764 | 2018 | k·2ⁿ±1 | |
| 3304 | 137521726^131072+1 | 1066713 | 2023 | Generalized Fermat | Generalized Fermat |
| 3305 | 137486564^131072+1 | 1066699 | 2023 | Generalized Fermat | Generalized Fermat |
| 3306 | 136227118^131072+1 | 1066175 | 2023 | Generalized Fermat | Generalized Fermat |
| 3307 | 136192168^131072+1 | 1066160 | 2023 | Generalized Fermat | Generalized Fermat |
| 3308 | 136124076^131072+1 | 1066132 | 2023 | Generalized Fermat | Generalized Fermat |
| 3309 | 136122686^131072+1 | 1066131 | 2023 | Generalized Fermat | Generalized Fermat |
| 3310 | 2*3^2234430-1 | 1066095 | 2023 | ||
| 3311 | 178658*5^1525224-1 | 1066092 | 2014 | ||
| 3312 | 135744154^131072+1 | 1065973 | 2023 | Generalized Fermat | Generalized Fermat |
| 3313 | 135695350^131072+1 | 1065952 | 2023 | Generalized Fermat | Generalized Fermat |
| 3314 | 135623220^131072+1 | 1065922 | 2023 | Generalized Fermat | Generalized Fermat |
| 3315 | 135513092^131072+1 | 1065876 | 2023 | Generalized Fermat | Generalized Fermat |
| 3316 | 135497678^131072+1 | 1065869 | 2023 | Generalized Fermat | Generalized Fermat |
| 3317 | 135458028^131072+1 | 1065852 | 2023 | Generalized Fermat | Generalized Fermat |
| 3318 | 135332960^131072+1 | 1065800 | 2023 | Generalized Fermat | Generalized Fermat |
| 3319 | 135135930^131072+1 | 1065717 | 2023 | Generalized Fermat | Generalized Fermat |
| 3320 | 1085*2^3539671+1 | 1065551 | 2018 | k·2ⁿ±1 | |
| 3321 | 134706086^131072+1 | 1065536 | 2023 | Generalized Fermat | Generalized Fermat |
| 3322 | 134459616^131072+1 | 1065431 | 2023 | Generalized Fermat | Generalized Fermat |
| 3323 | 134447516^131072+1 | 1065426 | 2023 | Generalized Fermat | Generalized Fermat |
| 3324 | 134322272^131072+1 | 1065373 | 2023 | Generalized Fermat | Generalized Fermat |
| 3325 | 134206304^131072+1 | 1065324 | 2023 | Generalized Fermat | Generalized Fermat |
| 3326 | 134176868^131072+1 | 1065311 | 2023 | Generalized Fermat | Generalized Fermat |
| 3327 | 133954018^131072+1 | 1065217 | 2023 | Generalized Fermat | Generalized Fermat |
| 3328 | 133676500^131072+1 | 1065099 | 2023 | Generalized Fermat | Generalized Fermat |
| 3329 | 133569020^131072+1 | 1065053 | 2023 | Generalized Fermat | Generalized Fermat |
| 3330 | 133345154^131072+1 | 1064958 | 2023 | Generalized Fermat | Generalized Fermat |
| 3331 | 133180238^131072+1 | 1064887 | 2023 | Generalized Fermat | Generalized Fermat |
| 3332 | 133096042^131072+1 | 1064851 | 2023 | Generalized Fermat | Generalized Fermat |
| 3333 | 465*2^3536871+1 | 1064707 | 2016 | k·2ⁿ±1 | |
| 3334 | 1019*2^3536312-1 | 1064539 | 2012 | k·2ⁿ±1 | |
| 3335 | 131820886^131072+1 | 1064303 | 2023 | Generalized Fermat | Generalized Fermat |
| 3336 | 131412078^131072+1 | 1064126 | 2023 | Generalized Fermat | Generalized Fermat |
| 3337 | 131370186^131072+1 | 1064108 | 2023 | Generalized Fermat | Generalized Fermat |
| 3338 | 131309874^131072+1 | 1064082 | 2023 | Generalized Fermat | Generalized Fermat |
| 3339 | 131112524^131072+1 | 1063996 | 2023 | Generalized Fermat | Generalized Fermat |
| 3340 | 1179*2^3534450+1 | 1063979 | 2018 | k·2ⁿ±1 | |
| 3341 | 130907540^131072+1 | 1063907 | 2023 | Generalized Fermat | Generalized Fermat |
| 3342 | 130593462^131072+1 | 1063771 | 2023 | Generalized Fermat | Generalized Fermat |
| 3343 | 447*2^3533656+1 | 1063740 | 2016 | k·2ⁿ±1 | |
| 3344 | 130518578^131072+1 | 1063738 | 2023 | Generalized Fermat | Generalized Fermat |
| 3345 | 1059*2^3533550+1 | 1063708 | 2018 | k·2ⁿ±1 | |
| 3346 | 7007815*2^3533491-1 | 1063694 | 2026 | k·2ⁿ±1 | |
| 3347 | 130198372^131072+1 | 1063598 | 2023 | Generalized Fermat | Generalized Fermat |
| 3348 | 130148002^131072+1 | 1063576 | 2023 | Generalized Fermat | Generalized Fermat |
| 3349 | 130128232^131072+1 | 1063567 | 2023 | Generalized Fermat | Generalized Fermat |
| 3350 | 130051980^131072+1 | 1063534 | 2023 | Generalized Fermat | Generalized Fermat |
| 3351 | 130048816^131072+1 | 1063533 | 2023 | Generalized Fermat | Generalized Fermat |
| 3352 | 345*2^3532957+1 | 1063529 | 2016 | k·2ⁿ±1 | |
| 3353 | 553*2^3532758+1 | 1063469 | 2018 | k·2ⁿ±1 | |
| 3354 | 129292212^131072+1 | 1063201 | 2023 | Generalized Fermat | Generalized Fermat |
| 3355 | 129159632^131072+1 | 1063142 | 2023 | Generalized Fermat | Generalized Fermat |
| 3356 | 128558886^131072+1 | 1062877 | 2023 | Generalized Fermat | Generalized Fermat |
| 3357 | 128520182^131072+1 | 1062860 | 2023 | Generalized Fermat | Generalized Fermat |
| 3358 | 543131*2^3529754-1 | 1062568 | 2022 | k·2ⁿ±1 | |
| 3359 | 127720948^131072+1 | 1062504 | 2023 | Generalized Fermat | Generalized Fermat |
| 3360 | 141*2^3529287+1 | 1062424 | 2015 | k·2ⁿ±1 | |
| 3361 | 127093036^131072+1 | 1062224 | 2023 | Generalized Fermat | Generalized Fermat |
| 3362 | 24950*745^369781-1 | 1062074 | 2024 | ||
| 3363 | 126611934^131072+1 | 1062008 | 2023 | Generalized Fermat | Generalized Fermat |
| 3364 | 126423276^131072+1 | 1061923 | 2023 | Generalized Fermat | Generalized Fermat |
| 3365 | 126334514^131072+1 | 1061883 | 2023 | Generalized Fermat | Generalized Fermat |
| 3366 | 13*2^3527315-1 | 1061829 | 2016 | k·2ⁿ±1 | |
| 3367 | 126199098^131072+1 | 1061822 | 2023 | Generalized Fermat | Generalized Fermat |
| 3368 | 126189358^131072+1 | 1061818 | 2023 | Generalized Fermat | Generalized Fermat |
| 3369 | 125966884^131072+1 | 1061717 | 2023 | Generalized Fermat | Generalized Fermat |
| 3370 | 125714084^131072+1 | 1061603 | 2023 | Generalized Fermat | Generalized Fermat |
| 3371 | 125141096^131072+1 | 1061343 | 2023 | Generalized Fermat | Generalized Fermat |
| 3372 | 1393*2^3525571-1 | 1061306 | 2017 | k·2ⁿ±1 | |
| 3373 | 125006494^131072+1 | 1061282 | 2023 | Generalized Fermat | Generalized Fermat |
| 3374 | 124877454^131072+1 | 1061223 | 2023 | Generalized Fermat | Generalized Fermat |
| 3375 | 124875502^131072+1 | 1061222 | 2023 | Generalized Fermat | Generalized Fermat |
| 3376 | 124749274^131072+1 | 1061164 | 2023 | Generalized Fermat | Generalized Fermat |
| 3377 | 124586054^131072+1 | 1061090 | 2023 | Generalized Fermat | Generalized Fermat |
| 3378 | 124582356^131072+1 | 1061088 | 2023 | Generalized Fermat | Generalized Fermat |
| 3379 | 124543852^131072+1 | 1061071 | 2023 | Generalized Fermat | Generalized Fermat |
| 3380 | 124393514^131072+1 | 1061002 | 2023 | Generalized Fermat | Generalized Fermat |
| 3381 | 124219534^131072+1 | 1060922 | 2023 | Generalized Fermat | Generalized Fermat |
| 3382 | 124133348^131072+1 | 1060883 | 2023 | Generalized Fermat | Generalized Fermat |
| 3383 | 124080788^131072+1 | 1060859 | 2023 | Generalized Fermat | Generalized Fermat |
| 3384 | 1071*2^3523944+1 | 1060816 | 2018 | k·2ⁿ±1 | |
| 3385 | 123910270^131072+1 | 1060780 | 2023 | Generalized Fermat | Generalized Fermat |
| 3386 | 123856592^131072+1 | 1060756 | 2023 | Generalized Fermat | Generalized Fermat |
| 3387 | 123338660^131072+1 | 1060517 | 2022 | Generalized Fermat | Generalized Fermat |
| 3388 | 123306230^131072+1 | 1060502 | 2023 | Generalized Fermat | Generalized Fermat |
| 3389 | 123195196^131072+1 | 1060451 | 2022 | Generalized Fermat | Generalized Fermat |
| 3390 | 122941512^131072+1 | 1060333 | 2022 | Generalized Fermat | Generalized Fermat |
| 3391 | 122869094^131072+1 | 1060300 | 2022 | Generalized Fermat | Generalized Fermat |
| 3392 | 122481106^131072+1 | 1060120 | 2022 | Generalized Fermat | Generalized Fermat |
| 3393 | 122414564^131072+1 | 1060089 | 2022 | Generalized Fermat | Generalized Fermat |
| 3394 | 122372192^131072+1 | 1060069 | 2022 | Generalized Fermat | Generalized Fermat |
| 3395 | 121854624^131072+1 | 1059828 | 2022 | Generalized Fermat | Generalized Fermat |
| 3396 | 1676*199^460981-1 | 1059731 | 2026 | ||
| 3397 | 121462664^131072+1 | 1059645 | 2022 | Generalized Fermat | Generalized Fermat |
| 3398 | 121158848^131072+1 | 1059502 | 2022 | Generalized Fermat | Generalized Fermat |
| 3399 | 2220172*3^2220172+1 | 1059298 | 2023 | Generalized Cullen | Generalized Cullen |
| 3400 | 329*2^3518451+1 | 1059162 | 2016 | k·2ⁿ±1 | |
| 3401 | 135*2^3518338+1 | 1059128 | 2015 | k·2ⁿ±1 | |
| 3402 | 120106930^131072+1 | 1059006 | 2022 | Generalized Fermat | Generalized Fermat |
| 3403 | 2*10^1059002-1 | 1059003 | 2013 | Near-repdigit | |
| 3404 | 119744014^131072+1 | 1058833 | 2022 | Generalized Fermat | Generalized Fermat |
| 3405 | 64*10^1058794+1 | 1058796 | 2017 | Generalized Fermat | Generalized Fermat |
| 3406 | 119604848^131072+1 | 1058767 | 2022 | Generalized Fermat | Generalized Fermat |
| 3407 | 119541900^131072+1 | 1058737 | 2022 | Generalized Fermat | Generalized Fermat |
| 3408 | 119510296^131072+1 | 1058722 | 2022 | Generalized Fermat | Generalized Fermat |
| 3409 | 119246256^131072+1 | 1058596 | 2022 | Generalized Fermat | Generalized Fermat |
| 3410 | 119137704^131072+1 | 1058544 | 2022 | Generalized Fermat | Generalized Fermat |
| 3411 | 118888350^131072+1 | 1058425 | 2022 | Generalized Fermat | Generalized Fermat |
| 3412 | 599*2^3515959+1 | 1058412 | 2018 | k·2ⁿ±1 | |
| 3413 | 118583824^131072+1 | 1058279 | 2022 | Generalized Fermat | Generalized Fermat |
| 3414 | 118109876^131072+1 | 1058051 | 2022 | Generalized Fermat | Generalized Fermat |
| 3415 | 117906758^131072+1 | 1057953 | 2022 | Generalized Fermat | Generalized Fermat |
| 3416 | 117687318^131072+1 | 1057847 | 2022 | Generalized Fermat | Generalized Fermat |
| 3417 | 117375862^131072+1 | 1057696 | 2022 | Generalized Fermat | Generalized Fermat |
| 3418 | 117345018^131072+1 | 1057681 | 2022 | Generalized Fermat | Generalized Fermat |
| 3419 | 117196584^131072+1 | 1057609 | 2022 | Generalized Fermat | Generalized Fermat |
| 3420 | 117153716^131072+1 | 1057588 | 2022 | Generalized Fermat | Generalized Fermat |
| 3421 | 117088740^131072+1 | 1057557 | 2022 | Generalized Fermat | Generalized Fermat |
| 3422 | 116936156^131072+1 | 1057483 | 2022 | Generalized Fermat | Generalized Fermat |
| 3423 | 116402336^131072+1 | 1057222 | 2022 | Generalized Fermat | Generalized Fermat |
| 3424 | 7*2^3511774+1 | 1057151 | 2008 | k·2ⁿ±1 | Divides GF(3511773,6) |
| 3425 | 116036228^131072+1 | 1057043 | 2022 | Generalized Fermat | Generalized Fermat |
| 3426 | 116017862^131072+1 | 1057034 | 2022 | Generalized Fermat | Generalized Fermat |
| 3427 | 115992582^131072+1 | 1057021 | 2022 | Generalized Fermat | Generalized Fermat |
| 3428 | 115873312^131072+1 | 1056963 | 2022 | Generalized Fermat | Generalized Fermat |
| 3429 | 1135*2^3510890+1 | 1056887 | 2018 | k·2ⁿ±1 | |
| 3430 | 115704568^131072+1 | 1056880 | 2022 | Generalized Fermat | Generalized Fermat |
| 3431 | 115479166^131072+1 | 1056769 | 2022 | Generalized Fermat | Generalized Fermat |
| 3432 | 115409608^131072+1 | 1056735 | 2022 | Generalized Fermat | Generalized Fermat |
| 3433 | 115256562^131072+1 | 1056659 | 2022 | Generalized Fermat | Generalized Fermat |
| 3434 | 114687250^131072+1 | 1056377 | 2022 | Generalized Fermat | Generalized Fermat |
| 3435 | 114643510^131072+1 | 1056356 | 2022 | Generalized Fermat | Generalized Fermat |
| 3436 | 114340846^131072+1 | 1056205 | 2022 | Generalized Fermat | Generalized Fermat |
| 3437 | 114159720^131072+1 | 1056115 | 2022 | Generalized Fermat | Generalized Fermat |
| 3438 | 114055498^131072+1 | 1056063 | 2022 | Generalized Fermat | Generalized Fermat |
| 3439 | 114009952^131072+1 | 1056040 | 2022 | Generalized Fermat | Generalized Fermat |
| 3440 | 113904214^131072+1 | 1055987 | 2022 | Generalized Fermat | Generalized Fermat |
| 3441 | 113807058^131072+1 | 1055939 | 2022 | Generalized Fermat | Generalized Fermat |
| 3442 | 113550956^131072+1 | 1055810 | 2022 | Generalized Fermat | Generalized Fermat |
| 3443 | 113521888^131072+1 | 1055796 | 2022 | Generalized Fermat | Generalized Fermat |
| 3444 | 113431922^131072+1 | 1055751 | 2022 | Generalized Fermat | Generalized Fermat |
| 3445 | 113328940^131072+1 | 1055699 | 2022 | Generalized Fermat | Generalized Fermat |
| 3446 | 113327472^131072+1 | 1055698 | 2022 | Generalized Fermat | Generalized Fermat |
| 3447 | 113325850^131072+1 | 1055698 | 2022 | Generalized Fermat | Generalized Fermat |
| 3448 | 113313172^131072+1 | 1055691 | 2022 | Generalized Fermat | Generalized Fermat |
| 3449 | 6964*42^650337-1 | 1055663 | 2026 | ||
| 3450 | 113191714^131072+1 | 1055630 | 2022 | Generalized Fermat | Generalized Fermat |
| 3451 | 113170004^131072+1 | 1055619 | 2022 | Generalized Fermat | Generalized Fermat |
| 3452 | 428639*2^3506452-1 | 1055553 | 2011 | k·2ⁿ±1 | |
| 3453 | 112996304^131072+1 | 1055532 | 2022 | Generalized Fermat | Generalized Fermat |
| 3454 | 112958834^131072+1 | 1055513 | 2022 | Generalized Fermat | Generalized Fermat |
| 3455 | 112852910^131072+1 | 1055459 | 2022 | Generalized Fermat | Generalized Fermat |
| 3456 | 112719374^131072+1 | 1055392 | 2022 | Generalized Fermat | Generalized Fermat |
| 3457 | 112580428^131072+1 | 1055322 | 2022 | Generalized Fermat | Generalized Fermat |
| 3458 | 112248096^131072+1 | 1055154 | 2022 | Generalized Fermat | Generalized Fermat |
| 3459 | 112053266^131072+1 | 1055055 | 2022 | Generalized Fermat | Generalized Fermat |
| 3460 | 112023072^131072+1 | 1055039 | 2022 | Generalized Fermat | Generalized Fermat |
| 3461 | 111673524^131072+1 | 1054861 | 2022 | Generalized Fermat | Generalized Fermat |
| 3462 | 2027*2^3503676-1 | 1054715 | 2026 | k·2ⁿ±1 | |
| 3463 | 111181588^131072+1 | 1054610 | 2022 | Generalized Fermat | Generalized Fermat |
| 3464 | 104*383^408249+1 | 1054591 | 2021 | ||
| 3465 | 110866802^131072+1 | 1054449 | 2022 | Generalized Fermat | Generalized Fermat |
| 3466 | 555*2^3502765+1 | 1054441 | 2018 | k·2ⁿ±1 | |
| 3467 | 110824714^131072+1 | 1054427 | 2022 | Generalized Fermat | Generalized Fermat |
| 3468 | 8300*171^472170+1 | 1054358 | 2023 | ||
| 3469 | 110428380^131072+1 | 1054223 | 2022 | Generalized Fermat | Generalized Fermat |
| 3470 | 110406480^131072+1 | 1054212 | 2022 | Generalized Fermat | Generalized Fermat |
| 3471 | 643*2^3501974+1 | 1054203 | 2018 | k·2ⁿ±1 | |
| 3472 | 2*23^774109+1 | 1054127 | 2014 | Divides Phi(23^774109,2) | |
| 3473 | 1159*2^3501490+1 | 1054057 | 2018 | k·2ⁿ±1 | |
| 3474 | 1001*2^3501038-1 | 1053921 | 2024 | k·2ⁿ±1 | |
| 3475 | 109678642^131072+1 | 1053835 | 2022 | Generalized Fermat | Generalized Fermat |
| 3476 | 109654098^131072+1 | 1053823 | 2022 | Generalized Fermat | Generalized Fermat |
| 3477 | 126*178^468180+1 | 1053604 | 2026 | ||
| 3478 | 109142690^131072+1 | 1053557 | 2022 | Generalized Fermat | Generalized Fermat |
| 3479 | 109082020^131072+1 | 1053525 | 2022 | Generalized Fermat | Generalized Fermat |
| 3480 | 1189*2^3499042+1 | 1053320 | 2018 | k·2ⁿ±1 | |
| 3481 | 108584736^131072+1 | 1053265 | 2022 | Generalized Fermat | Generalized Fermat |
| 3482 | 108581414^131072+1 | 1053263 | 2022 | Generalized Fermat | Generalized Fermat |
| 3483 | 108195632^131072+1 | 1053060 | 2022 | Generalized Fermat | Generalized Fermat |
| 3484 | 108161744^131072+1 | 1053043 | 2022 | Generalized Fermat | Generalized Fermat |
| 3485 | 35*2^3498070-1 | 1053026 | 2025 | k·2ⁿ±1 | |
| 3486 | 108080390^131072+1 | 1053000 | 2022 | Generalized Fermat | Generalized Fermat |
| 3487 | 107979316^131072+1 | 1052947 | 2022 | Generalized Fermat | Generalized Fermat |
| 3488 | 107922308^131072+1 | 1052916 | 2022 | Generalized Fermat | Generalized Fermat |
| 3489 | 609*2^3497474+1 | 1052848 | 2018 | k·2ⁿ±1 | |
| 3490 | 9*2^3497442+1 | 1052836 | 2012 | Generalized Fermat | Generalized Fermat, divides GF(3497441,10) |
| 3491 | 107732730^131072+1 | 1052816 | 2022 | Generalized Fermat | Generalized Fermat |
| 3492 | 107627678^131072+1 | 1052761 | 2022 | Generalized Fermat | Generalized Fermat |
| 3493 | 107492880^131072+1 | 1052689 | 2022 | Generalized Fermat | Generalized Fermat |
| 3494 | 107420312^131072+1 | 1052651 | 2022 | Generalized Fermat | Generalized Fermat |
| 3495 | 107404768^131072+1 | 1052643 | 2022 | Generalized Fermat | Generalized Fermat |
| 3496 | 107222132^131072+1 | 1052546 | 2022 | Generalized Fermat | Generalized Fermat |
| 3497 | 107126228^131072+1 | 1052495 | 2022 | Generalized Fermat | Generalized Fermat |
| 3498 | 87*2^3496188+1 | 1052460 | 2014 | k·2ⁿ±1 | |
| 3499 | 106901434^131072+1 | 1052375 | 2022 | Generalized Fermat | Generalized Fermat |
| 3500 | 106508704^131072+1 | 1052166 | 2022 | Generalized Fermat | Generalized Fermat |
| 3501 | 106440698^131072+1 | 1052130 | 2022 | Generalized Fermat | Generalized Fermat |
| 3502 | 106019242^131072+1 | 1051904 | 2022 | Generalized Fermat | Generalized Fermat |
| 3503 | 105937832^131072+1 | 1051860 | 2022 | Generalized Fermat | Generalized Fermat |
| 3504 | 783*2^3494129+1 | 1051841 | 2018 | k·2ⁿ±1 | |
| 3505 | 105861526^131072+1 | 1051819 | 2022 | Generalized Fermat | Generalized Fermat |
| 3506 | 105850338^131072+1 | 1051813 | 2022 | Generalized Fermat | Generalized Fermat |
| 3507 | 105534478^131072+1 | 1051643 | 2022 | Generalized Fermat | Generalized Fermat |
| 3508 | 105058710^131072+1 | 1051386 | 2022 | Generalized Fermat | Generalized Fermat |
| 3509 | 104907548^131072+1 | 1051304 | 2022 | Generalized Fermat | Generalized Fermat |
| 3510 | 104808996^131072+1 | 1051250 | 2022 | Generalized Fermat | Generalized Fermat |
| 3511 | 104641854^131072+1 | 1051159 | 2022 | Generalized Fermat | Generalized Fermat |
| 3512 | 51*2^3490971+1 | 1050889 | 2014 | k·2ⁿ±1 | |
| 3513 | 1485*2^3490746+1 | 1050823 | 2021 | k·2ⁿ±1 | |
| 3514 | 103828182^131072+1 | 1050715 | 2022 | Generalized Fermat | Generalized Fermat |
| 3515 | 103605376^131072+1 | 1050593 | 2022 | Generalized Fermat | Generalized Fermat |
| 3516 | 3609*24^761179+1 | 1050592 | 2025 | ||
| 3517 | 103289324^131072+1 | 1050419 | 2022 | Generalized Fermat | Generalized Fermat |
| 3518 | 103280694^131072+1 | 1050414 | 2022 | Generalized Fermat | Generalized Fermat |
| 3519 | 103209792^131072+1 | 1050375 | 2022 | Generalized Fermat | Generalized Fermat |
| 3520 | 103094212^131072+1 | 1050311 | 2022 | Generalized Fermat | Generalized Fermat |
| 3521 | 103013294^131072+1 | 1050266 | 2022 | Generalized Fermat | Generalized Fermat |
| 3522 | 753*2^3488818+1 | 1050242 | 2018 | k·2ⁿ±1 | |
| 3523 | 102507732^131072+1 | 1049986 | 2022 | Generalized Fermat | Generalized Fermat |
| 3524 | 102469684^131072+1 | 1049965 | 2022 | Generalized Fermat | Generalized Fermat |
| 3525 | 102397132^131072+1 | 1049925 | 2022 | Generalized Fermat | Generalized Fermat |
| 3526 | 102257714^131072+1 | 1049847 | 2022 | Generalized Fermat | Generalized Fermat |
| 3527 | 699*2^3487253+1 | 1049771 | 2018 | k·2ⁿ±1 | |
| 3528 | 102050324^131072+1 | 1049732 | 2022 | Generalized Fermat | Generalized Fermat |
| 3529 | 1965*2^3487092-1 | 1049723 | 2026 | k·2ⁿ±1 | |
| 3530 | 102021074^131072+1 | 1049716 | 2022 | Generalized Fermat | Generalized Fermat |
| 3531 | 101915106^131072+1 | 1049656 | 2022 | Generalized Fermat | Generalized Fermat |
| 3532 | 101856256^131072+1 | 1049623 | 2022 | Generalized Fermat | Generalized Fermat |
| 3533 | 1001*2^3486566-1 | 1049564 | 2024 | k·2ⁿ±1 | |
| 3534 | 249*2^3486411+1 | 1049517 | 2015 | k·2ⁿ±1 | |
| 3535 | 195*2^3486379+1 | 1049507 | 2015 | k·2ⁿ±1 | |
| 3536 | 101607438^131072+1 | 1049484 | 2022 | Generalized Fermat | Generalized Fermat |
| 3537 | 4687*2^3485926+1 | 1049372 | 2023 | k·2ⁿ±1 | |
| 3538 | 2691*2^3485924+1 | 1049372 | 2023 | k·2ⁿ±1 | |
| 3539 | 6083*2^3485877+1 | 1049358 | 2023 | k·2ⁿ±1 | |
| 3540 | 101328382^131072+1 | 1049328 | 2022 | Generalized Fermat | Generalized Fermat |
| 3541 | 101270816^131072+1 | 1049295 | 2022 | Generalized Fermat | Generalized Fermat |
| 3542 | 9757*2^3485666+1 | 1049295 | 2023 | k·2ⁿ±1 | |
| 3543 | 8859*2^3484982+1 | 1049089 | 2023 | k·2ⁿ±1 | |
| 3544 | 100865034^131072+1 | 1049067 | 2022 | Generalized Fermat | Generalized Fermat |
| 3545 | 59912*5^1500861+1 | 1049062 | 2014 | ||
| 3546 | 495*2^3484656+1 | 1048989 | 2016 | k·2ⁿ±1 | |
| 3547 | 100719472^131072+1 | 1048985 | 2022 | Generalized Fermat | Generalized Fermat |
| 3548 | 100534258^131072+1 | 1048880 | 2022 | Generalized Fermat | Generalized Fermat |
| 3549 | 100520930^131072+1 | 1048872 | 2022 | Generalized Fermat | Generalized Fermat |
| 3550 | 4467*2^3484204+1 | 1048854 | 2023 | k·2ⁿ±1 | |
| 3551 | 4873*2^3484142+1 | 1048835 | 2023 | k·2ⁿ±1 | |
| 3552 | 100441116^131072+1 | 1048827 | 2022 | Generalized Fermat | Generalized Fermat |
| 3553 | (3*2^1742059)^2-3*2^1742059+1 | 1048825 | 2023 | Generalized unique | Generalized unique |
| 3554 | 3891*2^3484099+1 | 1048822 | 2023 | k·2ⁿ±1 | |
| 3555 | 7833*2^3484060+1 | 1048811 | 2023 | k·2ⁿ±1 | |
| 3556 | 100382228^131072+1 | 1048794 | 2022 | Generalized Fermat | Generalized Fermat |
| 3557 | 100369508^131072+1 | 1048786 | 2022 | Generalized Fermat | Generalized Fermat |
| 3558 | 100324226^131072+1 | 1048761 | 2022 | Generalized Fermat | Generalized Fermat |
| 3559 | 3097*2^3483800+1 | 1048732 | 2023 | k·2ⁿ±1 | |
| 3560 | 5873*2^3483573+1 | 1048664 | 2023 | k·2ⁿ±1 | |
| 3561 | 2895*2^3483455+1 | 1048628 | 2023 | k·2ⁿ±1 | |
| 3562 | 9029*2^3483337+1 | 1048593 | 2023 | k·2ⁿ±1 | |
| 3563 | 100010426^131072+1 | 1048582 | 2022 | Generalized Fermat | Generalized Fermat |
| 3564 | 5531*2^3483263+1 | 1048571 | 2023 | k·2ⁿ±1 | |
| 3565 | 323*2^3482789+1 | 1048427 | 2016 | k·2ⁿ±1 | |
| 3566 | 3801*2^3482723+1 | 1048408 | 2023 | k·2ⁿ±1 | |
| 3567 | 99665972^131072+1 | 1048386 | 2022 | Generalized Fermat | Generalized Fermat |
| 3568 | 99650934^131072+1 | 1048377 | 2022 | Generalized Fermat | Generalized Fermat |
| 3569 | 99557826^131072+1 | 1048324 | 2022 | Generalized Fermat | Generalized Fermat |
| 3570 | 8235*2^3482277+1 | 1048274 | 2023 | k·2ⁿ±1 | |
| 3571 | 9155*2^3482129+1 | 1048230 | 2023 | k·2ⁿ±1 | |
| 3572 | 99351950^131072+1 | 1048206 | 2022 | Generalized Fermat | Generalized Fermat |
| 3573 | 4325*2^3481969+1 | 1048181 | 2023 | k·2ⁿ±1 | |
| 3574 | 99189780^131072+1 | 1048113 | 2022 | Generalized Fermat | Generalized Fermat |
| 3575 | 1149*2^3481694+1 | 1048098 | 2018 | k·2ⁿ±1 | |
| 3576 | 98978354^131072+1 | 1047992 | 2022 | Generalized Fermat | Generalized Fermat |
| 3577 | 6127*2^3481244+1 | 1047963 | 2023 | k·2ⁿ±1 | |
| 3578 | 98922946^131072+1 | 1047960 | 2022 | Generalized Fermat | Generalized Fermat |
| 3579 | 8903*2^3481217+1 | 1047955 | 2023 | k·2ⁿ±1 | |
| 3580 | 3595*2^3481178+1 | 1047943 | 2023 | k·2ⁿ±1 | |
| 3581 | 3799*2^3480810+1 | 1047832 | 2023 | k·2ⁿ±1 | |
| 3582 | 6101*2^3480801+1 | 1047830 | 2023 | k·2ⁿ±1 | |
| 3583 | 98652282^131072+1 | 1047804 | 2022 | Generalized Fermat | Generalized Fermat |
| 3584 | 1740349*2^3480698+1 | 1047801 | 2023 | Generalized Cullen | Generalized Cullen |
| 3585 | 98557818^131072+1 | 1047750 | 2022 | Generalized Fermat | Generalized Fermat |
| 3586 | 98518362^131072+1 | 1047727 | 2022 | Generalized Fermat | Generalized Fermat |
| 3587 | 5397*2^3480379+1 | 1047703 | 2023 | k·2ⁿ±1 | |
| 3588 | 5845*2^3479972+1 | 1047580 | 2023 | k·2ⁿ±1 | |
| 3589 | 98240694^131072+1 | 1047566 | 2022 | Generalized Fermat | Generalized Fermat |
| 3590 | 98200338^131072+1 | 1047543 | 2022 | Generalized Fermat | Generalized Fermat |
| 3591 | 701*2^3479779+1 | 1047521 | 2018 | k·2ⁿ±1 | |
| 3592 | 98137862^131072+1 | 1047507 | 2022 | Generalized Fermat | Generalized Fermat |
| 3593 | 813*2^3479728+1 | 1047506 | 2018 | k·2ⁿ±1 | |
| 3594 | 7125*2^3479509+1 | 1047441 | 2023 | k·2ⁿ±1 | |
| 3595 | 1971*2^3479061+1 | 1047306 | 2023 | k·2ⁿ±1 | |
| 3596 | 1215*2^3478543+1 | 1047149 | 2023 | k·2ⁿ±1 | |
| 3597 | 97512766^131072+1 | 1047143 | 2022 | Generalized Fermat | Generalized Fermat |
| 3598 | 5985*2^3478217+1 | 1047052 | 2023 | k·2ⁿ±1 | |
| 3599 | 3093*2^3478148+1 | 1047031 | 2023 | k·2ⁿ±1 | |
| 3600 | 2145*2^3478095+1 | 1047015 | 2023 | k·2ⁿ±1 | |
| 3601 | 6685*2^3478086+1 | 1047013 | 2023 | k·2ⁿ±1 | |
| 3602 | 9603*2^3478084+1 | 1047012 | 2023 | k·2ⁿ±1 | |
| 3603 | 1315*2^3477718+1 | 1046901 | 2023 | k·2ⁿ±1 | |
| 3604 | 97046574^131072+1 | 1046870 | 2022 | Generalized Fermat | Generalized Fermat |
| 3605 | 197*2^3477399+1 | 1046804 | 2015 | k·2ⁿ±1 | |
| 3606 | 8303*2^3477201+1 | 1046746 | 2023 | k·2ⁿ±1 | |
| 3607 | 96821302^131072+1 | 1046738 | 2022 | Generalized Fermat | Generalized Fermat |
| 3608 | 5925*2^3477009+1 | 1046688 | 2023 | k·2ⁿ±1 | |
| 3609 | 96734274^131072+1 | 1046686 | 2022 | Generalized Fermat | Generalized Fermat |
| 3610 | 7825*2^3476524+1 | 1046542 | 2023 | k·2ⁿ±1 | |
| 3611 | 96475576^131072+1 | 1046534 | 2022 | Generalized Fermat | Generalized Fermat |
| 3612 | 8197*2^3476332+1 | 1046485 | 2023 | k·2ⁿ±1 | |
| 3613 | 8529*2^3476111+1 | 1046418 | 2023 | k·2ⁿ±1 | |
| 3614 | 8411*2^3476055+1 | 1046401 | 2023 | k·2ⁿ±1 | |
| 3615 | 4319*2^3475955+1 | 1046371 | 2023 | k·2ⁿ±1 | |
| 3616 | 96111850^131072+1 | 1046319 | 2022 | Generalized Fermat | Generalized Fermat |
| 3617 | 95940796^131072+1 | 1046218 | 2022 | Generalized Fermat | Generalized Fermat |
| 3618 | 6423*2^3475393+1 | 1046202 | 2023 | k·2ⁿ±1 | |
| 3619 | 2281*2^3475340+1 | 1046185 | 2023 | k·2ⁿ±1 | |
| 3620 | 7379*2^3474983+1 | 1046078 | 2023 | k·2ⁿ±1 | |
| 3621 | 4*5^1496566+1 | 1046056 | 2023 | Generalized Fermat | Generalized Fermat |
| 3622 | 95635202^131072+1 | 1046036 | 2021 | Generalized Fermat | Generalized Fermat |
| 3623 | 95596816^131072+1 | 1046013 | 2021 | Generalized Fermat | Generalized Fermat |
| 3624 | 4737*2^3474562+1 | 1045952 | 2023 | k·2ⁿ±1 | |
| 3625 | 2407*2^3474406+1 | 1045904 | 2023 | k·2ⁿ±1 | |
| 3626 | 95308284^131072+1 | 1045841 | 2021 | Generalized Fermat | Generalized Fermat |
| 3627 | 491*2^3473837+1 | 1045732 | 2016 | k·2ⁿ±1 | |
| 3628 | 2693*2^3473721+1 | 1045698 | 2023 | k·2ⁿ±1 | |
| 3629 | 94978760^131072+1 | 1045644 | 2021 | Generalized Fermat | Generalized Fermat |
| 3630 | 3375*2^3473210+1 | 1045544 | 2023 | k·2ⁿ±1 | |
| 3631 | 8835*2^3472666+1 | 1045381 | 2023 | k·2ⁿ±1 | |
| 3632 | 5615*2^3472377+1 | 1045294 | 2023 | k·2ⁿ±1 | |
| 3633 | 1785*2^3472229+1 | 1045249 | 2023 | k·2ⁿ±1 | |
| 3634 | 8997*2^3472036+1 | 1045191 | 2023 | k·2ⁿ±1 | |
| 3635 | 9473*2^3471885+1 | 1045146 | 2023 | k·2ⁿ±1 | |
| 3636 | 7897*2^3471568+1 | 1045050 | 2023 | k·2ⁿ±1 | |
| 3637 | 93950924^131072+1 | 1045025 | 2021 | Generalized Fermat | Generalized Fermat |
| 3638 | 93886318^131072+1 | 1044985 | 2021 | Generalized Fermat | Generalized Fermat |
| 3639 | 1061*2^3471354-1 | 1044985 | 2017 | k·2ⁿ±1 | |
| 3640 | 1913*2^3471177+1 | 1044932 | 2023 | k·2ⁿ±1 | |
| 3641 | 93773904^131072+1 | 1044917 | 2021 | Generalized Fermat | Generalized Fermat |
| 3642 | 7723*2^3471074+1 | 1044902 | 2023 | k·2ⁿ±1 | |
| 3643 | 4195*2^3470952+1 | 1044865 | 2023 | k·2ⁿ±1 | |
| 3644 | 93514592^131072+1 | 1044760 | 2021 | Generalized Fermat | Generalized Fermat |
| 3645 | 5593*2^3470520+1 | 1044735 | 2023 | k·2ⁿ±1 | |
| 3646 | 3665*2^3469955+1 | 1044565 | 2023 | k·2ⁿ±1 | |
| 3647 | 3301*2^3469708+1 | 1044490 | 2023 | k·2ⁿ±1 | |
| 3648 | 6387*2^3469634+1 | 1044468 | 2023 | k·2ⁿ±1 | |
| 3649 | 93035888^131072+1 | 1044467 | 2021 | Generalized Fermat | Generalized Fermat |
| 3650 | 8605*2^3469570+1 | 1044449 | 2023 | k·2ⁿ±1 | |
| 3651 | 1359*2^3468725+1 | 1044194 | 2023 | k·2ⁿ±1 | |
| 3652 | 92460588^131072+1 | 1044114 | 2021 | Generalized Fermat | Generalized Fermat |
| 3653 | 7585*2^3468338+1 | 1044078 | 2023 | k·2ⁿ±1 | |
| 3654 | 1781*2^3468335+1 | 1044077 | 2023 | k·2ⁿ±1 | |
| 3655 | 6885*2^3468181+1 | 1044031 | 2023 | k·2ⁿ±1 | |
| 3656 | 4372*30^706773-1 | 1043994 | 2023 | ||
| 3657 | 7287*2^3467938+1 | 1043958 | 2023 | k·2ⁿ±1 | |
| 3658 | 92198216^131072+1 | 1043953 | 2021 | Generalized Fermat | Generalized Fermat |
| 3659 | 3163*2^3467710+1 | 1043889 | 2023 | k·2ⁿ±1 | |
| 3660 | 6099*2^3467689+1 | 1043883 | 2023 | k·2ⁿ±1 | |
| 3661 | 6665*2^3467627+1 | 1043864 | 2023 | k·2ⁿ±1 | |
| 3662 | 4099*2^3467462+1 | 1043814 | 2023 | k·2ⁿ±1 | |
| 3663 | 5285*2^3467445+1 | 1043809 | 2023 | k·2ⁿ±1 | |
| 3664 | 1001*2^3467258-1 | 1043752 | 2024 | k·2ⁿ±1 | |
| 3665 | 91767880^131072+1 | 1043686 | 2021 | Generalized Fermat | Generalized Fermat |
| 3666 | 91707732^131072+1 | 1043649 | 2021 | Generalized Fermat | Generalized Fermat |
| 3667 | 5935*2^3466880+1 | 1043639 | 2023 | k·2ⁿ±1 | |
| 3668 | 91689894^131072+1 | 1043638 | 2021 | Generalized Fermat | Generalized Fermat |
| 3669 | 91685784^131072+1 | 1043635 | 2021 | Generalized Fermat | Generalized Fermat |
| 3670 | 8937*2^3466822+1 | 1043622 | 2023 | k·2ⁿ±1 | |
| 3671 | 91655310^131072+1 | 1043616 | 2021 | Generalized Fermat | Generalized Fermat |
| 3672 | 8347*2^3466736+1 | 1043596 | 2023 | k·2ⁿ±1 | |
| 3673 | 8863*2^3465780+1 | 1043308 | 2023 | k·2ⁿ±1 | |
| 3674 | 3895*2^3465744+1 | 1043297 | 2023 | k·2ⁿ±1 | |
| 3675 | 91069366^131072+1 | 1043251 | 2021 | Generalized Fermat | Generalized Fermat |
| 3676 | 91049202^131072+1 | 1043239 | 2021 | Generalized Fermat | Generalized Fermat |
| 3677 | 91033554^131072+1 | 1043229 | 2021 | Generalized Fermat | Generalized Fermat |
| 3678 | 8561*2^3465371+1 | 1043185 | 2023 | k·2ⁿ±1 | |
| 3679 | 90942952^131072+1 | 1043172 | 2021 | Generalized Fermat | Generalized Fermat |
| 3680 | 90938686^131072+1 | 1043170 | 2021 | Generalized Fermat | Generalized Fermat |
| 3681 | 9971*2^3465233+1 | 1043144 | 2023 | k·2ⁿ±1 | |
| 3682 | 90857490^131072+1 | 1043119 | 2021 | Generalized Fermat | Generalized Fermat |
| 3683 | 3801*2^3464980+1 | 1043067 | 2023 | k·2ⁿ±1 | |
| 3684 | 3099*2^3464739+1 | 1042994 | 2023 | k·2ⁿ±1 | |
| 3685 | 90382348^131072+1 | 1042820 | 2021 | Generalized Fermat | Generalized Fermat |
| 3686 | 641*2^3464061+1 | 1042790 | 2018 | k·2ⁿ±1 | |
| 3687 | 6717*2^3463735+1 | 1042692 | 2023 | k·2ⁿ±1 | |
| 3688 | 6015*2^3463561+1 | 1042640 | 2023 | k·2ⁿ±1 | |
| 3689 | 57*2^3463424-1 | 1042597 | 2025 | k·2ⁿ±1 | |
| 3690 | 90006846^131072+1 | 1042583 | 2021 | Generalized Fermat | Generalized Fermat |
| 3691 | 1667*2^3463355+1 | 1042577 | 2023 | k·2ⁿ±1 | |
| 3692 | 2871*2^3463313+1 | 1042565 | 2023 | k·2ⁿ±1 | |
| 3693 | 89977312^131072+1 | 1042565 | 2021 | Generalized Fermat | Generalized Fermat |
| 3694 | 6007*2^3463048+1 | 1042486 | 2023 | k·2ⁿ±1 | |
| 3695 | 89790434^131072+1 | 1042446 | 2021 | Generalized Fermat | Generalized Fermat |
| 3696 | 9777*2^3462742+1 | 1042394 | 2023 | k·2ⁿ±1 | |
| 3697 | 5215*2^3462740+1 | 1042393 | 2023 | k·2ⁿ±1 | |
| 3698 | 8365*2^3462722+1 | 1042388 | 2023 | k·2ⁿ±1 | |
| 3699 | 3597*2^3462056+1 | 1042187 | 2023 | k·2ⁿ±1 | |
| 3700 | 2413*2^3461890+1 | 1042137 | 2023 | k·2ⁿ±1 | |
| 3701 | 89285798^131072+1 | 1042125 | 2021 | Generalized Fermat | Generalized Fermat |
| 3702 | 453*2^3461688+1 | 1042075 | 2016 | k·2ⁿ±1 | |
| 3703 | 89113896^131072+1 | 1042016 | 2021 | Generalized Fermat | Generalized Fermat |
| 3704 | 4401*2^3461476+1 | 1042012 | 2023 | k·2ⁿ±1 | |
| 3705 | 9471*2^3461305+1 | 1041961 | 2023 | k·2ⁿ±1 | |
| 3706 | 7245*2^3461070+1 | 1041890 | 2023 | k·2ⁿ±1 | |
| 3707 | 3969*2^3460942+1 | 1041851 | 2023 | Generalized Fermat | Generalized Fermat |
| 3708 | 4365*2^3460914+1 | 1041843 | 2023 | k·2ⁿ±1 | |
| 3709 | 4613*2^3460861+1 | 1041827 | 2023 | k·2ⁿ±1 | |
| 3710 | 88760062^131072+1 | 1041789 | 2021 | Generalized Fermat | Generalized Fermat |
| 3711 | 5169*2^3460553+1 | 1041734 | 2023 | k·2ⁿ±1 | |
| 3712 | 8395*2^3460530+1 | 1041728 | 2023 | k·2ⁿ±1 | |
| 3713 | 5835*2^3460515+1 | 1041723 | 2023 | k·2ⁿ±1 | |
| 3714 | 8059*2^3460246+1 | 1041642 | 2023 | k·2ⁿ±1 | |
| 3715 | 571*2^3460216+1 | 1041632 | 2018 | k·2ⁿ±1 | |
| 3716 | 6065*2^3460205+1 | 1041630 | 2023 | k·2ⁿ±1 | |
| 3717 | 88243020^131072+1 | 1041457 | 2021 | Generalized Fermat | Generalized Fermat |
| 3718 | 88166868^131072+1 | 1041408 | 2021 | Generalized Fermat | Generalized Fermat |
| 3719 | 6237*2^3459386+1 | 1041383 | 2023 | k·2ⁿ±1 | |
| 3720 | 88068088^131072+1 | 1041344 | 2021 | Generalized Fermat | Generalized Fermat |
| 3721 | 4029*2^3459062+1 | 1041286 | 2023 | k·2ⁿ±1 | |
| 3722 | 87920992^131072+1 | 1041249 | 2021 | Generalized Fermat | Generalized Fermat |
| 3723 | 7055*2^3458909+1 | 1041240 | 2023 | k·2ⁿ±1 | |
| 3724 | 7297*2^3458768+1 | 1041197 | 2023 | k·2ⁿ±1 | |
| 3725 | 2421*2^3458432+1 | 1041096 | 2023 | k·2ⁿ±1 | |
| 3726 | 7907*2^3458207+1 | 1041028 | 2023 | k·2ⁿ±1 | |
| 3727 | 87547832^131072+1 | 1041006 | 2021 | Generalized Fermat | Generalized Fermat |
| 3728 | 87454694^131072+1 | 1040946 | 2021 | Generalized Fermat | Generalized Fermat |
| 3729 | 7839*2^3457846+1 | 1040920 | 2023 | k·2ⁿ±1 | |
| 3730 | 87370574^131072+1 | 1040891 | 2021 | Generalized Fermat | Generalized Fermat |
| 3731 | 87352356^131072+1 | 1040879 | 2021 | Generalized Fermat | Generalized Fermat |
| 3732 | 87268788^131072+1 | 1040825 | 2021 | Generalized Fermat | Generalized Fermat |
| 3733 | 87192538^131072+1 | 1040775 | 2021 | Generalized Fermat | Generalized Fermat |
| 3734 | 5327*2^3457363+1 | 1040774 | 2023 | k·2ⁿ±1 | |
| 3735 | 87116452^131072+1 | 1040725 | 2021 | Generalized Fermat | Generalized Fermat |
| 3736 | 87039658^131072+1 | 1040675 | 2021 | Generalized Fermat | Generalized Fermat |
| 3737 | 6059*2^3457001+1 | 1040665 | 2023 | k·2ⁿ±1 | |
| 3738 | 8953*2^3456938+1 | 1040646 | 2023 | k·2ⁿ±1 | |
| 3739 | 8669*2^3456759+1 | 1040593 | 2023 | k·2ⁿ±1 | |
| 3740 | 86829162^131072+1 | 1040537 | 2021 | Generalized Fermat | Generalized Fermat |
| 3741 | 4745*2^3456167+1 | 1040414 | 2023 | k·2ⁿ±1 | |
| 3742 | 8213*2^3456141+1 | 1040407 | 2023 | k·2ⁿ±1 | |
| 3743 | 16165*136^487629+1 | 1040380 | 2026 | ||
| 3744 | 86413544^131072+1 | 1040264 | 2021 | Generalized Fermat | Generalized Fermat |
| 3745 | 86347638^131072+1 | 1040221 | 2021 | Generalized Fermat | Generalized Fermat |
| 3746 | 86295564^131072+1 | 1040186 | 2021 | Generalized Fermat | Generalized Fermat |
| 3747 | 1155*2^3455254+1 | 1040139 | 2017 | k·2ⁿ±1 | |
| 3748 | 37292*5^1487989+1 | 1040065 | 2013 | ||
| 3749 | 86060696^131072+1 | 1040031 | 2021 | Generalized Fermat | Generalized Fermat |
| 3750 | 5525*2^3454069+1 | 1039783 | 2023 | k·2ⁿ±1 | |
| 3751 | 4235*2^3453573+1 | 1039633 | 2023 | k·2ⁿ±1 | |
| 3752 | 6441*2^3453227+1 | 1039529 | 2023 | k·2ⁿ±1 | |
| 3753 | 4407*2^3453195+1 | 1039519 | 2023 | k·2ⁿ±1 | |
| 3754 | 9867*2^3453039+1 | 1039473 | 2023 | k·2ⁿ±1 | |
| 3755 | 85115888^131072+1 | 1039403 | 2021 | Generalized Fermat | Generalized Fermat |
| 3756 | 4857*2^3452675+1 | 1039363 | 2023 | k·2ⁿ±1 | |
| 3757 | 8339*2^3452667+1 | 1039361 | 2023 | k·2ⁿ±1 | |
| 3758 | 84924212^131072+1 | 1039275 | 2021 | Generalized Fermat | Generalized Fermat |
| 3759 | 7079*2^3452367+1 | 1039270 | 2023 | k·2ⁿ±1 | |
| 3760 | 5527*2^3452342+1 | 1039263 | 2023 | k·2ⁿ±1 | |
| 3761 | 84817722^131072+1 | 1039203 | 2021 | Generalized Fermat | Generalized Fermat |
| 3762 | 84765338^131072+1 | 1039168 | 2021 | Generalized Fermat | Generalized Fermat |
| 3763 | 84757790^131072+1 | 1039163 | 2021 | Generalized Fermat | Generalized Fermat |
| 3764 | 84723284^131072+1 | 1039140 | 2021 | Generalized Fermat | Generalized Fermat |
| 3765 | 84715930^131072+1 | 1039135 | 2021 | Generalized Fermat | Generalized Fermat |
| 3766 | 84679936^131072+1 | 1039111 | 2021 | Generalized Fermat | Generalized Fermat |
| 3767 | 3719*2^3451667+1 | 1039059 | 2023 | k·2ⁿ±1 | |
| 3768 | 6725*2^3451455+1 | 1038996 | 2023 | k·2ⁿ±1 | |
| 3769 | 8407*2^3451334+1 | 1038959 | 2023 | k·2ⁿ±1 | |
| 3770 | 84445014^131072+1 | 1038952 | 2021 | Generalized Fermat | Generalized Fermat |
| 3771 | 84384358^131072+1 | 1038912 | 2021 | Generalized Fermat | Generalized Fermat |
| 3772 | 4*10^1038890+1 | 1038891 | 2024 | Generalized Fermat | Generalized Fermat |
| 3773 | 1623*2^3451109+1 | 1038891 | 2023 | k·2ⁿ±1 | |
| 3774 | 8895*2^3450982+1 | 1038854 | 2023 | k·2ⁿ±1 | |
| 3775 | 84149050^131072+1 | 1038753 | 2021 | Generalized Fermat | Generalized Fermat |
| 3776 | 2899*2^3450542+1 | 1038721 | 2023 | k·2ⁿ±1 | |
| 3777 | 6337*2^3449506+1 | 1038409 | 2023 | k·2ⁿ±1 | |
| 3778 | 4381*2^3449456+1 | 1038394 | 2023 | k·2ⁿ±1 | |
| 3779 | 2727*2^3449326+1 | 1038355 | 2023 | k·2ⁿ±1 | |
| 3780 | 2877*2^3449311+1 | 1038350 | 2023 | k·2ⁿ±1 | |
| 3781 | 7507*2^3448920+1 | 1038233 | 2023 | k·2ⁿ±1 | |
| 3782 | 3629*2^3448919+1 | 1038232 | 2023 | k·2ⁿ±1 | |
| 3783 | 83364886^131072+1 | 1038220 | 2021 | Generalized Fermat | Generalized Fermat |
| 3784 | 83328182^131072+1 | 1038195 | 2021 | Generalized Fermat | Generalized Fermat |
| 3785 | 1273*2^3448551-1 | 1038121 | 2012 | k·2ⁿ±1 | |
| 3786 | 1461*2^3448423+1 | 1038082 | 2023 | k·2ⁿ±1 | |
| 3787 | 3235*2^3448352+1 | 1038061 | 2023 | k·2ⁿ±1 | |
| 3788 | 4755*2^3448344+1 | 1038059 | 2023 | k·2ⁿ±1 | |
| 3789 | 5655*2^3448288+1 | 1038042 | 2023 | k·2ⁿ±1 | |
| 3790 | 4873*2^3448176+1 | 1038009 | 2023 | k·2ⁿ±1 | |
| 3791 | 83003850^131072+1 | 1037973 | 2021 | Generalized Fermat | Generalized Fermat |
| 3792 | 8139*2^3447967+1 | 1037946 | 2023 | k·2ⁿ±1 | |
| 3793 | 1065*2^3447906+1 | 1037927 | 2017 | k·2ⁿ±1 | |
| 3794 | 1717*2^3446756+1 | 1037581 | 2023 | k·2ⁿ±1 | |
| 3795 | 6357*2^3446434+1 | 1037484 | 2023 | k·2ⁿ±1 | |
| 3796 | 1155*2^3446253+1 | 1037429 | 2017 | k·2ⁿ±1 | |
| 3797 | 9075*2^3446090+1 | 1037381 | 2023 | k·2ⁿ±1 | |
| 3798 | 82008736^131072+1 | 1037286 | 2021 | Generalized Fermat | Generalized Fermat |
| 3799 | 82003030^131072+1 | 1037282 | 2021 | Generalized Fermat | Generalized Fermat |
| 3800 | 1483*2^3445724+1 | 1037270 | 2023 | k·2ⁿ±1 | |
| 3801 | 81976506^131072+1 | 1037264 | 2021 | Generalized Fermat | Generalized Fermat |
| 3802 | 2223*2^3445682+1 | 1037257 | 2023 | k·2ⁿ±1 | |
| 3803 | 8517*2^3445488+1 | 1037200 | 2023 | k·2ⁿ±1 | |
| 3804 | 2391*2^3445281+1 | 1037137 | 2023 | k·2ⁿ±1 | |
| 3805 | 6883*2^3444784+1 | 1036988 | 2023 | k·2ⁿ±1 | |
| 3806 | 81477176^131072+1 | 1036916 | 2020 | Generalized Fermat | Generalized Fermat |
| 3807 | 81444036^131072+1 | 1036893 | 2020 | Generalized Fermat | Generalized Fermat |
| 3808 | 8037*2^3443920+1 | 1036728 | 2023 | k·2ⁿ±1 | |
| 3809 | 1375*2^3443850+1 | 1036706 | 2023 | k·2ⁿ±1 | |
| 3810 | 81096098^131072+1 | 1036649 | 2020 | Generalized Fermat | Generalized Fermat |
| 3811 | 27288429267119080686...(1036580 other digits)...83679577406643267931 | 1036620 | 2015 | ||
| 3812 | 943*2^3442990+1 | 1036447 | 2017 | k·2ⁿ±1 | |
| 3813 | 7743*2^3442814+1 | 1036395 | 2023 | k·2ⁿ±1 | |
| 3814 | 5511*2^3442468+1 | 1036290 | 2022 | k·2ⁿ±1 | |
| 3815 | 80284312^131072+1 | 1036076 | 2020 | Generalized Fermat | Generalized Fermat |
| 3816 | 6329*2^3441717+1 | 1036064 | 2022 | k·2ⁿ±1 | |
| 3817 | 243*2^3441659-1 | 1036045 | 2025 | k·2ⁿ±1 | |
| 3818 | 3957*2^3441568+1 | 1036019 | 2022 | k·2ⁿ±1 | |
| 3819 | 80146408^131072+1 | 1035978 | 2020 | Generalized Fermat | Generalized Fermat |
| 3820 | 4191*2^3441427+1 | 1035977 | 2022 | k·2ⁿ±1 | |
| 3821 | 2459*2^3441331+1 | 1035948 | 2022 | k·2ⁿ±1 | |
| 3822 | 4335*2^3441306+1 | 1035940 | 2022 | k·2ⁿ±1 | |
| 3823 | 2331*2^3441249+1 | 1035923 | 2022 | k·2ⁿ±1 | |
| 3824 | 79912550^131072+1 | 1035812 | 2020 | Generalized Fermat | Generalized Fermat |
| 3825 | 79801426^131072+1 | 1035733 | 2020 | Generalized Fermat | Generalized Fermat |
| 3826 | 79789806^131072+1 | 1035725 | 2020 | Generalized Fermat | Generalized Fermat |
| 3827 | 2363*2^3440385+1 | 1035663 | 2022 | k·2ⁿ±1 | |
| 3828 | 5265*2^3440332+1 | 1035647 | 2022 | k·2ⁿ±1 | |
| 3829 | 6023*2^3440241+1 | 1035620 | 2022 | k·2ⁿ±1 | |
| 3830 | 943*2^3440196+1 | 1035606 | 2017 | k·2ⁿ±1 | |
| 3831 | 6663*2^3439901+1 | 1035518 | 2022 | k·2ⁿ±1 | |
| 3832 | 79485098^131072+1 | 1035507 | 2020 | Generalized Fermat | Generalized Fermat |
| 3833 | 79428414^131072+1 | 1035466 | 2020 | Generalized Fermat | Generalized Fermat |
| 3834 | 79383608^131072+1 | 1035434 | 2020 | Generalized Fermat | Generalized Fermat |
| 3835 | 5745*2^3439450+1 | 1035382 | 2022 | k·2ⁿ±1 | |
| 3836 | 5889*24^750125+1 | 1035335 | 2025 | ||
| 3837 | 79201682^131072+1 | 1035303 | 2020 | Generalized Fermat | Generalized Fermat |
| 3838 | 5109*2^3439090+1 | 1035273 | 2022 | k·2ⁿ±1 | |
| 3839 | 543*2^3438810+1 | 1035188 | 2017 | k·2ⁿ±1 | |
| 3840 | 625*2^3438572+1 | 1035117 | 2017 | Generalized Fermat | Generalized Fermat |
| 3841 | 3325*2^3438506+1 | 1035097 | 2022 | k·2ⁿ±1 | |
| 3842 | 78910032^131072+1 | 1035093 | 2020 | Generalized Fermat | Generalized Fermat |
| 3843 | 78880690^131072+1 | 1035072 | 2020 | Generalized Fermat | Generalized Fermat |
| 3844 | 78851276^131072+1 | 1035051 | 2020 | Generalized Fermat | Generalized Fermat |
| 3845 | 4775*2^3438217+1 | 1035011 | 2022 | k·2ⁿ±1 | |
| 3846 | 78714954^131072+1 | 1034953 | 2020 | Generalized Fermat | Generalized Fermat |
| 3847 | 6963*2^3437988+1 | 1034942 | 2022 | k·2ⁿ±1 | |
| 3848 | 74*941^348034-1 | 1034913 | 2020 | ||
| 3849 | 7423*2^3437856+1 | 1034902 | 2022 | k·2ⁿ±1 | |
| 3850 | 6701*2^3437801+1 | 1034886 | 2022 | k·2ⁿ±1 | |
| 3851 | 5741*2^3437773+1 | 1034877 | 2022 | k·2ⁿ±1 | |
| 3852 | 488639*2^3437688-1 | 1034853 | 2024 | k·2ⁿ±1 | |
| 3853 | 78439440^131072+1 | 1034753 | 2020 | Generalized Fermat | Generalized Fermat |
| 3854 | 5601*2^3437259+1 | 1034722 | 2022 | k·2ⁿ±1 | |
| 3855 | 7737*2^3437192+1 | 1034702 | 2022 | k·2ⁿ±1 | |
| 3856 | 113*2^3437145+1 | 1034686 | 2015 | k·2ⁿ±1 | |
| 3857 | 78240016^131072+1 | 1034608 | 2020 | Generalized Fermat | Generalized Fermat |
| 3858 | 6387*2^3436719+1 | 1034560 | 2022 | k·2ⁿ±1 | |
| 3859 | 78089172^131072+1 | 1034498 | 2020 | Generalized Fermat | Generalized Fermat |
| 3860 | 2921*2^3436299+1 | 1034433 | 2022 | k·2ⁿ±1 | |
| 3861 | 9739*2^3436242+1 | 1034416 | 2022 | k·2ⁿ±1 | |
| 3862 | 77924964^131072+1 | 1034378 | 2020 | Generalized Fermat | Generalized Fermat |
| 3863 | 77918854^131072+1 | 1034374 | 2020 | Generalized Fermat | Generalized Fermat |
| 3864 | 1147*2^3435970+1 | 1034334 | 2017 | k·2ⁿ±1 | |
| 3865 | 4589*2^3435707+1 | 1034255 | 2022 | k·2ⁿ±1 | |
| 3866 | 7479*2^3435683+1 | 1034248 | 2022 | k·2ⁿ±1 | |
| 3867 | 2863*2^3435616+1 | 1034227 | 2022 | k·2ⁿ±1 | |
| 3868 | 77469882^131072+1 | 1034045 | 2020 | Generalized Fermat | Generalized Fermat |
| 3869 | 9863*2^3434697+1 | 1033951 | 2022 | k·2ⁿ±1 | |
| 3870 | 4065*2^3434623+1 | 1033929 | 2022 | k·2ⁿ±1 | |
| 3871 | 77281404^131072+1 | 1033906 | 2020 | Generalized Fermat | Generalized Fermat |
| 3872 | 9187*2^3434126+1 | 1033779 | 2022 | k·2ⁿ±1 | |
| 3873 | 9531*2^3434103+1 | 1033772 | 2022 | k·2ⁿ±1 | |
| 3874 | 1757*2^3433547+1 | 1033604 | 2022 | k·2ⁿ±1 | |
| 3875 | 1421*2^3433099+1 | 1033469 | 2022 | k·2ⁿ±1 | |
| 3876 | 3969*2^3433007+1 | 1033442 | 2022 | k·2ⁿ±1 | |
| 3877 | 6557*2^3433003+1 | 1033441 | 2022 | k·2ⁿ±1 | |
| 3878 | 7335*2^3432982+1 | 1033435 | 2022 | k·2ⁿ±1 | |
| 3879 | 7125*2^3432836+1 | 1033391 | 2022 | k·2ⁿ±1 | |
| 3880 | 2517*2^3432734+1 | 1033360 | 2022 | k·2ⁿ±1 | |
| 3881 | 911*2^3432643+1 | 1033332 | 2017 | k·2ⁿ±1 | |
| 3882 | 5413*2^3432626+1 | 1033328 | 2022 | k·2ⁿ±1 | |
| 3883 | 76416048^131072+1 | 1033265 | 2020 | Generalized Fermat | Generalized Fermat |
| 3884 | 3753*2^3432413+1 | 1033263 | 2022 | k·2ⁿ±1 | |
| 3885 | 2164*24^748621+1 | 1033259 | 2025 | ||
| 3886 | 2691*2^3432191+1 | 1033196 | 2022 | k·2ⁿ±1 | |
| 3887 | 3933*2^3432125+1 | 1033177 | 2022 | k·2ⁿ±1 | |
| 3888 | 76026988^131072+1 | 1032975 | 2020 | Generalized Fermat | Generalized Fermat |
| 3889 | 76018874^131072+1 | 1032969 | 2020 | Generalized Fermat | Generalized Fermat |
| 3890 | 5889*24^748409+1 | 1032967 | 2025 | ||
| 3891 | 1435*2^3431284+1 | 1032923 | 2022 | k·2ⁿ±1 | |
| 3892 | 75861530^131072+1 | 1032851 | 2020 | Generalized Fermat | Generalized Fermat |
| 3893 | 6783*2^3430781+1 | 1032772 | 2022 | k·2ⁿ±1 | |
| 3894 | 8079*2^3430683+1 | 1032743 | 2022 | k·2ⁿ±1 | |
| 3895 | 75647276^131072+1 | 1032690 | 2020 | Generalized Fermat | Generalized Fermat |
| 3896 | 75521414^131072+1 | 1032595 | 2020 | Generalized Fermat | Generalized Fermat |
| 3897 | 6605*2^3430187+1 | 1032593 | 2022 | k·2ⁿ±1 | |
| 3898 | 3761*2^3430057+1 | 1032554 | 2022 | k·2ⁿ±1 | |
| 3899 | 6873*2^3429937+1 | 1032518 | 2022 | k·2ⁿ±1 | |
| 3900 | 8067*2^3429891+1 | 1032504 | 2022 | k·2ⁿ±1 | |
| 3901 | 3965*2^3429719+1 | 1032452 | 2022 | k·2ⁿ±1 | |
| 3902 | 3577*2^3428812+1 | 1032179 | 2022 | k·2ⁿ±1 | |
| 3903 | 8747*2^3428755+1 | 1032163 | 2022 | k·2ⁿ±1 | |
| 3904 | 9147*2^3428638+1 | 1032127 | 2022 | k·2ⁿ±1 | |
| 3905 | 3899*2^3428535+1 | 1032096 | 2022 | k·2ⁿ±1 | |
| 3906 | 74833516^131072+1 | 1032074 | 2020 | Generalized Fermat | Generalized Fermat |
| 3907 | 74817490^131072+1 | 1032062 | 2020 | Generalized Fermat | Generalized Fermat |
| 3908 | 8891*2^3428303+1 | 1032026 | 2022 | k·2ⁿ±1 | |
| 3909 | 793181*20^793181+1 | 1031959 | 2023 | Generalized Cullen | Generalized Cullen |
| 3910 | 2147*2^3427371+1 | 1031745 | 2022 | k·2ⁿ±1 | |
| 3911 | 74396818^131072+1 | 1031741 | 2020 | Generalized Fermat | Generalized Fermat |
| 3912 | 74381296^131072+1 | 1031729 | 2020 | Generalized Fermat | Generalized Fermat |
| 3913 | 74363146^131072+1 | 1031715 | 2020 | Generalized Fermat | Generalized Fermat |
| 3914 | 1127*2^3427219+1 | 1031699 | 2017 | k·2ⁿ±1 | |
| 3915 | 74325990^131072+1 | 1031687 | 2020 | Generalized Fermat | Generalized Fermat |
| 3916 | 3021*2^3427059+1 | 1031652 | 2022 | k·2ⁿ±1 | |
| 3917 | 3255*2^3426983+1 | 1031629 | 2022 | k·2ⁿ±1 | |
| 3918 | 1733*2^3426753+1 | 1031559 | 2022 | k·2ⁿ±1 | |
| 3919 | 2339*2^3426599+1 | 1031513 | 2022 | k·2ⁿ±1 | |
| 3920 | 4729*2^3426558+1 | 1031501 | 2022 | k·2ⁿ±1 | |
| 3921 | 73839292^131072+1 | 1031313 | 2020 | Generalized Fermat | Generalized Fermat |
| 3922 | 5445*2^3425839+1 | 1031285 | 2022 | k·2ⁿ±1 | |
| 3923 | 159*2^3425766+1 | 1031261 | 2015 | k·2ⁿ±1 | |
| 3924 | 73690464^131072+1 | 1031198 | 2020 | Generalized Fermat | Generalized Fermat |
| 3925 | 3405*2^3425045+1 | 1031045 | 2022 | k·2ⁿ±1 | |
| 3926 | 73404316^131072+1 | 1030976 | 2020 | Generalized Fermat | Generalized Fermat |
| 3927 | 1695*2^3424517+1 | 1030886 | 2022 | k·2ⁿ±1 | |
| 3928 | 4715*2^3424433+1 | 1030861 | 2022 | k·2ⁿ±1 | |
| 3929 | 5525*2^3424423+1 | 1030858 | 2022 | k·2ⁿ±1 | |
| 3930 | 8615*2^3424231+1 | 1030801 | 2022 | k·2ⁿ±1 | |
| 3931 | 5805*2^3424200+1 | 1030791 | 2022 | k·2ⁿ±1 | |
| 3932 | 73160610^131072+1 | 1030787 | 2020 | Generalized Fermat | Generalized Fermat |
| 3933 | 73132228^131072+1 | 1030765 | 2020 | Generalized Fermat | Generalized Fermat |
| 3934 | 73099962^131072+1 | 1030740 | 2020 | Generalized Fermat | Generalized Fermat |
| 3935 | 2109*2^3423798-3027*2^988658+1 | 1030670 | 2023 | Arithmetic progression (3,d=2109*2^3423797-3027*2^988658) | |
| 3936 | 2109*2^3423797+1 | 1030669 | 2022 | k·2ⁿ±1 | |
| 3937 | 4929*2^3423494+1 | 1030579 | 2022 | k·2ⁿ±1 | |
| 3938 | 2987*2^3422911+1 | 1030403 | 2022 | k·2ⁿ±1 | |
| 3939 | 72602370^131072+1 | 1030351 | 2020 | Generalized Fermat | Generalized Fermat |
| 3940 | 4843*2^3422644+1 | 1030323 | 2022 | k·2ⁿ±1 | |
| 3941 | 5559*2^3422566+1 | 1030299 | 2022 | k·2ⁿ±1 | |
| 3942 | 7583*2^3422501+1 | 1030280 | 2022 | k·2ⁿ±1 | |
| 3943 | 1119*2^3422189+1 | 1030185 | 2017 | k·2ⁿ±1 | |
| 3944 | 2895*2^3422031-143157*2^2144728+1 | 1030138 | 2023 | Arithmetic progression (3,d=2895*2^3422030-143157*2^2144728) | |
| 3945 | 2895*2^3422030+1 | 1030138 | 2022 | k·2ⁿ±1 | |
| 3946 | 2835*2^3421697+1 | 1030037 | 2022 | k·2ⁿ±1 | |
| 3947 | 3363*2^3421353+1 | 1029934 | 2022 | k·2ⁿ±1 | |
| 3948 | 72070092^131072+1 | 1029932 | 2020 | Generalized Fermat | Generalized Fermat |
| 3949 | 9147*2^3421264+1 | 1029908 | 2022 | k·2ⁿ±1 | |
| 3950 | 9705*2^3420915+1 | 1029803 | 2022 | k·2ⁿ±1 | |
| 3951 | 1005*2^3420846+1 | 1029781 | 2017 | k·2ⁿ±1 | Divides GF(3420844,10) |
| 3952 | 8919*2^3420758+1 | 1029755 | 2022 | k·2ⁿ±1 | |
| 3953 | 71732900^131072+1 | 1029665 | 2020 | Generalized Fermat | Generalized Fermat |
| 3954 | 71679108^131072+1 | 1029623 | 2020 | Generalized Fermat | Generalized Fermat |
| 3955 | 5489*2^3420137+1 | 1029568 | 2022 | k·2ⁿ±1 | |
| 3956 | 9957*2^3420098+1 | 1029557 | 2022 | k·2ⁿ±1 | |
| 3957 | 93*10^1029523-1 | 1029525 | 2019 | Near-repdigit | |
| 3958 | 71450224^131072+1 | 1029440 | 2020 | Generalized Fermat | Generalized Fermat |
| 3959 | 1962*5^1472736-1 | 1029402 | 2025 | ||
| 3960 | 7213*2^3419370+1 | 1029337 | 2022 | k·2ⁿ±1 | |
| 3961 | 7293*2^3419264+1 | 1029305 | 2022 | k·2ⁿ±1 | |
| 3962 | 975*2^3419230+1 | 1029294 | 2017 | k·2ⁿ±1 | |
| 3963 | 4191*2^3419227+1 | 1029294 | 2022 | k·2ⁿ±1 | |
| 3964 | 28080*745^358350-1 | 1029242 | 2024 | ||
| 3965 | 2393*2^3418921+1 | 1029202 | 2022 | k·2ⁿ±1 | |
| 3966 | 999*2^3418885+1 | 1029190 | 2017 | k·2ⁿ±1 | |
| 3967 | 2925*2^3418543+1 | 1029088 | 2022 | k·2ⁿ±1 | |
| 3968 | 70960658^131072+1 | 1029049 | 2020 | Generalized Fermat | Generalized Fermat |
| 3969 | 70948704^131072+1 | 1029039 | 2020 | Generalized Fermat | Generalized Fermat |
| 3970 | 70934282^131072+1 | 1029028 | 2020 | Generalized Fermat | Generalized Fermat |
| 3971 | 7383*2^3418297+1 | 1029014 | 2022 | k·2ⁿ±1 | |
| 3972 | 70893680^131072+1 | 1028995 | 2020 | Generalized Fermat | Generalized Fermat |
| 3973 | 907*2^3417890+1 | 1028891 | 2017 | k·2ⁿ±1 | |
| 3974 | 5071*2^3417884+1 | 1028890 | 2022 | k·2ⁿ±1 | |
| 3975 | 3473*2^3417741+1 | 1028847 | 2022 | k·2ⁿ±1 | |
| 3976 | 191249*2^3417696-1 | 1028835 | 2010 | k·2ⁿ±1 | |
| 3977 | 70658696^131072+1 | 1028806 | 2020 | Generalized Fermat | Generalized Fermat |
| 3978 | 3299*2^3417329+1 | 1028723 | 2022 | k·2ⁿ±1 | |
| 3979 | 6947*2^3416979+1 | 1028618 | 2022 | k·2ⁿ±1 | |
| 3980 | 70421038^131072+1 | 1028615 | 2020 | Generalized Fermat | Generalized Fermat |
| 3981 | 8727*2^3416652+1 | 1028519 | 2022 | k·2ⁿ±1 | |
| 3982 | 8789*2^3416543+1 | 1028486 | 2022 | k·2ⁿ±1 | |
| 3983 | 70050828^131072+1 | 1028315 | 2020 | Generalized Fermat | Generalized Fermat |
| 3984 | 7917*2^3415947+1 | 1028307 | 2022 | k·2ⁿ±1 | |
| 3985 | 70022042^131072+1 | 1028291 | 2020 | Generalized Fermat | Generalized Fermat |
| 3986 | 2055*2^3415873+1 | 1028284 | 2022 | k·2ⁿ±1 | |
| 3987 | 4731*2^3415712+1 | 1028236 | 2022 | k·2ⁿ±1 | |
| 3988 | 2219*2^3415687+1 | 1028228 | 2022 | k·2ⁿ±1 | |
| 3989 | 69915032^131072+1 | 1028204 | 2020 | Generalized Fermat | Generalized Fermat |
| 3990 | 5877*2^3415419+1 | 1028148 | 2022 | k·2ⁿ±1 | |
| 3991 | 6673*2^3415375-1 | 1028135 | 2026 | k·2ⁿ±1 | |
| 3992 | 3551*2^3415275+1 | 1028104 | 2022 | k·2ⁿ±1 | |
| 3993 | 69742382^131072+1 | 1028063 | 2020 | Generalized Fermat | Generalized Fermat |
| 3994 | 2313*2^3415046+1 | 1028035 | 2022 | k·2ⁿ±1 | |
| 3995 | 69689592^131072+1 | 1028020 | 2020 | Generalized Fermat | Generalized Fermat |
| 3996 | 7637*2^3414875+1 | 1027984 | 2022 | k·2ⁿ±1 | |
| 3997 | 2141*2^3414821+1 | 1027967 | 2022 | k·2ⁿ±1 | |
| 3998 | 69622572^131072+1 | 1027965 | 2020 | Generalized Fermat | Generalized Fermat |
| 3999 | 3667*2^3414686+1 | 1027927 | 2022 | k·2ⁿ±1 | |
| 4000 | 69565722^131072+1 | 1027919 | 2020 | Generalized Fermat | Generalized Fermat |
| 4001 | 6159*2^3414623+1 | 1027908 | 2022 | k·2ⁿ±1 | |
| 4002 | 69534788^131072+1 | 1027894 | 2020 | Generalized Fermat | Generalized Fermat |
| 4003 | 4606*24^744714+1 | 1027867 | 2025 | ||
| 4004 | 2586*24^744604+1 | 1027715 | 2025 | ||
| 4005 | 4577*2^3413539+1 | 1027582 | 2022 | k·2ⁿ±1 | |
| 4006 | 5137*2^3413524+1 | 1027577 | 2022 | k·2ⁿ±1 | |
| 4007 | 8937*2^3413364+1 | 1027529 | 2022 | k·2ⁿ±1 | |
| 4008 | 8829*2^3413339+1 | 1027522 | 2022 | k·2ⁿ±1 | |
| 4009 | 7617*2^3413315+1 | 1027515 | 2022 | k·2ⁿ±1 | |
| 4010 | 68999820^131072+1 | 1027454 | 2020 | Generalized Fermat | Generalized Fermat |
| 4011 | 3141*2^3413112+1 | 1027453 | 2022 | k·2ⁿ±1 | |
| 4012 | 8831*2^3412931+1 | 1027399 | 2022 | k·2ⁿ±1 | |
| 4013 | 68924112^131072+1 | 1027391 | 2020 | Generalized Fermat | Generalized Fermat |
| 4014 | 68918852^131072+1 | 1027387 | 2020 | Generalized Fermat | Generalized Fermat |
| 4015 | 5421*2^3412877+1 | 1027383 | 2022 | k·2ⁿ±1 | |
| 4016 | 9187*2^3412700+1 | 1027330 | 2022 | k·2ⁿ±1 | |
| 4017 | 68811158^131072+1 | 1027298 | 2020 | Generalized Fermat | Generalized Fermat |
| 4018 | 8243*2^3412577+1 | 1027292 | 2022 | k·2ⁿ±1 | |
| 4019 | 1751*2^3412565+1 | 1027288 | 2022 | k·2ⁿ±1 | |
| 4020 | 9585*2^3412318+1 | 1027215 | 2022 | k·2ⁿ±1 | |
| 4021 | 9647*2^3412247+1 | 1027193 | 2022 | k·2ⁿ±1 | |
| 4022 | 3207*2^3412108+1 | 1027151 | 2022 | k·2ⁿ±1 | |
| 4023 | 479*2^3411975+1 | 1027110 | 2016 | k·2ⁿ±1 | |
| 4024 | 245*2^3411973+1 | 1027109 | 2015 | k·2ⁿ±1 | |
| 4025 | 177*2^3411847+1 | 1027071 | 2015 | k·2ⁿ±1 | |
| 4026 | 68536972^131072+1 | 1027071 | 2020 | Generalized Fermat | Generalized Fermat |
| 4027 | 9963*2^3411566+1 | 1026988 | 2022 | k·2ⁿ±1 | |
| 4028 | 68372810^131072+1 | 1026934 | 2020 | Generalized Fermat | Generalized Fermat |
| 4029 | 9785*2^3411223+1 | 1026885 | 2022 | k·2ⁿ±1 | |
| 4030 | 5401*2^3411136+1 | 1026858 | 2022 | k·2ⁿ±1 | |
| 4031 | 68275006^131072+1 | 1026853 | 2020 | Generalized Fermat | Generalized Fermat |
| 4032 | 9431*2^3411105+1 | 1026849 | 2022 | k·2ⁿ±1 | |
| 4033 | 8227*2^3410878+1 | 1026781 | 2022 | k·2ⁿ±1 | |
| 4034 | 62616*115^498260-1 | 1026769 | 2025 | ||
| 4035 | 4735*2^3410724+1 | 1026734 | 2022 | k·2ⁿ±1 | |
| 4036 | 9515*2^3410707+1 | 1026730 | 2022 | k·2ⁿ±1 | |
| 4037 | 6783*2^3410690+1 | 1026724 | 2022 | k·2ⁿ±1 | |
| 4038 | 8773*2^3410558+1 | 1026685 | 2022 | k·2ⁿ±1 | |
| 4039 | 4629*2^3410321+1 | 1026613 | 2022 | k·2ⁿ±1 | |
| 4040 | 67894288^131072+1 | 1026535 | 2020 | Generalized Fermat | Generalized Fermat |
| 4041 | 113*2^3409934-1 | 1026495 | 2014 | k·2ⁿ±1 | |
| 4042 | 5721*2^3409839+1 | 1026468 | 2022 | k·2ⁿ±1 | |
| 4043 | 67725850^131072+1 | 1026393 | 2020 | Generalized Fermat | Generalized Fermat |
| 4044 | 6069*2^3409493+1 | 1026364 | 2022 | k·2ⁿ±1 | |
| 4045 | 1981*910^346850+1 | 1026347 | 2021 | ||
| 4046 | 5317*2^3409236+1 | 1026287 | 2022 | k·2ⁿ±1 | |
| 4047 | 7511*2^3408985+1 | 1026211 | 2022 | k·2ⁿ±1 | |
| 4048 | 7851*2^3408909+1 | 1026188 | 2022 | k·2ⁿ±1 | |
| 4049 | 67371416^131072+1 | 1026094 | 2020 | Generalized Fermat | Generalized Fermat |
| 4050 | 6027*2^3408444+1 | 1026048 | 2022 | k·2ⁿ±1 | |
| 4051 | 59*2^3408416-1 | 1026038 | 2010 | k·2ⁿ±1 | |
| 4052 | 2153*2^3408333+1 | 1026014 | 2022 | k·2ⁿ±1 | |
| 4053 | 9831*2^3408056+1 | 1025932 | 2022 | k·2ⁿ±1 | |
| 4054 | 3615*2^3408035+1 | 1025925 | 2022 | k·2ⁿ±1 | |
| 4055 | 6343*2^3407950+1 | 1025899 | 2022 | k·2ⁿ±1 | |
| 4056 | 8611*2^3407516+1 | 1025769 | 2022 | k·2ⁿ±1 | |
| 4057 | 66982940^131072+1 | 1025765 | 2020 | Generalized Fermat | Generalized Fermat |
| 4058 | 7111*2^3407452+1 | 1025750 | 2022 | k·2ⁿ±1 | |
| 4059 | 66901180^131072+1 | 1025696 | 2020 | Generalized Fermat | Generalized Fermat |
| 4060 | 6945*2^3407256+1 | 1025691 | 2022 | k·2ⁿ±1 | |
| 4061 | 6465*2^3407229+1 | 1025682 | 2022 | k·2ⁿ±1 | |
| 4062 | 1873*2^3407156+1 | 1025660 | 2022 | k·2ⁿ±1 | |
| 4063 | 7133*2^3406377+1 | 1025426 | 2022 | k·2ⁿ±1 | |
| 4064 | 7063*2^3406122+1 | 1025349 | 2022 | k·2ⁿ±1 | |
| 4065 | 3105*2^3405800+1 | 1025252 | 2022 | k·2ⁿ±1 | |
| 4066 | 953*2^3405729+1 | 1025230 | 2017 | k·2ⁿ±1 | |
| 4067 | 66272848^131072+1 | 1025159 | 2020 | Generalized Fermat | Generalized Fermat |
| 4068 | 66131722^131072+1 | 1025037 | 2020 | Generalized Fermat | Generalized Fermat |
| 4069 | 373*2^3404702+1 | 1024921 | 2016 | k·2ⁿ±1 | |
| 4070 | 7221*2^3404507+1 | 1024863 | 2022 | k·2ⁿ±1 | |
| 4071 | 6641*2^3404259+1 | 1024788 | 2022 | k·2ⁿ±1 | |
| 4072 | 9225*2^3404209+1 | 1024773 | 2022 | k·2ⁿ±1 | |
| 4073 | 65791182^131072+1 | 1024743 | 2019 | Generalized Fermat | Generalized Fermat |
| 4074 | 833*2^3403765+1 | 1024639 | 2017 | k·2ⁿ±1 | |
| 4075 | 65569854^131072+1 | 1024552 | 2019 | Generalized Fermat | Generalized Fermat |
| 4076 | 2601*2^3403459+1 | 1024547 | 2022 | k·2ⁿ±1 | |
| 4077 | 8835*2^3403266+1 | 1024490 | 2022 | k·2ⁿ±1 | |
| 4078 | 7755*2^3403010+1 | 1024412 | 2022 | k·2ⁿ±1 | |
| 4079 | 3123*2^3402834+1 | 1024359 | 2022 | k·2ⁿ±1 | |
| 4080 | 65305572^131072+1 | 1024322 | 2019 | Generalized Fermat | Generalized Fermat |
| 4081 | 65200798^131072+1 | 1024230 | 2019 | Generalized Fermat | Generalized Fermat |
| 4082 | 1417*2^3402246+1 | 1024182 | 2022 | k·2ⁿ±1 | |
| 4083 | 5279*2^3402241+1 | 1024181 | 2022 | k·2ⁿ±1 | |
| 4084 | 6651*2^3402137+1 | 1024150 | 2022 | k·2ⁿ±1 | |
| 4085 | 1779*2^3401715+1 | 1024022 | 2022 | k·2ⁿ±1 | |
| 4086 | 64911056^131072+1 | 1023977 | 2019 | Generalized Fermat | Generalized Fermat |
| 4087 | 8397*2^3401502+1 | 1023959 | 2022 | k·2ⁿ±1 | |
| 4088 | 4057*2^3401472+1 | 1023949 | 2022 | k·2ⁿ±1 | |
| 4089 | 64791668^131072+1 | 1023872 | 2019 | Generalized Fermat | Generalized Fermat |
| 4090 | 4095*2^3401174+1 | 1023860 | 2022 | k·2ⁿ±1 | |
| 4091 | 5149*2^3400970+1 | 1023798 | 2022 | k·2ⁿ±1 | |
| 4092 | 4665*2^3400922+1 | 1023784 | 2022 | k·2ⁿ±1 | |
| 4093 | 24*414^391179+1 | 1023717 | 2016 | ||
| 4094 | 64568930^131072+1 | 1023676 | 2019 | Generalized Fermat | Generalized Fermat |
| 4095 | 64506894^131072+1 | 1023621 | 2019 | Generalized Fermat | Generalized Fermat |
| 4096 | 1725*2^3400371+1 | 1023617 | 2022 | k·2ⁿ±1 | |
| 4097 | 64476916^131072+1 | 1023595 | 2019 | Generalized Fermat | Generalized Fermat |
| 4098 | 9399*2^3400243+1 | 1023580 | 2022 | k·2ⁿ±1 | |
| 4099 | 1241*2^3400127+1 | 1023544 | 2022 | k·2ⁿ±1 | |
| 4100 | 1263*2^3399876+1 | 1023468 | 2022 | k·2ⁿ±1 | |
| 4101 | 1167*2^3399748+1 | 1023430 | 2017 | k·2ⁿ±1 | |
| 4102 | 64024604^131072+1 | 1023194 | 2019 | Generalized Fermat | Generalized Fermat |
| 4103 | 3526*24^741308+1 | 1023166 | 2025 | ||
| 4104 | 7679*2^3398569+1 | 1023076 | 2022 | k·2ⁿ±1 | |
| 4105 | 6447*2^3398499+1 | 1023054 | 2022 | k·2ⁿ±1 | |
| 4106 | 63823568^131072+1 | 1023015 | 2019 | Generalized Fermat | Generalized Fermat |
| 4107 | 2785*2^3398332+1 | 1023004 | 2022 | k·2ⁿ±1 | |
| 4108 | 611*2^3398273+1 | 1022985 | 2017 | k·2ⁿ±1 | |
| 4109 | 2145*2^3398034+1 | 1022914 | 2022 | k·2ⁿ±1 | |
| 4110 | 3385*2^3397254+1 | 1022679 | 2022 | k·2ⁿ±1 | |
| 4111 | 4*3^2143374+1 | 1022650 | 2020 | Generalized Fermat | Generalized Fermat |
| 4112 | 4463*2^3396657+1 | 1022500 | 2022 | k·2ⁿ±1 | |
| 4113 | 2889*2^3396450+1 | 1022437 | 2022 | k·2ⁿ±1 | |
| 4114 | 8523*2^3396448+1 | 1022437 | 2022 | k·2ⁿ±1 | |
| 4115 | 63168480^131072+1 | 1022428 | 2019 | Generalized Fermat | Generalized Fermat |
| 4116 | 63165756^131072+1 | 1022425 | 2019 | Generalized Fermat | Generalized Fermat |
| 4117 | 3349*2^3396326+1 | 1022400 | 2022 | k·2ⁿ±1 | |
| 4118 | 63112418^131072+1 | 1022377 | 2019 | Generalized Fermat | Generalized Fermat |
| 4119 | 4477*2^3395786+1 | 1022238 | 2022 | k·2ⁿ±1 | |
| 4120 | 3853*2^3395762+1 | 1022230 | 2022 | k·2ⁿ±1 | |
| 4121 | 2693*2^3395725+1 | 1022219 | 2022 | k·2ⁿ±1 | |
| 4122 | 8201*2^3395673+1 | 1022204 | 2022 | k·2ⁿ±1 | |
| 4123 | 255*2^3395661+1 | 1022199 | 2014 | k·2ⁿ±1 | |
| 4124 | 1049*2^3395647+1 | 1022195 | 2017 | k·2ⁿ±1 | |
| 4125 | 9027*2^3395623+1 | 1022189 | 2022 | k·2ⁿ±1 | |
| 4126 | 2523*2^3395549+1 | 1022166 | 2022 | k·2ⁿ±1 | |
| 4127 | 3199*2^3395402+1 | 1022122 | 2022 | k·2ⁿ±1 | |
| 4128 | 7911*88^525610-1 | 1022044 | 2026 | ||
| 4129 | 342924651*2^3394939-1 | 1021988 | 2017 | k·2ⁿ±1 | |
| 4130 | 3825*2^3394947+1 | 1021985 | 2022 | k·2ⁿ±1 | |
| 4131 | 1895*2^3394731+1 | 1021920 | 2022 | k·2ⁿ±1 | |
| 4132 | 62276102^131072+1 | 1021618 | 2019 | Generalized Fermat | Generalized Fermat |
| 4133 | 555*2^3393389+1 | 1021515 | 2017 | k·2ⁿ±1 | |
| 4134 | 1865*2^3393387+1 | 1021515 | 2022 | k·2ⁿ±1 | |
| 4135 | 4911*2^3393373+1 | 1021511 | 2022 | k·2ⁿ±1 | |
| 4136 | 62146946^131072+1 | 1021500 | 2019 | Generalized Fermat | Generalized Fermat |
| 4137 | 5229*2^3392587+1 | 1021275 | 2022 | k·2ⁿ±1 | |
| 4138 | 61837354^131072+1 | 1021215 | 2019 | Generalized Fermat | Generalized Fermat |
| 4139 | 609*2^3392301+1 | 1021188 | 2017 | k·2ⁿ±1 | |
| 4140 | 9787*2^3392236+1 | 1021169 | 2022 | k·2ⁿ±1 | |
| 4141 | 303*2^3391977+1 | 1021090 | 2016 | k·2ⁿ±1 | |
| 4142 | 805*2^3391818+1 | 1021042 | 2017 | k·2ⁿ±1 | |
| 4143 | 6475*2^3391496+1 | 1020946 | 2022 | k·2ⁿ±1 | |
| 4144 | 67*2^3391385-1 | 1020911 | 2014 | k·2ⁿ±1 | |
| 4145 | 61267078^131072+1 | 1020688 | 2019 | Generalized Fermat | Generalized Fermat |
| 4146 | 4639*2^3390634+1 | 1020687 | 2022 | k·2ⁿ±1 | |
| 4147 | 5265*2^3390581+1 | 1020671 | 2022 | k·2ⁿ±1 | |
| 4148 | 663*2^3390469+1 | 1020636 | 2017 | k·2ⁿ±1 | |
| 4149 | 6945*2^3390340+1 | 1020598 | 2022 | k·2ⁿ±1 | |
| 4150 | 5871*2^3390268+1 | 1020577 | 2022 | k·2ⁿ±1 | |
| 4151 | 7443*2^3390141+1 | 1020539 | 2022 | k·2ⁿ±1 | |
| 4152 | 5383*2^3389924+1 | 1020473 | 2021 | k·2ⁿ±1 | |
| 4153 | 61030988^131072+1 | 1020468 | 2019 | Generalized Fermat | Generalized Fermat |
| 4154 | 9627*2^3389331+1 | 1020295 | 2021 | k·2ⁿ±1 | |
| 4155 | 60642326^131072+1 | 1020104 | 2019 | Generalized Fermat | Generalized Fermat |
| 4156 | 8253*2^3388624+1 | 1020082 | 2021 | k·2ⁿ±1 | |
| 4157 | 3329*2^3388472-1 | 1020036 | 2020 | k·2ⁿ±1 | |
| 4158 | 4695*2^3388393+1 | 1020012 | 2021 | k·2ⁿ±1 | |
| 4159 | 60540024^131072+1 | 1020008 | 2019 | Generalized Fermat | Generalized Fermat |
| 4160 | 7177*2^3388144+1 | 1019937 | 2021 | k·2ⁿ±1 | |
| 4161 | 60455792^131072+1 | 1019929 | 2019 | Generalized Fermat | Generalized Fermat |
| 4162 | 9611*2^3388059+1 | 1019912 | 2021 | k·2ⁿ±1 | |
| 4163 | 1833*2^3387760+1 | 1019821 | 2021 | k·2ⁿ±1 | |
| 4164 | 9003*2^3387528+1 | 1019752 | 2021 | k·2ⁿ±1 | |
| 4165 | 3161*2^3387141+1 | 1019635 | 2021 | k·2ⁿ±1 | |
| 4166 | 7585*2^3387110+1 | 1019626 | 2021 | k·2ⁿ±1 | |
| 4167 | 60133106^131072+1 | 1019624 | 2019 | Generalized Fermat | Generalized Fermat |
| 4168 | 453*2^3387048+1 | 1019606 | 2016 | k·2ⁿ±1 | |
| 4169 | 5177*2^3386919+1 | 1019568 | 2021 | k·2ⁿ±1 | |
| 4170 | 8739*2^3386813+1 | 1019537 | 2021 | k·2ⁿ±1 | |
| 4171 | 2875*2^3386638+1 | 1019484 | 2021 | k·2ⁿ±1 | |
| 4172 | 7197*2^3386526+1 | 1019450 | 2021 | k·2ⁿ±1 | |
| 4173 | 1605*2^3386229+1 | 1019360 | 2021 | k·2ⁿ±1 | |
| 4174 | 8615*2^3386181+1 | 1019346 | 2021 | k·2ⁿ±1 | |
| 4175 | 3765*2^3386141+1 | 1019334 | 2021 | k·2ⁿ±1 | |
| 4176 | 5379*2^3385806+1 | 1019233 | 2021 | k·2ⁿ±1 | |
| 4177 | 59720358^131072+1 | 1019232 | 2019 | Generalized Fermat | Generalized Fermat |
| 4178 | 59692546^131072+1 | 1019206 | 2019 | Generalized Fermat | Generalized Fermat |
| 4179 | 59515830^131072+1 | 1019037 | 2019 | Generalized Fermat | Generalized Fermat |
| 4180 | 173198*5^1457792-1 | 1018959 | 2013 | ||
| 4181 | 59405420^131072+1 | 1018931 | 2019 | Generalized Fermat | Generalized Fermat |
| 4182 | 2109*2^3384733+1 | 1018910 | 2021 | k·2ⁿ±1 | |
| 4183 | 7067*2^3384667+1 | 1018891 | 2021 | k·2ⁿ±1 | |
| 4184 | 59362002^131072+1 | 1018890 | 2019 | Generalized Fermat | Generalized Fermat |
| 4185 | 59305348^131072+1 | 1018835 | 2019 | Generalized Fermat | Generalized Fermat |
| 4186 | 2077*2^3384472+1 | 1018831 | 2021 | k·2ⁿ±1 | |
| 4187 | 59210784^131072+1 | 1018745 | 2019 | Generalized Fermat | Generalized Fermat |
| 4188 | 59161754^131072+1 | 1018697 | 2019 | Generalized Fermat | Generalized Fermat |
| 4189 | 9165*2^3383917+1 | 1018665 | 2021 | k·2ⁿ±1 | |
| 4190 | 5579*2^3383209+1 | 1018452 | 2021 | k·2ⁿ±1 | |
| 4191 | 8241*2^3383131+1 | 1018428 | 2021 | k·2ⁿ±1 | |
| 4192 | 7409*2^3382869+1 | 1018349 | 2021 | k·2ⁿ±1 | |
| 4193 | 4883*2^3382813+1 | 1018332 | 2021 | k·2ⁿ±1 | |
| 4194 | 9783*2^3382792+1 | 1018326 | 2021 | k·2ⁿ±1 | |
| 4195 | 58589880^131072+1 | 1018145 | 2019 | Generalized Fermat | Generalized Fermat |
| 4196 | 58523466^131072+1 | 1018080 | 2019 | Generalized Fermat | Generalized Fermat |
| 4197 | 8877*2^3381936+1 | 1018069 | 2021 | k·2ⁿ±1 | |
| 4198 | 58447816^131072+1 | 1018006 | 2019 | Generalized Fermat | Generalized Fermat |
| 4199 | 58447642^131072+1 | 1018006 | 2019 | Generalized Fermat | Generalized Fermat |
| 4200 | 6675*2^3381688+1 | 1017994 | 2021 | k·2ⁿ±1 | |
| 4201 | 2445*2^3381129+1 | 1017825 | 2021 | k·2ⁿ±1 | |
| 4202 | 58247118^131072+1 | 1017811 | 2019 | Generalized Fermat | Generalized Fermat |
| 4203 | 3381*2^3380585+1 | 1017662 | 2021 | k·2ⁿ±1 | |
| 4204 | 7899*2^3380459+1 | 1017624 | 2021 | k·2ⁿ±1 | |
| 4205 | 5945*2^3379933+1 | 1017465 | 2021 | k·2ⁿ±1 | |
| 4206 | 1425*2^3379921+1 | 1017461 | 2020 | k·2ⁿ±1 | |
| 4207 | 4975*2^3379420+1 | 1017311 | 2021 | k·2ⁿ±1 | |
| 4208 | 57704312^131072+1 | 1017278 | 2019 | Generalized Fermat | Generalized Fermat |
| 4209 | 57694224^131072+1 | 1017268 | 2019 | Generalized Fermat | Generalized Fermat |
| 4210 | 57594734^131072+1 | 1017169 | 2019 | Generalized Fermat | Generalized Fermat |
| 4211 | 9065*2^3378851+1 | 1017140 | 2021 | k·2ⁿ±1 | |
| 4212 | 2369*2^3378761+1 | 1017112 | 2021 | k·2ⁿ±1 | |
| 4213 | 57438404^131072+1 | 1017015 | 2019 | Generalized Fermat | Generalized Fermat |
| 4214 | 621*2^3378148+1 | 1016927 | 2017 | k·2ⁿ±1 | |
| 4215 | 7035*2^3378141+1 | 1016926 | 2021 | k·2ⁿ±1 | |
| 4216 | 2067*2^3378115+1 | 1016918 | 2021 | k·2ⁿ±1 | |
| 4217 | 1093*2^3378000+1 | 1016883 | 2017 | k·2ⁿ±1 | |
| 4218 | 9577*2^3377612+1 | 1016767 | 2021 | k·2ⁿ±1 | |
| 4219 | 861*2^3377601+1 | 1016763 | 2017 | k·2ⁿ±1 | |
| 4220 | 5811*2^3377016+1 | 1016587 | 2021 | k·2ⁿ±1 | |
| 4221 | 2285*2^3376911+1 | 1016555 | 2021 | k·2ⁿ±1 | |
| 4222 | 4199*2^3376903+1 | 1016553 | 2021 | k·2ⁿ±1 | |
| 4223 | 6405*2^3376890+1 | 1016549 | 2021 | k·2ⁿ±1 | |
| 4224 | 1783*2^3376810+1 | 1016525 | 2021 | k·2ⁿ±1 | |
| 4225 | 5401*2^3376768+1 | 1016513 | 2021 | k·2ⁿ±1 | |
| 4226 | 56917336^131072+1 | 1016496 | 2019 | Generalized Fermat | Generalized Fermat |
| 4227 | 2941*2^3376536+1 | 1016443 | 2021 | k·2ⁿ±1 | |
| 4228 | 1841*2^3376379+1 | 1016395 | 2021 | k·2ⁿ±1 | |
| 4229 | 6731*2^3376133+1 | 1016322 | 2021 | k·2ⁿ±1 | |
| 4230 | 56735576^131072+1 | 1016314 | 2019 | Generalized Fermat | Generalized Fermat |
| 4231 | 8121*2^3375933+1 | 1016262 | 2021 | k·2ⁿ±1 | |
| 4232 | 5505*2^3375777+1 | 1016214 | 2021 | k·2ⁿ±1 | |
| 4233 | 56584816^131072+1 | 1016162 | 2019 | Generalized Fermat | Generalized Fermat |
| 4234 | 3207*2^3375314+1 | 1016075 | 2021 | k·2ⁿ±1 | |
| 4235 | 56459558^131072+1 | 1016036 | 2019 | Generalized Fermat | Generalized Fermat |
| 4236 | 5307*2^3374939+1 | 1015962 | 2021 | k·2ⁿ±1 | |
| 4237 | 56383242^131072+1 | 1015959 | 2019 | Generalized Fermat | Generalized Fermat |
| 4238 | 56307420^131072+1 | 1015883 | 2019 | Generalized Fermat | Generalized Fermat |
| 4239 | 208003!-1 | 1015843 | 2016 | Factorial | Factorial |
| 4240 | 6219*2^3374198+1 | 1015739 | 2021 | k·2ⁿ±1 | |
| 4241 | 3777*2^3374072+1 | 1015701 | 2021 | k·2ⁿ±1 | |
| 4242 | 9347*2^3374055+1 | 1015696 | 2021 | k·2ⁿ±1 | |
| 4243 | 1461*2^3373383+1 | 1015493 | 2021 | k·2ⁿ±1 | |
| 4244 | 6395*2^3373135+1 | 1015419 | 2021 | k·2ⁿ±1 | |
| 4245 | 7869*2^3373021+1 | 1015385 | 2021 | k·2ⁿ±1 | |
| 4246 | 55645700^131072+1 | 1015210 | 2019 | Generalized Fermat | Generalized Fermat |
| 4247 | 4905*2^3372216+1 | 1015142 | 2021 | k·2ⁿ±1 | |
| 4248 | 55579418^131072+1 | 1015142 | 2019 | Generalized Fermat | Generalized Fermat |
| 4249 | 2839*2^3372034+1 | 1015087 | 2021 | k·2ⁿ±1 | |
| 4250 | 7347*2^3371803+1 | 1015018 | 2021 | k·2ⁿ±1 | |
| 4251 | 9799*2^3371378+1 | 1014890 | 2021 | k·2ⁿ±1 | |
| 4252 | 4329*2^3371201+1 | 1014837 | 2021 | k·2ⁿ±1 | |
| 4253 | 3657*2^3371183+1 | 1014831 | 2021 | k·2ⁿ±1 | |
| 4254 | 55268442^131072+1 | 1014822 | 2019 | Generalized Fermat | Generalized Fermat |
| 4255 | 179*2^3371145+1 | 1014819 | 2014 | k·2ⁿ±1 | |
| 4256 | 5155*2^3371016+1 | 1014781 | 2021 | k·2ⁿ±1 | |
| 4257 | 7575*2^3371010+1 | 1014780 | 2021 | k·2ⁿ±1 | |
| 4258 | 55184170^131072+1 | 1014736 | 2018 | Generalized Fermat | Generalized Fermat |
| 4259 | 9195*2^3370798+1 | 1014716 | 2021 | k·2ⁿ±1 | |
| 4260 | 1749*2^3370786+1 | 1014711 | 2021 | k·2ⁿ±1 | |
| 4261 | 8421*2^3370599+1 | 1014656 | 2021 | k·2ⁿ±1 | |
| 4262 | 55015050^131072+1 | 1014561 | 2018 | Generalized Fermat | Generalized Fermat |
| 4263 | 4357*2^3369572+1 | 1014346 | 2021 | k·2ⁿ±1 | |
| 4264 | 6073*2^3369544+1 | 1014338 | 2021 | k·2ⁿ±1 | |
| 4265 | 839*2^3369383+1 | 1014289 | 2017 | k·2ⁿ±1 | |
| 4266 | 65*2^3369359+1 | 1014280 | 2021 | k·2ⁿ±1 | |
| 4267 | 8023*2^3369228+1 | 1014243 | 2021 | k·2ⁿ±1 | |
| 4268 | 677*2^3369115+1 | 1014208 | 2017 | k·2ⁿ±1 | |
| 4269 | 1437*2^3369083+1 | 1014199 | 2021 | k·2ⁿ±1 | |
| 4270 | 9509*2^3368705+1 | 1014086 | 2021 | k·2ⁿ±1 | |
| 4271 | 54548788^131072+1 | 1014076 | 2018 | Generalized Fermat | Generalized Fermat |
| 4272 | 4851*2^3368668+1 | 1014074 | 2021 | k·2ⁿ±1 | |
| 4273 | 7221*2^3368448+1 | 1014008 | 2021 | k·2ⁿ±1 | |
| 4274 | 5549*2^3368437+1 | 1014005 | 2021 | k·2ⁿ±1 | |
| 4275 | 715*2^3368210+1 | 1013936 | 2017 | k·2ⁿ±1 | |
| 4276 | 617*2^3368119+1 | 1013908 | 2017 | k·2ⁿ±1 | |
| 4277 | 54361742^131072+1 | 1013881 | 2018 | Generalized Fermat | Generalized Fermat |
| 4278 | 1847*2^3367999+1 | 1013872 | 2021 | k·2ⁿ±1 | |
| 4279 | 54334044^131072+1 | 1013852 | 2018 | Generalized Fermat | Generalized Fermat |
| 4280 | 17819*24^734523+1 | 1013802 | 2025 | ||
| 4281 | 6497*2^3367743+1 | 1013796 | 2021 | k·2ⁿ±1 | |
| 4282 | 2533*2^3367666+1 | 1013772 | 2021 | k·2ⁿ±1 | |
| 4283 | 6001*2^3367552+1 | 1013738 | 2021 | k·2ⁿ±1 | |
| 4284 | 54212352^131072+1 | 1013724 | 2018 | Generalized Fermat | Generalized Fermat |
| 4285 | 54206254^131072+1 | 1013718 | 2018 | Generalized Fermat | Generalized Fermat |
| 4286 | 777*2^3367372+1 | 1013683 | 2017 | k·2ⁿ±1 | |
| 4287 | 9609*2^3367351+1 | 1013678 | 2021 | k·2ⁿ±1 | |
| 4288 | 54161106^131072+1 | 1013670 | 2018 | Generalized Fermat | Generalized Fermat |
| 4289 | 2529*2^3367317+1 | 1013667 | 2021 | k·2ⁿ±1 | |
| 4290 | 5941*2^3366960+1 | 1013560 | 2021 | k·2ⁿ±1 | |
| 4291 | 5845*2^3366956+1 | 1013559 | 2021 | k·2ⁿ±1 | |
| 4292 | 54032538^131072+1 | 1013535 | 2018 | Generalized Fermat | Generalized Fermat |
| 4293 | 9853*2^3366608+1 | 1013454 | 2021 | k·2ⁿ±1 | |
| 4294 | 61*2^3366033-1 | 1013279 | 2017 | k·2ⁿ±1 | |
| 4295 | 7665*2^3365896+1 | 1013240 | 2021 | k·2ⁿ±1 | |
| 4296 | 8557*2^3365648+1 | 1013165 | 2021 | k·2ⁿ±1 | |
| 4297 | 369*2^3365614+1 | 1013154 | 2016 | k·2ⁿ±1 | |
| 4298 | 53659976^131072+1 | 1013141 | 2018 | Generalized Fermat | Generalized Fermat |
| 4299 | 8201*2^3365283+1 | 1013056 | 2021 | k·2ⁿ±1 | |
| 4300 | 9885*2^3365151+1 | 1013016 | 2021 | k·2ⁿ±1 | |
| 4301 | 5173*2^3365096+1 | 1012999 | 2021 | k·2ⁿ±1 | |
| 4302 | 8523*2^3364918+1 | 1012946 | 2021 | k·2ⁿ±1 | |
| 4303 | 3985*2^3364776+1 | 1012903 | 2021 | k·2ⁿ±1 | |
| 4304 | 9711*2^3364452+1 | 1012805 | 2021 | k·2ⁿ±1 | |
| 4305 | 7003*2^3364172+1 | 1012721 | 2021 | k·2ⁿ±1 | |
| 4306 | 6703*2^3364088+1 | 1012696 | 2021 | k·2ⁿ±1 | |
| 4307 | 7187*2^3364011+1 | 1012673 | 2021 | k·2ⁿ±1 | |
| 4308 | 53161266^131072+1 | 1012610 | 2018 | Generalized Fermat | Generalized Fermat |
| 4309 | 53078434^131072+1 | 1012521 | 2018 | Generalized Fermat | Generalized Fermat |
| 4310 | 2345*2^3363157+1 | 1012415 | 2021 | k·2ⁿ±1 | |
| 4311 | 6527*2^3363135+1 | 1012409 | 2021 | k·2ⁿ±1 | |
| 4312 | 9387*2^3363088+1 | 1012395 | 2021 | k·2ⁿ±1 | |
| 4313 | 8989*2^3362986+1 | 1012364 | 2021 | k·2ⁿ±1 | |
| 4314 | 533*2^3362857+1 | 1012324 | 2017 | k·2ⁿ±1 | |
| 4315 | 619*2^3362814+1 | 1012311 | 2017 | k·2ⁿ±1 | |
| 4316 | 2289*2^3362723+1 | 1012284 | 2021 | k·2ⁿ±1 | |
| 4317 | 7529*2^3362565+1 | 1012237 | 2021 | k·2ⁿ±1 | |
| 4318 | 7377*2^3362366+1 | 1012177 | 2021 | k·2ⁿ±1 | |
| 4319 | 4509*2^3362311+1 | 1012161 | 2021 | k·2ⁿ±1 | |
| 4320 | 7021*2^3362208+1 | 1012130 | 2021 | k·2ⁿ±1 | |
| 4321 | 52712138^131072+1 | 1012127 | 2018 | Generalized Fermat | Generalized Fermat |
| 4322 | 104*873^344135-1 | 1012108 | 2018 | ||
| 4323 | 4953*2^3362054+1 | 1012083 | 2021 | k·2ⁿ±1 | |
| 4324 | 8575*2^3361798+1 | 1012006 | 2021 | k·2ⁿ±1 | |
| 4325 | 2139*2^3361706+1 | 1011978 | 2021 | k·2ⁿ±1 | |
| 4326 | 6939*2^3361203+1 | 1011827 | 2021 | k·2ⁿ±1 | |
| 4327 | 52412612^131072+1 | 1011802 | 2018 | Generalized Fermat | Generalized Fermat |
| 4328 | 3^2120580-3^623816-1 | 1011774 | 2019 | ||
| 4329 | 8185*2^3360896+1 | 1011735 | 2021 | k·2ⁿ±1 | |
| 4330 | 2389*2^3360882+1 | 1011730 | 2021 | k·2ⁿ±1 | |
| 4331 | 2787*2^3360631+1 | 1011655 | 2021 | k·2ⁿ±1 | |
| 4332 | 6619*2^3360606+1 | 1011648 | 2021 | k·2ⁿ±1 | |
| 4333 | 2755*2^3360526+1 | 1011623 | 2021 | k·2ⁿ±1 | |
| 4334 | 1445*2^3360099+1 | 1011494 | 2021 | k·2ⁿ±1 | |
| 4335 | 2846*67^553905-1 | 1011476 | 2023 | ||
| 4336 | 8757*2^3359788+1 | 1011401 | 2021 | k·2ⁿ±1 | |
| 4337 | 52043532^131072+1 | 1011400 | 2018 | Generalized Fermat | Generalized Fermat |
| 4338 | 5085*2^3359696+1 | 1011373 | 2021 | k·2ⁿ±1 | |
| 4339 | 51954384^131072+1 | 1011303 | 2018 | Generalized Fermat | Generalized Fermat |
| 4340 | 6459*2^3359457+1 | 1011302 | 2021 | k·2ⁿ±1 | |
| 4341 | 51872628^131072+1 | 1011213 | 2018 | Generalized Fermat | Generalized Fermat |
| 4342 | 6115*2^3358998+1 | 1011163 | 2021 | k·2ⁿ±1 | |
| 4343 | 7605*2^3358929+1 | 1011143 | 2021 | k·2ⁿ±1 | |
| 4344 | 2315*2^3358899+1 | 1011133 | 2021 | k·2ⁿ±1 | |
| 4345 | 6603*2^3358525+1 | 1011021 | 2021 | k·2ⁿ±1 | |
| 4346 | 51580416^131072+1 | 1010891 | 2018 | Generalized Fermat | Generalized Fermat |
| 4347 | 51570250^131072+1 | 1010880 | 2018 | Generalized Fermat | Generalized Fermat |
| 4348 | 51567684^131072+1 | 1010877 | 2018 | Generalized Fermat | Generalized Fermat |
| 4349 | 5893*2^3357490+1 | 1010709 | 2021 | k·2ⁿ±1 | |
| 4350 | 6947*2^3357075+1 | 1010585 | 2021 | k·2ⁿ±1 | |
| 4351 | 4621*2^3357068+1 | 1010582 | 2021 | k·2ⁿ±1 | |
| 4352 | 51269192^131072+1 | 1010547 | 2018 | Generalized Fermat | Generalized Fermat |
| 4353 | 104*468^378388-1 | 1010392 | 2025 | ||
| 4354 | 1479*2^3356275+1 | 1010343 | 2021 | k·2ⁿ±1 | |
| 4355 | 3645*2^3356232+1 | 1010331 | 2021 | k·2ⁿ±1 | |
| 4356 | 1259*2^3356215+1 | 1010325 | 2021 | k·2ⁿ±1 | |
| 4357 | 2075*2^3356057+1 | 1010278 | 2021 | k·2ⁿ±1 | |
| 4358 | 4281*2^3356051+1 | 1010276 | 2021 | k·2ⁿ±1 | |
| 4359 | 1275*2^3356045+1 | 1010274 | 2021 | k·2ⁿ±1 | |
| 4360 | 50963598^131072+1 | 1010206 | 2018 | Generalized Fermat | Generalized Fermat |
| 4361 | 4365*2^3355770+1 | 1010192 | 2021 | k·2ⁿ±1 | |
| 4362 | 50844724^131072+1 | 1010074 | 2018 | Generalized Fermat | Generalized Fermat |
| 4363 | 2183*2^3355297+1 | 1010049 | 2021 | k·2ⁿ±1 | |
| 4364 | 3087*2^3355000+1 | 1009960 | 2021 | k·2ⁿ±1 | |
| 4365 | 8673*2^3354760+1 | 1009888 | 2021 | k·2ⁿ±1 | |
| 4366 | 2956*213^433664+1 | 1009738 | 2026 | ||
| 4367 | 50495632^131072+1 | 1009681 | 2018 | Generalized Fermat | Generalized Fermat |
| 4368 | 3015*2^3353943+1 | 1009641 | 2021 | k·2ⁿ±1 | |
| 4369 | 6819*2^3353877+1 | 1009622 | 2021 | k·2ⁿ±1 | |
| 4370 | 9*10^1009567-1 | 1009568 | 2016 | Near-repdigit | |
| 4371 | 6393*2^3353366+1 | 1009468 | 2021 | k·2ⁿ±1 | |
| 4372 | 3573*2^3353273+1 | 1009440 | 2021 | k·2ⁿ±1 | |
| 4373 | 4047*2^3353222+1 | 1009425 | 2021 | k·2ⁿ±1 | |
| 4374 | 1473*2^3353114+1 | 1009392 | 2021 | k·2ⁿ±1 | |
| 4375 | 1183*2^3353058+1 | 1009375 | 2017 | k·2ⁿ±1 | |
| 4376 | 50217306^131072+1 | 1009367 | 2018 | Generalized Fermat | Generalized Fermat |
| 4377 | 81*2^3352924+1 | 1009333 | 2012 | Generalized Fermat | Generalized Fermat |
| 4378 | 50110436^131072+1 | 1009245 | 2018 | Generalized Fermat | Generalized Fermat |
| 4379 | 50055102^131072+1 | 1009183 | 2018 | Generalized Fermat | Generalized Fermat |
| 4380 | 7123*2^3352180+1 | 1009111 | 2021 | k·2ⁿ±1 | |
| 4381 | 2757*2^3352180+1 | 1009111 | 2021 | k·2ⁿ±1 | |
| 4382 | 243*2^3352138-1 | 1009097 | 2025 | k·2ⁿ±1 | |
| 4383 | 9307*2^3352014+1 | 1009061 | 2021 | k·2ⁿ±1 | |
| 4384 | 2217*2^3351732+1 | 1008976 | 2021 | k·2ⁿ±1 | |
| 4385 | 543*2^3351686+1 | 1008961 | 2017 | k·2ⁿ±1 | |
| 4386 | 4419*2^3351666+1 | 1008956 | 2021 | k·2ⁿ±1 | |
| 4387 | 49817700^131072+1 | 1008912 | 2018 | Generalized Fermat | Generalized Fermat |
| 4388 | 3059*2^3351379+1 | 1008870 | 2021 | k·2ⁿ±1 | |
| 4389 | 7789*2^3351046+1 | 1008770 | 2021 | k·2ⁿ±1 | |
| 4390 | 9501*2^3350668+1 | 1008656 | 2021 | k·2ⁿ±1 | |
| 4391 | 49530004^131072+1 | 1008582 | 2018 | Generalized Fermat | Generalized Fermat |
| 4392 | 9691*2^3349952+1 | 1008441 | 2021 | k·2ⁿ±1 | |
| 4393 | 49397682^131072+1 | 1008430 | 2018 | Generalized Fermat | Generalized Fermat |
| 4394 | 3209*2^3349719+1 | 1008370 | 2021 | k·2ⁿ±1 | |
| 4395 | 49331672^131072+1 | 1008354 | 2018 | Generalized Fermat | Generalized Fermat |
| 4396 | 393*2^3349525+1 | 1008311 | 2016 | k·2ⁿ±1 | |
| 4397 | 49243622^131072+1 | 1008252 | 2018 | Generalized Fermat | Generalized Fermat |
| 4398 | 5487*2^3349303+1 | 1008245 | 2021 | k·2ⁿ±1 | |
| 4399 | 49225986^131072+1 | 1008232 | 2018 | Generalized Fermat | Generalized Fermat |
| 4400 | 2511*2^3349104+1 | 1008185 | 2021 | k·2ⁿ±1 | |
| 4401 | 1005*2^3349046-1 | 1008167 | 2021 | k·2ⁿ±1 | |
| 4402 | 7659*2^3348894+1 | 1008122 | 2021 | k·2ⁿ±1 | |
| 4403 | 9703*2^3348872+1 | 1008115 | 2021 | k·2ⁿ±1 | |
| 4404 | 49090656^131072+1 | 1008075 | 2018 | Generalized Fermat | Generalized Fermat |
| 4405 | 7935*2^3348578+1 | 1008027 | 2021 | k·2ⁿ±1 | |
| 4406 | 49038514^131072+1 | 1008015 | 2018 | Generalized Fermat | Generalized Fermat |
| 4407 | 7821*2^3348400+1 | 1007973 | 2021 | k·2ⁿ±1 | |
| 4408 | 7911*2^3347532+1 | 1007712 | 2021 | k·2ⁿ±1 | |
| 4409 | 1600*161^456616+1 | 1007676 | 2026 | Generalized Fermat | Generalized Fermat |
| 4410 | 8295*2^3347031+1 | 1007561 | 2021 | k·2ⁿ±1 | |
| 4411 | 48643706^131072+1 | 1007554 | 2018 | Generalized Fermat | Generalized Fermat |
| 4412 | 4029*2^3346729+1 | 1007470 | 2021 | k·2ⁿ±1 | |
| 4413 | 9007*2^3346716+1 | 1007466 | 2021 | k·2ⁿ±1 | |
| 4414 | 8865*2^3346499+1 | 1007401 | 2021 | k·2ⁿ±1 | |
| 4415 | 6171*2^3346480+1 | 1007395 | 2021 | k·2ⁿ±1 | |
| 4416 | 6815*2^3346045+1 | 1007264 | 2021 | k·2ⁿ±1 | |
| 4417 | 5*326^400785+1 | 1007261 | 2019 | ||
| 4418 | 5951*2^3345977+1 | 1007244 | 2021 | k·2ⁿ±1 | |
| 4419 | 48370248^131072+1 | 1007234 | 2018 | Generalized Fermat | Generalized Fermat |
| 4420 | 1257*2^3345843+1 | 1007203 | 2021 | k·2ⁿ±1 | |
| 4421 | 4701*2^3345815+1 | 1007195 | 2021 | k·2ⁿ±1 | |
| 4422 | 48273828^131072+1 | 1007120 | 2018 | Generalized Fermat | Generalized Fermat |
| 4423 | 7545*2^3345355+1 | 1007057 | 2021 | k·2ⁿ±1 | |
| 4424 | 5559*2^3344826+1 | 1006897 | 2021 | k·2ⁿ±1 | |
| 4425 | 6823*2^3344692+1 | 1006857 | 2021 | k·2ⁿ±1 | |
| 4426 | 4839*2^3344453+1 | 1006785 | 2021 | k·2ⁿ±1 | |
| 4427 | 7527*2^3344332+1 | 1006749 | 2021 | k·2ⁿ±1 | |
| 4428 | 7555*2^3344240+1 | 1006721 | 2021 | k·2ⁿ±1 | |
| 4429 | 6265*2^3344080+1 | 1006673 | 2021 | k·2ⁿ±1 | |
| 4430 | 1299*2^3343943+1 | 1006631 | 2021 | k·2ⁿ±1 | |
| 4431 | 2815*2^3343754+1 | 1006574 | 2021 | k·2ⁿ±1 | |
| 4432 | 5349*2^3343734+1 | 1006568 | 2021 | k·2ⁿ±1 | |
| 4433 | 2863*2^3342920+1 | 1006323 | 2020 | k·2ⁿ±1 | |
| 4434 | 7387*2^3342848+1 | 1006302 | 2020 | k·2ⁿ±1 | |
| 4435 | 9731*2^3342447+1 | 1006181 | 2020 | k·2ⁿ±1 | |
| 4436 | 7725*2^3341708+1 | 1005959 | 2020 | k·2ⁿ±1 | |
| 4437 | 7703*2^3341625+1 | 1005934 | 2020 | k·2ⁿ±1 | |
| 4438 | 7047*2^3341482+1 | 1005891 | 2020 | k·2ⁿ±1 | |
| 4439 | 4839*2^3341309+1 | 1005838 | 2020 | k·2ⁿ±1 | |
| 4440 | 47179704^131072+1 | 1005815 | 2017 | Generalized Fermat | Generalized Fermat |
| 4441 | 47090246^131072+1 | 1005707 | 2017 | Generalized Fermat | Generalized Fermat |
| 4442 | 8989*2^3340866+1 | 1005705 | 2020 | k·2ⁿ±1 | |
| 4443 | 6631*2^3340808+1 | 1005688 | 2020 | k·2ⁿ±1 | |
| 4444 | 1341*2^3340681+1 | 1005649 | 2020 | k·2ⁿ±1 | |
| 4445 | 733*2^3340464+1 | 1005583 | 2016 | k·2ⁿ±1 | |
| 4446 | 2636*138^469911+1 | 1005557 | 2021 | ||
| 4447 | 3679815*2^3340001+1 | 1005448 | 2019 | k·2ⁿ±1 | |
| 4448 | 57*2^3339932-1 | 1005422 | 2015 | k·2ⁿ±1 | |
| 4449 | 46776558^131072+1 | 1005326 | 2017 | Generalized Fermat | Generalized Fermat |
| 4450 | 46736070^131072+1 | 1005277 | 2017 | Generalized Fermat | Generalized Fermat |
| 4451 | 46730280^131072+1 | 1005270 | 2017 | Generalized Fermat | Generalized Fermat |
| 4452 | 3651*2^3339341+1 | 1005246 | 2020 | k·2ⁿ±1 | |
| 4453 | 3853*2^3339296+1 | 1005232 | 2020 | k·2ⁿ±1 | |
| 4454 | 8015*2^3339267+1 | 1005224 | 2020 | k·2ⁿ±1 | |
| 4455 | 3027*2^3339182+1 | 1005198 | 2020 | k·2ⁿ±1 | |
| 4456 | 9517*2^3339002+1 | 1005144 | 2020 | k·2ⁿ±1 | |
| 4457 | 4003*2^3338588+1 | 1005019 | 2020 | k·2ⁿ±1 | |
| 4458 | 6841*2^3338336+1 | 1004944 | 2020 | k·2ⁿ±1 | |
| 4459 | 2189*2^3338209+1 | 1004905 | 2020 | k·2ⁿ±1 | |
| 4460 | 46413358^131072+1 | 1004883 | 2017 | Generalized Fermat | Generalized Fermat |
| 4461 | 46385310^131072+1 | 1004848 | 2017 | Generalized Fermat | Generalized Fermat |
| 4462 | 46371508^131072+1 | 1004831 | 2017 | Generalized Fermat | Generalized Fermat |
| 4463 | 2957*2^3337667+1 | 1004742 | 2020 | k·2ⁿ±1 | |
| 4464 | 1515*2^3337389+1 | 1004658 | 2020 | k·2ⁿ±1 | |
| 4465 | 7933*2^3337270+1 | 1004623 | 2020 | k·2ⁿ±1 | |
| 4466 | 1251*2^3337116+1 | 1004576 | 2020 | k·2ⁿ±1 | |
| 4467 | 651*2^3337101+1 | 1004571 | 2016 | k·2ⁿ±1 | |
| 4468 | 46077492^131072+1 | 1004469 | 2017 | Generalized Fermat | Generalized Fermat |
| 4469 | 8397*2^3336654+1 | 1004437 | 2020 | k·2ⁿ±1 | |
| 4470 | 8145*2^3336474+1 | 1004383 | 2020 | k·2ⁿ±1 | |
| 4471 | 1087*2^3336385-1 | 1004355 | 2012 | k·2ⁿ±1 | |
| 4472 | 5325*2^3336120+1 | 1004276 | 2020 | k·2ⁿ±1 | |
| 4473 | 849*2^3335669+1 | 1004140 | 2016 | k·2ⁿ±1 | |
| 4474 | 8913*2^3335216+1 | 1004005 | 2020 | k·2ⁿ±1 | |
| 4475 | 7725*2^3335213+1 | 1004004 | 2020 | k·2ⁿ±1 | |
| 4476 | 611*2^3334875+1 | 1003901 | 2016 | k·2ⁿ±1 | |
| 4477 | 45570624^131072+1 | 1003840 | 2017 | Generalized Fermat | Generalized Fermat |
| 4478 | 403*2^3334410+1 | 1003761 | 2016 | k·2ⁿ±1 | |
| 4479 | 5491*2^3334392+1 | 1003756 | 2020 | k·2ⁿ±1 | |
| 4480 | 6035*2^3334341+1 | 1003741 | 2020 | k·2ⁿ±1 | |
| 4481 | 1725*2^3334341+1 | 1003740 | 2020 | k·2ⁿ±1 | |
| 4482 | 4001*2^3334031+1 | 1003647 | 2020 | k·2ⁿ±1 | |
| 4483 | 2315*2^3333969+1 | 1003629 | 2020 | k·2ⁿ±1 | |
| 4484 | 6219*2^3333810+1 | 1003581 | 2020 | k·2ⁿ±1 | |
| 4485 | 8063*2^3333721+1 | 1003554 | 2020 | k·2ⁿ±1 | |
| 4486 | 9051*2^3333677+1 | 1003541 | 2020 | k·2ⁿ±1 | |
| 4487 | 45315256^131072+1 | 1003520 | 2017 | Generalized Fermat | Generalized Fermat |
| 4488 | 4091*2^3333153+1 | 1003383 | 2020 | k·2ⁿ±1 | |
| 4489 | 9949*2^3332750+1 | 1003262 | 2020 | k·2ⁿ±1 | |
| 4490 | 3509*2^3332649+1 | 1003231 | 2020 | k·2ⁿ±1 | |
| 4491 | 3781*2^3332436+1 | 1003167 | 2020 | k·2ⁿ±1 | |
| 4492 | 4425*2^3332394+1 | 1003155 | 2020 | k·2ⁿ±1 | |
| 4493 | 6459*2^3332086+1 | 1003062 | 2020 | k·2ⁿ±1 | |
| 4494 | 44919410^131072+1 | 1003020 | 2017 | Generalized Fermat | Generalized Fermat |
| 4495 | 14*788^346279+1 | 1003008 | 2026 | ||
| 4496 | 5257*2^3331758+1 | 1002963 | 2020 | k·2ⁿ±1 | |
| 4497 | 2939*2^3331393+1 | 1002853 | 2020 | k·2ⁿ±1 | |
| 4498 | 6959*2^3331365+1 | 1002845 | 2020 | k·2ⁿ±1 | |
| 4499 | 8815*2^3330748+1 | 1002660 | 2020 | k·2ⁿ±1 | |
| 4500 | 4303*2^3330652+1 | 1002630 | 2020 | k·2ⁿ±1 | |
| 4501 | 8595*2^3330649+1 | 1002630 | 2020 | k·2ⁿ±1 | |
| 4502 | 673*2^3330436+1 | 1002564 | 2016 | k·2ⁿ±1 | |
| 4503 | 8163*2^3330042+1 | 1002447 | 2020 | k·2ⁿ±1 | |
| 4504 | 44438760^131072+1 | 1002408 | 2016 | Generalized Fermat | Generalized Fermat |
| 4505 | 193*2^3329782+1 | 1002367 | 2014 | k·2ⁿ±1 | Divides Fermat F(3329780) |
| 4506 | 44330870^131072+1 | 1002270 | 2016 | Generalized Fermat | Generalized Fermat |
| 4507 | 2829*2^3329061+1 | 1002151 | 2020 | k·2ⁿ±1 | |
| 4508 | 5775*2^3329034+1 | 1002143 | 2020 | k·2ⁿ±1 | |
| 4509 | 7101*2^3328905+1 | 1002105 | 2020 | k·2ⁿ±1 | |
| 4510 | 7667*2^3328807+1 | 1002075 | 2020 | k·2ⁿ±1 | |
| 4511 | 129*2^3328805+1 | 1002073 | 2014 | k·2ⁿ±1 | |
| 4512 | 7261*2^3328740+1 | 1002055 | 2020 | k·2ⁿ±1 | |
| 4513 | 4395*2^3328588+1 | 1002009 | 2020 | k·2ⁿ±1 | |
| 4514 | 44085096^131072+1 | 1001953 | 2016 | Generalized Fermat | Generalized Fermat |
| 4515 | 143183*2^3328297+1 | 1001923 | 2017 | k·2ⁿ±1 | |
| 4516 | 44049878^131072+1 | 1001908 | 2016 | Generalized Fermat | Generalized Fermat |
| 4517 | 9681*2^3327987+1 | 1001828 | 2020 | k·2ⁿ±1 | |
| 4518 | 2945*2^3327987+1 | 1001828 | 2020 | k·2ⁿ±1 | |
| 4519 | 5085*2^3327789+1 | 1001769 | 2020 | k·2ⁿ±1 | |
| 4520 | 8319*2^3327650+1 | 1001727 | 2020 | k·2ⁿ±1 | |
| 4521 | 4581*2^3327644+1 | 1001725 | 2020 | k·2ⁿ±1 | |
| 4522 | 655*2^3327518+1 | 1001686 | 2016 | k·2ⁿ±1 | |
| 4523 | 8863*2^3327406+1 | 1001653 | 2020 | k·2ⁿ±1 | |
| 4524 | 659*2^3327371+1 | 1001642 | 2016 | k·2ⁿ±1 | |
| 4525 | 3411*2^3327343+1 | 1001634 | 2020 | k·2ⁿ±1 | |
| 4526 | 4987*2^3327294+1 | 1001619 | 2020 | k·2ⁿ±1 | |
| 4527 | 821*2^3327003+1 | 1001531 | 2016 | k·2ⁿ±1 | |
| 4528 | 2435*2^3326969+1 | 1001521 | 2020 | k·2ⁿ±1 | |
| 4529 | 1931*2^3326850-1 | 1001485 | 2022 | k·2ⁿ±1 | |
| 4530 | 2277*2^3326794+1 | 1001469 | 2020 | k·2ⁿ±1 | |
| 4531 | 6779*2^3326639+1 | 1001422 | 2020 | k·2ⁿ±1 | |
| 4532 | 233030356171*2^3326225-1 | 1001305 | 2026 | k·2ⁿ±1 | |
| 4533 | 31*2^3326149-1 | 1001273 | 2024 | k·2ⁿ±1 | |
| 4534 | 6195*2^3325993+1 | 1001228 | 2019 | k·2ⁿ±1 | |
| 4535 | 555*2^3325925+1 | 1001206 | 2016 | k·2ⁿ±1 | |
| 4536 | 9041*2^3325643+1 | 1001123 | 2019 | k·2ⁿ±1 | |
| 4537 | 1965*2^3325639-1 | 1001121 | 2022 | k·2ⁿ±1 | |
| 4538 | 1993*2^3325302+1 | 1001019 | 2019 | k·2ⁿ±1 | |
| 4539 | 6179*2^3325027+1 | 1000937 | 2019 | k·2ⁿ±1 | |
| 4540 | 4485*2^3324900+1 | 1000899 | 2019 | k·2ⁿ±1 | |
| 4541 | 8545*2^3324807-1 | 1000871 | 2026 | k·2ⁿ±1 | |
| 4542 | 3559*2^3324650+1 | 1000823 | 2019 | k·2ⁿ±1 | |
| 4543 | 12512*13^898392-1 | 1000762 | 2024 | ||
| 4544 | 43165206^131072+1 | 1000753 | 2016 | Generalized Fermat | Generalized Fermat |
| 4545 | 43163894^131072+1 | 1000751 | 2016 | Generalized Fermat | Generalized Fermat |
| 4546 | 6927*2^3324387+1 | 1000745 | 2019 | k·2ⁿ±1 | |
| 4547 | 9575*2^3324287+1 | 1000715 | 2019 | k·2ⁿ±1 | |
| 4548 | 1797*2^3324259+1 | 1000705 | 2019 | k·2ⁿ±1 | |
| 4549 | 4483*2^3324048+1 | 1000642 | 2019 | k·2ⁿ±1 | |
| 4550 | 791*2^3323995+1 | 1000626 | 2016 | k·2ⁿ±1 | |
| 4551 | 6987*2^3323926+1 | 1000606 | 2019 | k·2ⁿ±1 | |
| 4552 | 3937*2^3323886+1 | 1000593 | 2019 | k·2ⁿ±1 | |
| 4553 | 2121*2^3323852+1 | 1000583 | 2019 | k·2ⁿ±1 | |
| 4554 | 1571*2^3323493+1 | 1000475 | 2019 | k·2ⁿ±1 | |
| 4555 | 2319*2^3323402+1 | 1000448 | 2019 | k·2ⁿ±1 | |
| 4556 | 2829*2^3323341+1 | 1000429 | 2019 | k·2ⁿ±1 | |
| 4557 | 4335*2^3323323+1 | 1000424 | 2019 | k·2ⁿ±1 | |
| 4558 | 8485*2^3322938+1 | 1000308 | 2019 | k·2ⁿ±1 | |
| 4559 | 6505*2^3322916+1 | 1000302 | 2019 | k·2ⁿ±1 | |
| 4560 | 597*2^3322871+1 | 1000287 | 2016 | k·2ⁿ±1 | |
| 4561 | 9485*2^3322811+1 | 1000270 | 2019 | k·2ⁿ±1 | |
| 4562 | 8619*2^3322774+1 | 1000259 | 2019 | k·2ⁿ±1 | |
| 4563 | 387*2^3322763+1 | 1000254 | 2016 | k·2ⁿ±1 | |
| 4564 | 1965*2^3322579-1 | 1000200 | 2022 | k·2ⁿ±1 | |
| 4565 | 42654182^131072+1 | 1000075 | 2015 | Generalized Fermat | Generalized Fermat |
| 4566 | 6366*745^348190-1 | 1000060 | 2022 | ||
| 4567 | 549500998095*2^3322000-1 | 1000034 | 2026 | k·2ⁿ±1 | |
| 4568 | 539483205345*2^3322000-1 | 1000034 | 2026 | k·2ⁿ±1 | |
| 4569 | 469103053635*2^3322000-1 | 1000034 | 2026 | k·2ⁿ±1 | |
| 4570 | 408132832455*2^3322000-1 | 1000034 | 2025 | k·2ⁿ±1 | |
| 4571 | 332179935645*2^3322000-1 | 1000034 | 2025 | k·2ⁿ±1 | |
| 4572 | 224331639195*2^3322000-1 | 1000033 | 2025 | k·2ⁿ±1 | |
| 4573 | 13841792445*2^3322000-1 | 1000032 | 2023 | k·2ⁿ±1 | |
| 4574 | 5553507*2^3322000+1 | 1000029 | 2016 | k·2ⁿ±1 | |
| 4575 | 5029159647*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4576 | 5009522505*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4577 | 4766298357*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4578 | 4759383915*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4579 | 4635733263*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4580 | 4603393047*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4581 | 4550053935*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4582 | 4288198767*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4583 | 4229494557*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4584 | 4110178197*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4585 | 4022490843*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4586 | 3936623697*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4587 | 3751145343*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4588 | 3715773735*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4589 | 3698976057*2^3321910-1 | 1000005 | 2021 | k·2ⁿ±1 | |
| 4590 | 3659465685*2^3321910-1 | 1000005 | 2020 | k·2ⁿ±1 | |
| 4591 | 3652932033*2^3321910-1 | 1000005 | 2020 | k·2ⁿ±1 | |
| 4592 | 3603204333*2^3321910-1 | 1000005 | 2020 | k·2ⁿ±1 | |
| 4593 | 3543733545*2^3321910-1 | 1000005 | 2020 | k·2ⁿ±1 | |
| 4594 | 3191900133*2^3321910-1 | 1000005 | 2020 | k·2ⁿ±1 | |
| 4595 | 3174957723*2^3321910-1 | 1000005 | 2020 | k·2ⁿ±1 | |
| 4596 | 2973510903*2^3321910-1 | 1000005 | 2019 | k·2ⁿ±1 | |
| 4597 | 2848144257*2^3321910-1 | 1000005 | 2019 | k·2ⁿ±1 | |
| 4598 | 2820058827*2^3321910-1 | 1000005 | 2019 | k·2ⁿ±1 | |
| 4599 | 2611553775*2^3321910-1 | 1000004 | 2020 | k·2ⁿ±1 | |
| 4600 | 2601087525*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4601 | 2386538565*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4602 | 2272291887*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4603 | 2167709265*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4604 | 2087077797*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4605 | 1848133623*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4606 | 1825072257*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4607 | 1633473837*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4608 | 1228267623*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4609 | 1148781333*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4610 | 1065440787*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4611 | 1055109357*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4612 | 992309607*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4613 | 926102325*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4614 | 892610007*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4615 | 763076757*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4616 | 607766997*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4617 | 539679177*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4618 | 425521077*2^3321910-1 | 1000004 | 2019 | k·2ⁿ±1 | |
| 4619 | 132940575*2^3321910-1 | 1000003 | 2019 | k·2ⁿ±1 | |
| 4620 | 239378138685*2^3321891+1 | 1000001 | 2020 | k·2ⁿ±1 | |
| 4621 | 464253*2^3321908-1 | 1000000 | 2013 | k·2ⁿ±1 | |
| 4622 | 3^2095902+3^647322-1 | 1000000 | 2018 | ||
| 4623 | 191273*2^3321908-1 | 1000000 | 2013 | k·2ⁿ±1 | |
| 4624 | 1814570322984178^65536+1 | 1000000 | 2020 | Generalized Fermat | Generalized Fermat |
| 4625 | 1814570322977518^65536+1 | 1000000 | 2020 | Generalized Fermat | Generalized Fermat |
| 4626 | 3292665455999520712131952624640^32768+1 | 1000000 | 2023 | Generalized Fermat | Generalized Fermat |
| 4627 | 3292665455999520712131951642528^32768+1 | 1000000 | 2020 | Generalized Fermat | Generalized Fermat |
| 4628 | 3292665455999520712131951625894^32768+1 | 1000000 | 2020 | Generalized Fermat | Generalized Fermat |
| 4629 | 10841645805132531666786792405311319418846637043199917731999190^16384+1 | 1000000 | 2023 | Generalized Fermat | Generalized Fermat |
| 4630 | 10841645805132531666786792405311319418846637043199917731311876^16384+1 | 1000000 | 2020 | Generalized Fermat | Generalized Fermat |
| 4631 | 10841645805132531666786792405311319418846637043199917731150000^16384+1 | 1000000 | 2020 | Generalized Fermat | Generalized Fermat |
| 4632 | 117541283763947820803514936063599937165870515987063348437723855381224452611844232886228245901292532817349347812678729599864^8192+1 | 1000000 | 2023 | Generalized Fermat | Generalized Fermat |
| 4633 | 117541283763947820803514936063599937165870515987063348437723855381224452611844232886228245901292532817349347812678729375350^8192+1 | 1000000 | 2021 | Generalized Fermat | Generalized Fermat |
| 4634 | 117541283763947820803514936063599937165870515987063348437723855381224452611844232886228245901292532817349347812678729240092^8192+1 | 1000000 | 2021 | Generalized Fermat | Generalized Fermat |
| 4635 | 117541283763947820803514936063599937165870515987063348437723855381224452611844232886228245901292532817349347812678729154678^8192+1 | 1000000 | 2021 | Generalized Fermat | Generalized Fermat |
| 4636 | 117541283763947820803514936063599937165870515987063348437723855381224452611844232886228245901292532817349347812678729122666^8192+1 | 1000000 | 2021 | Generalized Fermat | Generalized Fermat |
| 4637 | 117541283763947820803514936063599937165870515987063348437723855381224452611844232886228245901292532817349347812678729023786^8192+1 | 1000000 | 2021 | Generalized Fermat | Generalized Fermat |
| 4638 | 13815953388876903588214745899596380558480967699281487823398491686997286960050362175966390289809116354643446309069559318476498264187530254667309604709351148199801989210588913246454355010231086514450203720665411679519151409973433052122012097875144^4096+1 | 1000000 | 2021 | Generalized Fermat | Generalized Fermat |
| 4639 | 13815953388876903588214745899596380558480967699281487823398491686997286960050362175966390289809116354643446309069559318476498264187530254667309604709351148199801989210588913246454355010231086514450203720665411679519151409973433052122012097840702^4096+1 | 1000000 | 2021 | Generalized Fermat | Generalized Fermat |
| 4640 | ((sqrtnint(10^999999,2048)+2)+7748134)^2048+1 | 1000000 | 2025 | Generalized Fermat | Generalized Fermat |
| 4641 | ((sqrtnint(10^999999,2048)+2)+364176)^2048+1 | 1000000 | 2022 | Generalized Fermat | Generalized Fermat |
| 4642 | 10^999999+10^840885+10^333333+1 | 1000000 | 2023 | ||
| 4643 | 10^999999+308267*10^292000+1 | 1000000 | 2021 | ||
| 4644 | 10^999999-1022306*10^287000-1 | 999999 | 2021 | ||
| 4645 | 10^999999-1087604*10^287000-1 | 999999 | 2021 | ||
| 4646 | 531631540026641*6^1285077+1 | 999999 | 2021 | ||
| 4647 | 1814570322533286^65536+1 | 999999 | 2026 | Generalized Fermat | Generalized Fermat |
| 4648 | 3139*2^3321905-1 | 999997 | 2008 | k·2ⁿ±1 | |
| 4649 | 702*507^369680+1 | 999991 | 2024 | ||
| 4650 | 42550702^131072+1 | 999937 | 2022 | Generalized Fermat | Generalized Fermat |
| 4651 | 42414020^131072+1 | 999753 | 2022 | Generalized Fermat | Generalized Fermat |
| 4652 | 4847*2^3321063+1 | 999744 | 2005 | k·2ⁿ±1 | |
| 4653 | 42254832^131072+1 | 999539 | 2022 | Generalized Fermat | Generalized Fermat |
| 4654 | 42243204^131072+1 | 999524 | 2022 | Generalized Fermat | Generalized Fermat |
| 4655 | 42230406^131072+1 | 999506 | 2022 | Generalized Fermat | Generalized Fermat |
| 4656 | 42168978^131072+1 | 999424 | 2022 | Generalized Fermat | Generalized Fermat |
| 4657 | 439*2^3318318+1 | 998916 | 2022 | k·2ⁿ±1 | |
| 4658 | 201382*5^1428998+1 | 998833 | 2024 | ||
| 4659 | 41688706^131072+1 | 998772 | 2022 | Generalized Fermat | Generalized Fermat |
| 4660 | 41364744^131072+1 | 998327 | 2022 | Generalized Fermat | Generalized Fermat |
| 4661 | 41237116^131072+1 | 998152 | 2022 | Generalized Fermat | Generalized Fermat |
| 4662 | 47714*17^811139+1 | 998070 | 2023 | Generalized Cullen | Generalized Cullen |
| 4663 | 41102236^131072+1 | 997965 | 2022 | Generalized Fermat | Generalized Fermat |
| 4664 | 41007562^131072+1 | 997834 | 2022 | Generalized Fermat | Generalized Fermat |
| 4665 | 41001148^131072+1 | 997825 | 2022 | Generalized Fermat | Generalized Fermat |
| 4666 | 1951*2^3314403-1 | 997739 | 2026 | k·2ⁿ±1 | |
| 4667 | 975*2^3312951+1 | 997301 | 2022 | k·2ⁿ±1 | |
| 4668 | 40550398^131072+1 | 997196 | 2022 | Generalized Fermat | Generalized Fermat |
| 4669 | 11796*46^599707+1 | 997172 | 2023 | ||
| 4670 | 40463598^131072+1 | 997074 | 2022 | Generalized Fermat | Generalized Fermat |
| 4671 | 689*2^3311423+1 | 996841 | 2022 | k·2ⁿ±1 | |
| 4672 | 40151896^131072+1 | 996633 | 2022 | Generalized Fermat | Generalized Fermat |
| 4673 | 39997729^131072-39997729^65536+1 | 996414 | 2025 | Generalized unique | Generalized unique |
| 4674 | 593*2^3309333+1 | 996212 | 2022 | k·2ⁿ±1 | |
| 4675 | 383*2^3309321+1 | 996208 | 2022 | k·2ⁿ±1 | |
| 4676 | 49*2^3309087-1 | 996137 | 2013 | k·2ⁿ±1 | |
| 4677 | 39746366^131072+1 | 996056 | 2022 | Generalized Fermat | Generalized Fermat |
| 4678 | 139413*6^1279992+1 | 996033 | 2015 | ||
| 4679 | 1274*67^545368-1 | 995886 | 2023 | ||
| 4680 | 51*2^3308171+1 | 995861 | 2015 | k·2ⁿ±1 | |
| 4681 | 719*2^3308127+1 | 995849 | 2022 | k·2ⁿ±1 | |
| 4682 | 39597790^131072+1 | 995842 | 2022 | Generalized Fermat | Generalized Fermat |
| 4683 | 39502358^131072+1 | 995705 | 2022 | Generalized Fermat | Generalized Fermat |
| 4684 | 39324372^131072+1 | 995448 | 2022 | Generalized Fermat | Generalized Fermat |
| 4685 | 245114*5^1424104-1 | 995412 | 2013 | ||
| 4686 | 39100746^131072+1 | 995123 | 2022 | Generalized Fermat | Generalized Fermat |
| 4687 | 38824296^131072+1 | 994719 | 2022 | Generalized Fermat | Generalized Fermat |
| 4688 | 38734748^131072+1 | 994588 | 2021 | Generalized Fermat | Generalized Fermat |
| 4689 | 175124*5^1422646-1 | 994393 | 2013 | ||
| 4690 | 453*2^3303073+1 | 994327 | 2022 | k·2ⁿ±1 | |
| 4691 | 856*75^530221-1 | 994200 | 2024 | ||
| 4692 | 38310998^131072+1 | 993962 | 2021 | Generalized Fermat | Generalized Fermat |
| 4693 | 531*2^3301693+1 | 993912 | 2022 | k·2ⁿ±1 | |
| 4694 | 38196496^131072+1 | 993791 | 2021 | Generalized Fermat | Generalized Fermat |
| 4695 | 38152876^131072+1 | 993726 | 2021 | Generalized Fermat | Generalized Fermat |
| 4696 | 195*2^3301018+1 | 993708 | 2022 | k·2ⁿ±1 | |
| 4697 | 341*2^3300789+1 | 993640 | 2022 | k·2ⁿ±1 | |
| 4698 | 37909914^131072+1 | 993363 | 2021 | Generalized Fermat | Generalized Fermat |
| 4699 | 849*2^3296427+1 | 992327 | 2022 | k·2ⁿ±1 | |
| 4700 | 1611*22^738988+1 | 992038 | 2015 | ||
| 4701 | 36531196^131072+1 | 991254 | 2021 | Generalized Fermat | Generalized Fermat |
| 4702 | 2017*2^3292325-1 | 991092 | 2017 | k·2ⁿ±1 | |
| 4703 | 36422846^131072+1 | 991085 | 2021 | Generalized Fermat | Generalized Fermat |
| 4704 | 36416848^131072+1 | 991076 | 2021 | Generalized Fermat | Generalized Fermat |
| 4705 | 885*2^3290927+1 | 990671 | 2022 | k·2ⁿ±1 | |
| 4706 | 36038176^131072+1 | 990481 | 2021 | Generalized Fermat | Generalized Fermat |
| 4707 | 35997532^131072+1 | 990416 | 2021 | Generalized Fermat | Generalized Fermat |
| 4708 | 35957420^131072+1 | 990353 | 2021 | Generalized Fermat | Generalized Fermat |
| 4709 | 3817*2^3289525-1 | 990250 | 2026 | k·2ⁿ±1 | |
| 4710 | 107970^196608-107970^98304+1 | 989588 | 2016 | Generalized unique | Generalized unique |
| 4711 | 35391288^131072+1 | 989449 | 2021 | Generalized Fermat | Generalized Fermat |
| 4712 | 35372304^131072+1 | 989419 | 2021 | Generalized Fermat | Generalized Fermat |
| 4713 | 219*2^3286614+1 | 989372 | 2022 | k·2ⁿ±1 | |
| 4714 | 61*2^3286535-1 | 989348 | 2016 | k·2ⁿ±1 | |
| 4715 | 35327718^131072+1 | 989347 | 2021 | Generalized Fermat | Generalized Fermat |
| 4716 | 35282096^131072+1 | 989274 | 2021 | Generalized Fermat | Generalized Fermat |
| 4717 | 35141602^131072+1 | 989046 | 2021 | Generalized Fermat | Generalized Fermat |
| 4718 | 35139782^131072+1 | 989043 | 2021 | Generalized Fermat | Generalized Fermat |
| 4719 | 35047222^131072+1 | 988893 | 2021 | Generalized Fermat | Generalized Fermat |
| 4720 | 531*2^3284944+1 | 988870 | 2022 | k·2ⁿ±1 | |
| 4721 | 34957136^131072+1 | 988747 | 2021 | Generalized Fermat | Generalized Fermat |
| 4722 | 301*2^3284232+1 | 988655 | 2022 | k·2ⁿ±1 | |
| 4723 | 34871942^131072+1 | 988608 | 2021 | Generalized Fermat | Generalized Fermat |
| 4724 | 34763644^131072+1 | 988431 | 2021 | Generalized Fermat | Generalized Fermat |
| 4725 | 34585314^131072+1 | 988138 | 2021 | Generalized Fermat | Generalized Fermat |
| 4726 | 311*2^3282455+1 | 988120 | 2022 | k·2ⁿ±1 | |
| 4727 | 34530386^131072+1 | 988048 | 2021 | Generalized Fermat | Generalized Fermat |
| 4728 | 833*2^3282181+1 | 988038 | 2022 | k·2ⁿ±1 | |
| 4729 | 561*2^3281889+1 | 987950 | 2022 | k·2ⁿ±1 | |
| 4730 | 34087952^131072+1 | 987314 | 2021 | Generalized Fermat | Generalized Fermat |
| 4731 | 87*2^3279368+1 | 987191 | 2015 | k·2ⁿ±1 | |
| 4732 | 965*2^3279151+1 | 987126 | 2022 | k·2ⁿ±1 | |
| 4733 | 14022*147^455287+1 | 986756 | 2026 | ||
| 4734 | 299*2^3277884-1 | 986744 | 2026 | k·2ⁿ±1 | |
| 4735 | 33732746^131072+1 | 986717 | 2021 | Generalized Fermat | Generalized Fermat |
| 4736 | 33474284^131072+1 | 986279 | 2021 | Generalized Fermat | Generalized Fermat |
| 4737 | 240*135^462960-1 | 986262 | 2025 | ||
| 4738 | 33395198^131072+1 | 986145 | 2021 | Generalized Fermat | Generalized Fermat |
| 4739 | 427*2^3275606+1 | 986059 | 2022 | k·2ⁿ±1 | |
| 4740 | 33191418^131072+1 | 985796 | 2021 | Generalized Fermat | Generalized Fermat |
| 4741 | 337*2^3274106+1 | 985607 | 2022 | k·2ⁿ±1 | |
| 4742 | 19861029*2^3273589-1 | 985456 | 2025 | k·2ⁿ±1 | |
| 4743 | 357*2^3273543+1 | 985438 | 2022 | k·2ⁿ±1 | Divides GF(3273542,10) |
| 4744 | 1045*2^3273488+1 | 985422 | 2022 | k·2ⁿ±1 | |
| 4745 | 32869172^131072+1 | 985241 | 2021 | Generalized Fermat | Generalized Fermat |
| 4746 | 1877*48^585975-1 | 985169 | 2026 | ||
| 4747 | 32792696^131072+1 | 985108 | 2021 | Generalized Fermat | Generalized Fermat |
| 4748 | 1047*2^3272351+1 | 985079 | 2022 | k·2ⁿ±1 | |
| 4749 | 32704348^131072+1 | 984955 | 2021 | Generalized Fermat | Generalized Fermat |
| 4750 | 6781*24^713573-1 | 984886 | 2024 | ||
| 4751 | 32608738^131072+1 | 984788 | 2021 | Generalized Fermat | Generalized Fermat |
| 4752 | 75*2^3271125-1 | 984709 | 2024 | k·2ⁿ±1 | |
| 4753 | 933*2^3270993+1 | 984670 | 2022 | k·2ⁿ±1 | |
| 4754 | 311*2^3270759+1 | 984600 | 2022 | k·2ⁿ±1 | |
| 4755 | 32430486^131072+1 | 984476 | 2021 | Generalized Fermat | Generalized Fermat |
| 4756 | 32417420^131072+1 | 984453 | 2021 | Generalized Fermat | Generalized Fermat |
| 4757 | 65*2^3270127+1 | 984409 | 2015 | k·2ⁿ±1 | |
| 4758 | 32348894^131072+1 | 984333 | 2021 | Generalized Fermat | Generalized Fermat |
| 4759 | 579*2^3269850+1 | 984326 | 2022 | k·2ⁿ±1 | |
| 4760 | 32286660^131072+1 | 984223 | 2021 | Generalized Fermat | Generalized Fermat |
| 4761 | 32200644^131072+1 | 984071 | 2021 | Generalized Fermat | Generalized Fermat |
| 4762 | 32137342^131072+1 | 983959 | 2021 | Generalized Fermat | Generalized Fermat |
| 4763 | 32096608^131072+1 | 983887 | 2021 | Generalized Fermat | Generalized Fermat |
| 4764 | 32055422^131072+1 | 983814 | 2021 | Generalized Fermat | Generalized Fermat |
| 4765 | 31821360^131072+1 | 983397 | 2021 | Generalized Fermat | Generalized Fermat |
| 4766 | 31768014^131072+1 | 983301 | 2021 | Generalized Fermat | Generalized Fermat |
| 4767 | 335*2^3266237+1 | 983238 | 2022 | k·2ⁿ±1 | |
| 4768 | 981493*2^3266031-1 | 983180 | 2025 | k·2ⁿ±1 | |
| 4769 | 1031*2^3265915+1 | 983142 | 2022 | k·2ⁿ±1 | |
| 4770 | 31469984^131072+1 | 982765 | 2021 | Generalized Fermat | Generalized Fermat |
| 4771 | 5*2^3264650-1 | 982759 | 2013 | k·2ⁿ±1 | |
| 4772 | 223*2^3264459-1 | 982703 | 2012 | k·2ⁿ±1 | |
| 4773 | 1101*2^3264400+1 | 982686 | 2022 | k·2ⁿ±1 | |
| 4774 | 483*2^3264181+1 | 982620 | 2022 | k·2ⁿ±1 | |
| 4775 | 525*2^3263227+1 | 982332 | 2022 | k·2ⁿ±1 | |
| 4776 | 31145080^131072+1 | 982174 | 2021 | Generalized Fermat | Generalized Fermat |
| 4777 | 622*48^584089+1 | 981998 | 2023 | ||
| 4778 | 31044982^131072+1 | 981991 | 2021 | Generalized Fermat | Generalized Fermat |
| 4779 | 683*2^3262037+1 | 981974 | 2022 | k·2ⁿ±1 | |
| 4780 | 923*2^3261401+1 | 981783 | 2022 | k·2ⁿ±1 | |
| 4781 | 30844300^131072+1 | 981622 | 2021 | Generalized Fermat | Generalized Fermat |
| 4782 | 30819256^131072+1 | 981575 | 2021 | Generalized Fermat | Generalized Fermat |
| 4783 | 9*2^3259381-1 | 981173 | 2011 | k·2ⁿ±1 | |
| 4784 | 31*2^3259185-1 | 981114 | 2024 | k·2ⁿ±1 | |
| 4785 | 391*2^3259119-1 | 981096 | 2026 | k·2ⁿ±1 | |
| 4786 | 1059*2^3258751+1 | 980985 | 2022 | k·2ⁿ±1 | |
| 4787 | 6*5^1403337+1 | 980892 | 2020 | ||
| 4788 | 30318724^131072+1 | 980643 | 2021 | Generalized Fermat | Generalized Fermat |
| 4789 | 30315072^131072+1 | 980636 | 2021 | Generalized Fermat | Generalized Fermat |
| 4790 | 30300414^131072+1 | 980609 | 2021 | Generalized Fermat | Generalized Fermat |
| 4791 | 30225714^131072+1 | 980468 | 2021 | Generalized Fermat | Generalized Fermat |
| 4792 | 875*2^3256589+1 | 980334 | 2022 | k·2ⁿ±1 | |
| 4793 | 30059800^131072+1 | 980155 | 2021 | Generalized Fermat | Generalized Fermat |
| 4794 | 176268*5^1402258-1 | 980142 | 2025 | ||
| 4795 | 30022816^131072+1 | 980085 | 2021 | Generalized Fermat | Generalized Fermat |
| 4796 | 29959190^131072+1 | 979964 | 2021 | Generalized Fermat | Generalized Fermat |
| 4797 | 273*2^3253655-1 | 979451 | 2026 | k·2ⁿ±1 | |
| 4798 | 968*75^522276-1 | 979303 | 2024 | ||
| 4799 | 29607314^131072+1 | 979292 | 2021 | Generalized Fermat | Generalized Fermat |
| 4800 | 779*2^3253063+1 | 979273 | 2022 | k·2ⁿ±1 | |
| 4801 | 29505368^131072+1 | 979095 | 2021 | Generalized Fermat | Generalized Fermat |
| 4802 | 163*2^3250978+1 | 978645 | 2022 | k·2ⁿ±1 | Divides GF(3250977,6) |
| 4803 | 29169314^131072+1 | 978443 | 2021 | Generalized Fermat | Generalized Fermat |
| 4804 | 417*2^3248255+1 | 977825 | 2022 | k·2ⁿ±1 | |
| 4805 | 1023*2^3248086-1 | 977775 | 2026 | k·2ⁿ±1 | |
| 4806 | 28497098^131072+1 | 977116 | 2021 | Generalized Fermat | Generalized Fermat |
| 4807 | 28398204^131072+1 | 976918 | 2021 | Generalized Fermat | Generalized Fermat |
| 4808 | 28294666^131072+1 | 976710 | 2021 | Generalized Fermat | Generalized Fermat |
| 4809 | 28175634^131072+1 | 976470 | 2021 | Generalized Fermat | Generalized Fermat |
| 4810 | 33*2^3242126-1 | 975979 | 2014 | k·2ⁿ±1 | |
| 4811 | 27822108^131072+1 | 975752 | 2021 | Generalized Fermat | Generalized Fermat |
| 4812 | 39*2^3240990+1 | 975637 | 2014 | k·2ⁿ±1 | |
| 4813 | 27758510^131072+1 | 975621 | 2021 | Generalized Fermat | Generalized Fermat |
| 4814 | 3706*103^484644+1 | 975514 | 2024 | ||
| 4815 | 27557876^131072+1 | 975208 | 2021 | Generalized Fermat | Generalized Fermat |
| 4816 | 27544748^131072+1 | 975181 | 2021 | Generalized Fermat | Generalized Fermat |
| 4817 | 62148*115^473137-1 | 974998 | 2025 | ||
| 4818 | 27408050^131072+1 | 974898 | 2021 | Generalized Fermat | Generalized Fermat |
| 4819 | 14275*60^548133-1 | 974668 | 2024 | ||
| 4820 | 249*2^3237156-1 | 974484 | 2026 | k·2ⁿ±1 | |
| 4821 | 225*2^3236967+1 | 974427 | 2022 | k·2ⁿ±1 | |
| 4822 | 27022768^131072+1 | 974092 | 2021 | Generalized Fermat | Generalized Fermat |
| 4823 | 26896670^131072+1 | 973826 | 2021 | Generalized Fermat | Generalized Fermat |
| 4824 | 1075*2^3234606+1 | 973717 | 2022 | k·2ⁿ±1 | |
| 4825 | 26757382^131072+1 | 973530 | 2021 | Generalized Fermat | Generalized Fermat |
| 4826 | 8091*24^705188+1 | 973313 | 2025 | ||
| 4827 | 26599558^131072+1 | 973194 | 2021 | Generalized Fermat | Generalized Fermat |
| 4828 | 6*5^1392287+1 | 973168 | 2020 | ||
| 4829 | 26500832^131072+1 | 972982 | 2021 | Generalized Fermat | Generalized Fermat |
| 4830 | 325*2^3231474+1 | 972774 | 2022 | k·2ⁿ±1 | |
| 4831 | 933*2^3231438+1 | 972763 | 2022 | k·2ⁿ±1 | |
| 4832 | 123*2^3230548+1 | 972494 | 2022 | k·2ⁿ±1 | Divides GF(3230546,12) |
| 4833 | 26172278^131072+1 | 972272 | 2021 | Generalized Fermat | Generalized Fermat |
| 4834 | 697*2^3229518+1 | 972185 | 2022 | k·2ⁿ±1 | |
| 4835 | 327*2^3228916-1 | 972004 | 2026 | k·2ⁿ±1 | |
| 4836 | 22598*745^338354-1 | 971810 | 2022 | ||
| 4837 | 385*2^3226814+1 | 971371 | 2022 | k·2ⁿ±1 | |
| 4838 | 211195*2^3224974+1 | 970820 | 2013 | k·2ⁿ±1 | |
| 4839 | 293*2^3224216-1 | 970589 | 2026 | k·2ⁿ±1 | |
| 4840 | 1173*2^3223546+1 | 970388 | 2022 | k·2ⁿ±1 | |
| 4841 | 7908*193^424526+1 | 970283 | 2026 | ||
| 4842 | 7*6^1246814+1 | 970211 | 2019 | ||
| 4843 | 25128150^131072+1 | 969954 | 2021 | Generalized Fermat | Generalized Fermat |
| 4844 | 25124378^131072+1 | 969946 | 2021 | Generalized Fermat | Generalized Fermat |
| 4845 | 1089*2^3221691+1 | 969829 | 2022 | k·2ⁿ±1 | |
| 4846 | 35*832^332073-1 | 969696 | 2019 | ||
| 4847 | 600921*2^3219922-1 | 969299 | 2018 | k·2ⁿ±1 | |
| 4848 | 939*2^3219319+1 | 969115 | 2022 | k·2ⁿ±1 | |
| 4849 | 24734116^131072+1 | 969055 | 2021 | Generalized Fermat | Generalized Fermat |
| 4850 | 76896*5^1386360+1 | 969029 | 2024 | ||
| 4851 | 24644826^131072+1 | 968849 | 2021 | Generalized Fermat | Generalized Fermat |
| 4852 | 24642712^131072+1 | 968844 | 2021 | Generalized Fermat | Generalized Fermat |
| 4853 | 24641166^131072+1 | 968840 | 2021 | Generalized Fermat | Generalized Fermat |
| 4854 | 129*2^3218214+1 | 968782 | 2022 | k·2ⁿ±1 | |
| 4855 | 1965*2^3218102-1 | 968749 | 2026 | k·2ⁿ±1 | |
| 4856 | 24522386^131072+1 | 968565 | 2021 | Generalized Fermat | Generalized Fermat |
| 4857 | 24486806^131072+1 | 968483 | 2021 | Generalized Fermat | Generalized Fermat |
| 4858 | 811*2^3216944+1 | 968400 | 2022 | k·2ⁿ±1 | |
| 4859 | 133*2^3215759-1 | 968043 | 2026 | k·2ⁿ±1 | |
| 4860 | 24297936^131072+1 | 968042 | 2021 | Generalized Fermat | Generalized Fermat |
| 4861 | 1023*2^3214745+1 | 967738 | 2022 | k·2ⁿ±1 | |
| 4862 | 187*2^3212152+1 | 966957 | 2022 | k·2ⁿ±1 | |
| 4863 | 894262481699*2^3211332-1 | 966720 | 2026 | k·2ⁿ±1 | |
| 4864 | 301*2^3211281-1 | 966695 | 2022 | k·2ⁿ±1 | |
| 4865 | 9913*2^3210683-1 | 966516 | 2026 | k·2ⁿ±1 | |
| 4866 | 6*409^369832+1 | 965900 | 2015 | ||
| 4867 | 23363426^131072+1 | 965809 | 2021 | Generalized Fermat | Generalized Fermat |
| 4868 | 1165*2^3207702+1 | 965618 | 2022 | k·2ⁿ±1 | |
| 4869 | 94373*2^3206717+1 | 965323 | 2013 | k·2ⁿ±1 | |
| 4870 | 2751*2^3206569-1 | 965277 | 2015 | k·2ⁿ±1 | |
| 4871 | 761*2^3206341+1 | 965208 | 2022 | k·2ⁿ±1 | |
| 4872 | 23045178^131072+1 | 965029 | 2021 | Generalized Fermat | Generalized Fermat |
| 4873 | 23011666^131072+1 | 964946 | 2021 | Generalized Fermat | Generalized Fermat |
| 4874 | 911*2^3205225+1 | 964872 | 2022 | k·2ⁿ±1 | |
| 4875 | 22980158^131072+1 | 964868 | 2021 | Generalized Fermat | Generalized Fermat |
| 4876 | 22901508^131072+1 | 964673 | 2021 | Generalized Fermat | Generalized Fermat |
| 4877 | 22808110^131072+1 | 964440 | 2021 | Generalized Fermat | Generalized Fermat |
| 4878 | 22718284^131072+1 | 964215 | 2021 | Generalized Fermat | Generalized Fermat |
| 4879 | 22705306^131072+1 | 964183 | 2021 | Generalized Fermat | Generalized Fermat |
| 4880 | 317*2^3202128-1 | 963940 | 2026 | k·2ⁿ±1 | |
| 4881 | 113983*2^3201175-1 | 963655 | 2008 | k·2ⁿ±1 | |
| 4882 | 34*888^326732-1 | 963343 | 2017 | ||
| 4883 | 899*2^3198219+1 | 962763 | 2022 | k·2ⁿ±1 | |
| 4884 | 22007146^131072+1 | 962405 | 2020 | Generalized Fermat | Generalized Fermat |
| 4885 | 4*3^2016951+1 | 962331 | 2020 | ||
| 4886 | 21917442^131072+1 | 962173 | 2020 | Generalized Fermat | Generalized Fermat |
| 4887 | 987*2^3195883+1 | 962060 | 2022 | k·2ⁿ±1 | |
| 4888 | 21869554^131072+1 | 962048 | 2020 | Generalized Fermat | Generalized Fermat |
| 4889 | 21757066^131072+1 | 961754 | 2020 | Generalized Fermat | Generalized Fermat |
| 4890 | 395*2^3194736-1 | 961714 | 2026 | k·2ⁿ±1 | |
| 4891 | 68*828^329490-1 | 961464 | 2025 | ||
| 4892 | 21582550^131072+1 | 961296 | 2020 | Generalized Fermat | Generalized Fermat |
| 4893 | 147*2^3193145-1 | 961235 | 2026 | k·2ⁿ±1 | |
| 4894 | 21517658^131072+1 | 961125 | 2020 | Generalized Fermat | Generalized Fermat |
| 4895 | 20968936^131072+1 | 959654 | 2020 | Generalized Fermat | Generalized Fermat |
| 4896 | 13*422^365511-1 | 959582 | 2025 | ||
| 4897 | 671*2^3185411+1 | 958908 | 2022 | k·2ⁿ±1 | |
| 4898 | 20674450^131072+1 | 958849 | 2020 | Generalized Fermat | Generalized Fermat |
| 4899 | 1027*2^3184540+1 | 958646 | 2022 | k·2ⁿ±1 | |
| 4900 | 118*493^355898+1 | 958381 | 2025 | ||
| 4901 | 789*2^3183463+1 | 958321 | 2022 | k·2ⁿ±1 | |
| 4902 | 855*2^3183158+1 | 958229 | 2022 | k·2ⁿ±1 | |
| 4903 | 20234282^131072+1 | 957624 | 2020 | Generalized Fermat | Generalized Fermat |
| 4904 | 20227142^131072+1 | 957604 | 2020 | Generalized Fermat | Generalized Fermat |
| 4905 | 625*2^3180780+1 | 957513 | 2022 | Generalized Fermat | Generalized Fermat |
| 4906 | 20185276^131072+1 | 957486 | 2020 | Generalized Fermat | Generalized Fermat |
| 4907 | 935*2^3180599+1 | 957459 | 2022 | k·2ⁿ±1 | |
| 4908 | 573*2^3179293+1 | 957066 | 2022 | k·2ⁿ±1 | |
| 4909 | 495*2^3176714-1 | 956289 | 2026 | k·2ⁿ±1 | |
| 4910 | 33*2^3176269+1 | 956154 | 2013 | k·2ⁿ±1 | |
| 4911 | 159*2^3175395-1 | 955892 | 2026 | k·2ⁿ±1 | |
| 4912 | 441*2^3174483-1 | 955618 | 2026 | k·2ⁿ±1 | |
| 4913 | 81*2^3174353-1 | 955578 | 2022 | k·2ⁿ±1 | |
| 4914 | 19464034^131072+1 | 955415 | 2020 | Generalized Fermat | Generalized Fermat |
| 4915 | 600921*2^3173683-1 | 955380 | 2018 | k·2ⁿ±1 | |
| 4916 | 587*2^3173567+1 | 955342 | 2022 | k·2ⁿ±1 | |
| 4917 | 345*2^3173484-1 | 955317 | 2026 | k·2ⁿ±1 | |
| 4918 | 556*80^501828+1 | 955027 | 2026 | ||
| 4919 | 20520*115^463335-1 | 954798 | 2025 | ||
| 4920 | 19216648^131072+1 | 954687 | 2020 | Generalized Fermat | Generalized Fermat |
| 4921 | 1414*95^482691-1 | 954633 | 2019 | ||
| 4922 | 305*2^3171039+1 | 954581 | 2022 | k·2ⁿ±1 | |
| 4923 | 755*2^3170701+1 | 954479 | 2022 | k·2ⁿ±1 | |
| 4924 | 775*2^3170580+1 | 954443 | 2022 | k·2ⁿ±1 | |
| 4925 | 78*236^402022-1 | 953965 | 2020 | ||
| 4926 | 18968126^131072+1 | 953946 | 2020 | Generalized Fermat | Generalized Fermat |
| 4927 | 18813106^131072+1 | 953479 | 2020 | Generalized Fermat | Generalized Fermat |
| 4928 | 18608780^131072+1 | 952857 | 2020 | Generalized Fermat | Generalized Fermat |
| 4929 | 1087*2^3164677-1 | 952666 | 2012 | k·2ⁿ±1 | |
| 4930 | 18509226^131072+1 | 952552 | 2020 | Generalized Fermat | Generalized Fermat |
| 4931 | 18501600^131072+1 | 952528 | 2020 | Generalized Fermat | Generalized Fermat |
| 4932 | 6510*45^576060+1 | 952354 | 2026 | ||
| 4933 | 459*2^3163175+1 | 952214 | 2022 | k·2ⁿ±1 | |
| 4934 | 15*2^3162659+1 | 952057 | 2012 | k·2ⁿ±1 | |
| 4935 | 18309468^131072+1 | 951934 | 2020 | Generalized Fermat | Generalized Fermat |
| 4936 | 18298534^131072+1 | 951900 | 2020 | Generalized Fermat | Generalized Fermat |
| 4937 | 849*2^3161727+1 | 951778 | 2022 | k·2ⁿ±1 | |
| 4938 | 67*2^3161450+1 | 951694 | 2015 | k·2ⁿ±1 | |
| 4939 | 119*2^3161195+1 | 951617 | 2022 | k·2ⁿ±1 | |
| 4940 | 1759*2^3160863-1 | 951518 | 2021 | k·2ⁿ±1 | |
| 4941 | 58*117^460033+1 | 951436 | 2020 | ||
| 4942 | 417*2^3160443+1 | 951391 | 2022 | k·2ⁿ±1 | |
| 4943 | 9231*70^515544+1 | 951234 | 2021 | ||
| 4944 | 671*2^3159523+1 | 951115 | 2022 | k·2ⁿ±1 | |
| 4945 | 17958952^131072+1 | 950834 | 2020 | Generalized Fermat | Generalized Fermat |
| 4946 | 1001*2^3158422-1 | 950783 | 2023 | k·2ⁿ±1 | |
| 4947 | 17814792^131072+1 | 950375 | 2020 | Generalized Fermat | Generalized Fermat |
| 4948 | 355*2^3156041-1 | 950066 | 2026 | k·2ⁿ±1 | |
| 4949 | 17643330^131072+1 | 949824 | 2020 | Generalized Fermat | Generalized Fermat |
| 4950 | 19*2^3155009-1 | 949754 | 2012 | k·2ⁿ±1 | |
| 4951 | 411*2^3154709-1 | 949665 | 2026 | k·2ⁿ±1 | |
| 4952 | 369*2^3152348-1 | 948954 | 2026 | k·2ⁿ±1 | |
| 4953 | 281*2^3151457+1 | 948686 | 2022 | k·2ⁿ±1 | |
| 4954 | 179*2^3150265+1 | 948327 | 2022 | k·2ⁿ±1 | |
| 4955 | 17141888^131072+1 | 948183 | 2019 | Generalized Fermat | Generalized Fermat |
| 4956 | 17138628^131072+1 | 948172 | 2019 | Generalized Fermat | Generalized Fermat |
| 4957 | 17119936^131072+1 | 948110 | 2019 | Generalized Fermat | Generalized Fermat |
| 4958 | 17052490^131072+1 | 947885 | 2019 | Generalized Fermat | Generalized Fermat |
| 4959 | 17025822^131072+1 | 947796 | 2019 | Generalized Fermat | Generalized Fermat |
| 4960 | 16985784^131072+1 | 947662 | 2019 | Generalized Fermat | Generalized Fermat |
| 4961 | 865*2^3147482+1 | 947490 | 2021 | k·2ⁿ±1 | |
| 4962 | 537*2^3145785-1 | 946979 | 2026 | k·2ⁿ±1 | |
| 4963 | 963*2^3145753+1 | 946969 | 2021 | k·2ⁿ±1 | |
| 4964 | 16741226^131072+1 | 946837 | 2019 | Generalized Fermat | Generalized Fermat |
| 4965 | 387*2^3144483+1 | 946587 | 2021 | k·2ⁿ±1 | |
| 4966 | 1035*2^3144236+1 | 946513 | 2021 | k·2ⁿ±1 | |
| 4967 | 1065*2^3143667+1 | 946342 | 2021 | k·2ⁿ±1 | |
| 4968 | 1598*187^416536-1 | 946308 | 2025 | ||
| 4969 | 12534*199^411531+1 | 946054 | 2026 | ||
| 4970 | 193*2^3142150+1 | 945884 | 2021 | k·2ⁿ±1 | |
| 4971 | 915*2^3141942+1 | 945822 | 2021 | k·2ⁿ±1 | |
| 4972 | 939*2^3141397+1 | 945658 | 2021 | k·2ⁿ±1 | |
| 4973 | 1063*2^3141350+1 | 945644 | 2021 | k·2ⁿ±1 | |
| 4974 | 16329572^131072+1 | 945420 | 2019 | Generalized Fermat | Generalized Fermat |
| 4975 | 159*2^3140304-1 | 945328 | 2026 | k·2ⁿ±1 | |
| 4976 | 69*2^3140225-1 | 945304 | 2014 | k·2ⁿ±1 | |
| 4977 | 325*2^3139517-1 | 945092 | 2026 | k·2ⁿ±1 | |
| 4978 | 245*2^3139104-1 | 944967 | 2026 | k·2ⁿ±1 | |
| 4979 | 489*2^3137891-1 | 944603 | 2026 | k·2ⁿ±1 | |
| 4980 | 8166*5^1351364-1 | 944567 | 2026 | ||
| 4981 | 3*2^3136255-1 | 944108 | 2007 | k·2ⁿ±1 | |
| 4982 | 417*2^3136187+1 | 944089 | 2021 | k·2ⁿ±1 | |
| 4983 | 1965*2^3134358-1 | 943540 | 2026 | k·2ⁿ±1 | |
| 4984 | 15731520^131072+1 | 943296 | 2019 | Generalized Fermat | Generalized Fermat |
| 4985 | 395*2^3133528-1 | 943289 | 2026 | k·2ⁿ±1 | |
| 4986 | 62721^196608-62721^98304+1 | 943210 | 2016 | Generalized unique | Generalized unique |
| 4987 | 15667716^131072+1 | 943064 | 2019 | Generalized Fermat | Generalized Fermat |
| 4988 | 15567144^131072+1 | 942698 | 2019 | Generalized Fermat | Generalized Fermat |
| 4989 | 299*2^3130621+1 | 942414 | 2021 | k·2ⁿ±1 | |
| 4990 | 15342502^131072+1 | 941870 | 2019 | Generalized Fermat | Generalized Fermat |
| 4991 | 9179*2^3128632-1 | 941817 | 2026 | k·2ⁿ±1 | |
| 4992 | 15237960^131072+1 | 941481 | 2019 | Generalized Fermat | Generalized Fermat |
| 4993 | 571*2^3127388+1 | 941441 | 2021 | k·2ⁿ±1 | |
| 4994 | 349*2^3126971-1 | 941315 | 2025 | k·2ⁿ±1 | |
| 4995 | 107*2^3126660-1 | 941221 | 2024 | k·2ⁿ±1 | |
| 4996 | 15147290^131072+1 | 941141 | 2019 | Generalized Fermat | Generalized Fermat |
| 4997 | 197*2^3126343+1 | 941126 | 2021 | k·2ⁿ±1 | |
| 4998 | 15091270^131072+1 | 940930 | 2019 | Generalized Fermat | Generalized Fermat |
| 4999 | 866981*12^866981-1 | 935636 | 2023 | Generalized Woodall | Generalized Woodall |
| 5000 | 2^3021377-1 | 909526 | 1998 | Mersenne | Mersenne 37 |
| 5001 | 2^2976221-1 | 895932 | 1997 | Mersenne | Mersenne 36 |
| 5002 | 1065*2^2975442+1 | 895701 | 2021 | k·2ⁿ±1 | Divides GF(2975440,3) |
| 5003 | 33*2^2939064-5606879602425*2^1290000-1 | 884748 | 2021 | Arithmetic progression (3,d=33*2^2939063-5606879602425*2^1290000) | |
| 5004 | 7*2^2915954+1 | 877791 | 2008 | k·2ⁿ±1 | Divides GF(2915953,12) [g322] |
| 5005 | 11*2^2897409+1 | 872209 | 2013 | k·2ⁿ±1 | Divides GF(2897408,3) |
| 5006 | 2*647^304931+1 | 857133 | 2025 | Divides Phi(647^304931,2) | |
| 5007 | 57*2^2747499+1 | 827082 | 2013 | k·2ⁿ±1 | Divides Fermat F(2747497) |
| 5008 | 39*2^2705367+1 | 814399 | 2013 | k·2ⁿ±1 | Divides GF(2705360,3) |
| 5009 | 11*2^2691961+1 | 810363 | 2013 | k·2ⁿ±1 | Divides GF(2691960,12) |
| 5010 | 1455*2^2683954-6325241166627*2^1290000-1 | 807954 | 2021 | Arithmetic progression (3,d=1455*2^2683953-6325241166627*2^1290000) | |
| 5011 | 267*2^2662090+1 | 801372 | 2015 | k·2ⁿ±1 | Divides Fermat F(2662088) |
| 5012 | 169*2^2545526+1 | 766282 | 2015 | Generalized Fermat | Divides GF(2545525,10), generalized Fermat |
| 5013 | 9*2^2543551+1 | 765687 | 2011 | k·2ⁿ±1 | Divides Fermat F(2543548), GF(2543549,3), GF(2543549,6),; GF(2543549,12) |
| 5014 | 3*2^2478785+1 | 746190 | 2003 | k·2ⁿ±1 | Divides Fermat F(2478782), GF(2478782,3), GF(2478776,6),; GF(2478782,12) |
| 5015 | 1183953*2^2367907-1 | 712818 | 2007 | Woodall | Woodall |
| 5016 | 150209!+1 | 712355 | 2011 | Factorial | Factorial |
| 5017 | 147855!-1 | 700177 | 2013 | Factorial | Factorial |
| 5018 | 5321*2^2308643+1 | 694975 | 2025 | k·2ⁿ±1 | Divides GF(2308641,5) |
| 5019 | 3*2^2291610+1 | 689844 | 2008 | k·2ⁿ±1 | Divides GF(2291607,3), GF(2291609,5) |
| 5020 | 2*11171^168429+1 | 681817 | 2014 | Divides Phi(11171^168429,2) | |
| 5021 | 11*2^2230369+1 | 671410 | 2011 | k·2ⁿ±1 | Divides GF(2230368,3) |
| 5022 | 2*179^294739+1 | 664004 | 2011 | Divides Phi(179^294739,2) | |
| 5023 | 2717*2^2196891+1 | 661334 | 2025 | k·2ⁿ±1 | Divides GF(2196890,12) |
| 5024 | 2*10271^164621+1 | 660397 | 2014 | Divides Phi(10271^164621,2) | |
| 5025 | 2*659^233973+1 | 659544 | 2015 | Divides Phi(659^233973,2) | |
| 5026 | 2*191^287901+1 | 656713 | 2015 | Divides Phi(191^287901,2) | |
| 5027 | 7*2^2167800+1 | 652574 | 2007 | k·2ⁿ±1 | Divides Fermat F(2167797), GF(2167799,5), GF(2167799,10) |
| 5028 | 1179*2^2158475+1 | 649769 | 2014 | k·2ⁿ±1 | Divides GF(2158470,6) |
| 5029 | 3*2^2145353+1 | 645817 | 2003 | k·2ⁿ±1 | Divides Fermat F(2145351), GF(2145351,3), GF(2145352,5),; GF(2145348,6), GF(2145352,10), GF(2145351,12) |
| 5030 | 25*2^2141884+1 | 644773 | 2011 | Generalized Fermat | Divides Fermat F(2141872), GF(2141871,5), GF(2141872,10);; generalized Fermat |
| 5031 | 7*2^2139912+1 | 644179 | 2007 | k·2ⁿ±1 | Divides GF(2139911,12) |
| 5032 | 189*2^2115473+1 | 636824 | 2014 | k·2ⁿ±1 | Divides GF(2115468,6) |
| 5033 | 107*2^2081775+1 | 626679 | 2013 | k·2ⁿ±1 | Divides GF(2081774,6) |
| 5034 | 2167*2^2050616+1 | 617301 | 2025 | k·2ⁿ±1 | Divides GF(2050615,5) |
| 5035 | 45*2^2014557+1 | 606444 | 2012 | k·2ⁿ±1 | Divides GF(2014552,10) |
| 5036 | 251749*2^2013995-1 | 606279 | 2007 | Woodall | Woodall |
| 5037 | 657*2^1998854+1 | 601718 | 2013 | k·2ⁿ±1 | Divides GF(1998852,10) |
| 5038 | 175*2^1962288+1 | 590710 | 2013 | k·2ⁿ±1 | Divides GF(1962284,10) |
| 5039 | 225*2^1960083+1 | 590047 | 2013 | k·2ⁿ±1 | Divides GF(1960078,6) |
| 5040 | 2*47^346759+1 | 579816 | 2011 | Divides Phi(47^346759,2) | |
| 5041 | 4401*2^1925824+1 | 579735 | 2024 | k·2ⁿ±1 | Divides GF(1925823,5) |
| 5042 | 71*2^1873569+1 | 564003 | 2011 | k·2ⁿ±1 | Divides GF(1873568,5) |
| 5043 | 13*2^1861732+1 | 560439 | 2005 | k·2ⁿ±1 | Divides GF(1861731,6) |
| 5044 | 2*191^232149+1 | 529540 | 2011 | Divides Phi(191^232149,2) | |
| 5045 | 183*2^1747660+1 | 526101 | 2013 | k·2ⁿ±1 | Divides Fermat F(1747656) |
| 5046 | 110059!+1 | 507082 | 2011 | Factorial | Factorial |
| 5047 | 2^1667321-2^833661+1 | 501914 | 2011 | Generalized unique | Gaussian Mersenne norm 38, generalized unique |
| 5048 | 10^490030+10^309648+12345678987654321*10^245007+10^180382+1 | 490031 | 2024 | Palindrome | Palindrome |
| 5049 | 10^490000+3*(10^7383-1)/9*10^241309+1 | 490001 | 2021 | Palindrome | Palindrome |
| 5050 | 1098133#-1 | 476311 | 2012 | Primorial | Primorial |
| 5051 | 10^474500+999*10^237249+1 | 474501 | 2014 | Palindrome | Palindrome |
| 5052 | 103040!-1 | 471794 | 2010 | Factorial | Factorial |
| 5053 | 135*2^1515894+1 | 456332 | 2013 | k·2ⁿ±1 | Divides GF(1515890,10) |
| 5054 | 131*2^1494099+1 | 449771 | 2012 | k·2ⁿ±1 | Divides Fermat F(1494096) |
| 5055 | 1467763*2^1467763-1 | 441847 | 2007 | Woodall | Woodall |
| 5056 | 4125*2^1445205-1 | 435054 | 2014 | k·2ⁿ±1 | Arithmetic progression (2,d=4125*2^1445205-2723880039837*2^1290000); [p199] |
| 5057 | 94550!-1 | 429390 | 2010 | Factorial | Factorial |
| 5058 | 2415*2^1413627-1 | 425548 | 2014 | k·2ⁿ±1 | Arithmetic progression (2,d=2415*2^1413627-1489088842587*2^1290000); [p199] |
| 5059 | 2985*2^1404274-1 | 422733 | 2014 | k·2ⁿ±1 | Arithmetic progression (2,d=2985*2^1404274-770527213395*2^1290000); [p199] |
| 5060 | 2^1398269-1 | 420921 | 1996 | Mersenne | Mersenne 35 |
| 5061 | 17*2^1388355+1 | 417938 | 2005 | k·2ⁿ±1 | Divides GF(1388354,10) |
| 5062 | 338707*2^1354830+1 | 407850 | 2005 | Cullen | Cullen |
| 5063 | 107*2^1337019+1 | 402485 | 2012 | k·2ⁿ±1 | Divides GF(1337018,10) |
| 5064 | 1389*2^1335434+1 | 402009 | 2015 | k·2ⁿ±1 | Divides GF(1335433,10) |
| 5065 | 10^400000+4*(10^102381-1)/9*10^148810+1 | 400001 | 2021 | Palindrome | Palindrome |
| 5066 | 10^390636+999*10^195317+1 | 390637 | 2014 | Palindrome | Palindrome |
| 5067 | 6325241166627*2^1290000-1 | 388342 | 2021 | k·2ⁿ±1 | Arithmetic progression (1,d=1455*2^2683953-6325241166627*2^1290000) |
| 5068 | 5606879602425*2^1290000-1 | 388342 | 2021 | k·2ⁿ±1 | Arithmetic progression (1,d=33*2^2939063-5606879602425*2^1290000) |
| 5069 | 2618163402417*2^1290001-1 | 388342 | 2016 | Sophie Germain | Sophie Germain (2p+1) |
| 5070 | 4966510140375*2^1290000-1 | 388342 | 2020 | k·2ⁿ±1 | Arithmetic progression (2,d=2227792035315*2^1290001) |
| 5071 | 2996863034895*2^1290000+1 | 388342 | 2016 | Twin | Twin (p+2) |
| 5072 | 2996863034895*2^1290000-1 | 388342 | 2016 | Twin | Twin (p) |
| 5073 | 2723880039837*2^1290000-1 | 388342 | 2016 | k·2ⁿ±1 | Arithmetic progression (1,d=4125*2^1445205-2723880039837*2^1290000); [p199] |
| 5074 | 2618163402417*2^1290000-1 | 388342 | 2016 | Sophie Germain | Sophie Germain (p) |
| 5075 | 2060323099527*2^1290000-1 | 388342 | 2015 | k·2ⁿ±1 | Arithmetic progression (2,d=69718264533*2^1290002) [p199] |
| 5076 | 1938662032575*2^1290000-1 | 388341 | 2015 | k·2ⁿ±1 | Arithmetic progression (1,d=10032831585*2^1290001) [p199] |
| 5077 | 1781450041395*2^1290000-1 | 388341 | 2015 | k·2ⁿ±1 | Arithmetic progression (1,d=69718264533*2^1290002) [p199] |
| 5078 | 15*2^1276177+1 | 384169 | 2006 | k·2ⁿ±1 | Divides GF(1276174,3), GF(1276174,10) |
| 5079 | 1268979*2^1268979-1 | 382007 | 2007 | Woodall | Woodall |
| 5080 | 2^1257787-1 | 378632 | 1996 | Mersenne | Mersenne 34 |
| 5081 | 329*2^1246017+1 | 375092 | 2012 | k·2ⁿ±1 | Divides Fermat F(1246013) |
| 5082 | 843301#-1 | 365851 | 2010 | Primorial | Primorial |
| 5083 | 10^362600+666*10^181299+1 | 362601 | 2014 | Palindrome | Palindrome |
| 5084 | 2^1203793-2^601897+1 | 362378 | 2006 | Generalized unique | Gaussian Mersenne norm 37, generalized unique |
| 5085 | 1195203*2^1195203-1 | 359799 | 2005 | Woodall | Woodall |
| 5086 | 2145*2^1099064+1 | 330855 | 2013 | k·2ⁿ±1 | Divides Fermat F(1099061) |
| 5087 | 10^320236+10^160118+1+(137*10^160119+731*10^159275)*(10^843-1)/999 | 320237 | 2014 | Palindrome | Palindrome |
| 5088 | 10^320096+10^160048+1+(137*10^160049+731*10^157453)*(10^2595-1)/999 | 320097 | 2014 | Palindrome | Palindrome |
| 5089 | 10^314727-8*10^157363-1 | 314727 | 2013 | Palindrome | Near-repdigit, palindrome |
| 5090 | 10^302508+686*10^151253+1 | 302509 | 2026 | Palindrome | Palindrome |
| 5091 | 10^302332+333*10^151165+1 | 302333 | 2026 | Palindrome | Palindrome |
| 5092 | 10^300628+888*10^150313+1 | 300629 | 2026 | Palindrome | Palindrome |
| 5093 | 2^991961-2^495981+1 | 298611 | 2005 | Generalized unique | Gaussian Mersenne norm 36, generalized unique |
| 5094 | 11*2^960901+1 | 289262 | 2005 | k·2ⁿ±1 | Divides Fermat F(960897) |
| 5095 | 1705*2^906110+1 | 272770 | 2012 | k·2ⁿ±1 | Divides Fermat F(906108) |
| 5096 | 2^859433-1 | 258716 | 1994 | Mersenne | Mersenne 33 |
| 5097 | 667071*2^667071-1 | 200815 | 2000 | Woodall | Woodall |
| 5098 | 18543637900515*2^666668-1 | 200701 | 2012 | Sophie Germain | Sophie Germain (2p+1) |
| 5099 | 18543637900515*2^666667-1 | 200701 | 2012 | Sophie Germain | Sophie Germain (p) |
| 5100 | 3756801695685*2^666669+1 | 200700 | 2011 | Twin | Twin (p+2) |
| 5101 | 3756801695685*2^666669-1 | 200700 | 2011 | Twin | Twin (p) |
| 5102 | 392113#+1 | 169966 | 2001 | Primorial | Primorial |
| 5103 | 213778324725*2^561418+1 | 169015 | 2023 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5104 | 213778324725*2^561417+1 | 169015 | 2023 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5105 | 366439#+1 | 158936 | 2001 | Primorial | Primorial |
| 5106 | 2*893962950^16384+1 | 146659 | 2023 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5107 | 893962950^16384+1 | 146659 | 2023 | Generalized Fermat | Cunningham chain 2nd kind (p), generalized Fermat |
| 5108 | 481899*2^481899+1 | 145072 | 1998 | Cullen | Cullen |
| 5109 | 152748736824915*2^480480+1 | 144654 | 2026 | Twin | Twin (p+2) |
| 5110 | 152748736824915*2^480480-1 | 144654 | 2026 | Twin | Twin (p) |
| 5111 | 100855907240235*2^480480-1 | 144653 | 2025 | Sophie Germain | Sophie Germain (2p+1) |
| 5112 | 100855907240235*2^480479-1 | 144653 | 2025 | Sophie Germain | Sophie Germain (p) |
| 5113 | 669821552^16384-669821552^8192+1 | 144605 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5114 | 669821552^16384-669821552^8192-1 | 144605 | 2024 | Twin | Twin (p) |
| 5115 | 34790!-1 | 142891 | 2002 | Factorial | Factorial |
| 5116 | (124750^27751-1)/124749 | 141416 | 2024 | Repunit | Generalized repunit |
| 5117 | 222710306^16384-222710306^8192+1 | 136770 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5118 | 222710306^16384-222710306^8192-1 | 136770 | 2024 | Twin | Twin (p) |
| 5119 | (92365^24691-1)/92364 | 122599 | 2024 | Repunit | Generalized repunit |
| 5120 | 9955858992*11^111111+1 | 115721 | 2025 | Twin | Twin (p+2) |
| 5121 | 9955858992*11^111111-1 | 115721 | 2025 | Twin | Twin (p) |
| 5122 | 7977227425*(2^368352-2^257849)+2^110505+1 | 110895 | 2025 | Consecutive primes arithmetic progression (2,d=6) | |
| 5123 | 7977227425*(2^368352-2^257849)+2^110505-5 | 110895 | 2025 | Consecutive primes arithmetic progression (1,d=6) | |
| 5124 | (102936^21961-1)/102935 | 110076 | 2023 | Repunit | Generalized repunit |
| 5125 | 2^364289-2^182145+1 | 109662 | 2001 | Generalized unique | Gaussian Mersenne norm 35, generalized unique |
| 5126 | R(109297) | 109297 | 2025 | Repunit | Repunit, ECPP, unique |
| 5127 | 361275*2^361275+1 | 108761 | 1998 | Cullen | Cullen |
| 5128 | 26951!+1 | 107707 | 2002 | Factorial | Factorial |
| 5129 | 15898321815*2^333645+1 | 100448 | 2025 | Twin | Twin (p+2) |
| 5130 | 15898321815*2^333645-1 | 100448 | 2025 | Twin | Twin (p) |
| 5131 | 47356235323005*2^333444-1 | 100391 | 2024 | Sophie Germain | Sophie Germain (2p+1) |
| 5132 | 47356235323005*2^333443-1 | 100391 | 2024 | Sophie Germain | Sophie Germain (p) |
| 5133 | 21480284945595*2^333444-1 | 100390 | 2024 | Sophie Germain | Sophie Germain (2p+1) |
| 5134 | 21480284945595*2^333443-1 | 100390 | 2024 | Sophie Germain | Sophie Germain (p) |
| 5135 | 65516468355*2^333333+1 | 100355 | 2009 | Twin | Twin (p+2) |
| 5136 | 65516468355*2^333333-1 | 100355 | 2009 | Twin | Twin (p) |
| 5137 | 954589277*(2^332267-2^110758)+2^221511+1 | 100032 | 2025 | Consecutive primes arithmetic progression (2,d=4) | |
| 5138 | 954589277*(2^332267-2^110758)+2^221511-3 | 100032 | 2025 | Consecutive primes arithmetic progression (1,d=4) | |
| 5139 | U(65181,1,20770)+U(65181,1,20769) | 99985 | 2025 | Lehmer number | |
| 5140 | U(48099,1,21000)-U(48099,1,20999) | 98321 | 2025 | Lehmer number | |
| 5141 | 8797170843*(2^317583+2^190552)+2^127033+3 | 95612 | 2025 | Consecutive primes arithmetic progression (2,d=4) | |
| 5142 | 8797170843*(2^317583+2^190552)+2^127033-1 | 95612 | 2025 | Consecutive primes arithmetic progression (1,d=4) | |
| 5143 | (7176^24691-1)/7175 | 95202 | 2017 | Repunit | Generalized repunit |
| 5144 | U(54381,1,19426)+U(54381,1,19425) | 91987 | 2025 | Lehmer number | |
| 5145 | (58425^18757-1)/58424 | 89403 | 2025 | Repunit | Generalized repunit |
| 5146 | R(86453) | 86453 | 2023 | Repunit | Repunit, ECPP, unique |
| 5147 | (84741735735*(2^190738-1)+4)*2^95369+5 | 86138 | 2024 | Consecutive primes arithmetic progression (2,d=6) | |
| 5148 | (84741735735*(2^190738-1)+4)*2^95369-1 | 86138 | 2024 | Consecutive primes arithmetic progression (1,d=6) | |
| 5149 | (74018908351*(2^190738-1)+4)*2^95369+3 | 86138 | 2024 | Consecutive primes arithmetic progression (2,d=4) | |
| 5150 | (74018908351*(2^190738-1)+4)*2^95369-1 | 86138 | 2024 | Consecutive primes arithmetic progression (1,d=4) | |
| 5151 | 21480!-1 | 83727 | 2001 | Factorial | Factorial |
| 5152 | (74968^17107-1)/74967 | 83390 | 2024 | Repunit | Generalized repunit |
| 5153 | 66629493*2^269335-1 | 81086 | 2025 | Sophie Germain | Sophie Germain (2p+1) |
| 5154 | 66629493*2^269334-1 | 81086 | 2025 | Sophie Germain | Sophie Germain (p) |
| 5155 | 1867513233*2^266698+1 | 80294 | 2025 | Twin | Twin (p+2) |
| 5156 | 1867513233*2^266698-1 | 80294 | 2025 | Twin | Twin (p) |
| 5157 | 201926367*2^266668+1 | 80284 | 2024 | Twin | Twin (p+2) |
| 5158 | 201926367*2^266668-1 | 80284 | 2024 | Twin | Twin (p) |
| 5159 | 107928275961*2^265876+1 | 80048 | 2023 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5160 | 107928275961*2^265875+1 | 80048 | 2023 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5161 | 22942396995*2^265777-1 | 80018 | 2023 | Sophie Germain | Sophie Germain (2p+1) |
| 5162 | 22942396995*2^265776-1 | 80017 | 2023 | Sophie Germain | Sophie Germain (p) |
| 5163 | 183027*2^265441-1 | 79911 | 2010 | Sophie Germain | Sophie Germain (2p+1) |
| 5164 | 183027*2^265440-1 | 79911 | 2010 | Sophie Germain | Sophie Germain (p) |
| 5165 | 262419*2^262419+1 | 79002 | 1998 | Cullen | Cullen |
| 5166 | 160204065*2^262148+1 | 78923 | 2021 | Twin | Twin (p+2) |
| 5167 | 160204065*2^262148-1 | 78923 | 2021 | Twin | Twin (p) |
| 5168 | 3622179275715*2^256003+1 | 77078 | 2020 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5169 | 3622179275715*2^256002+1 | 77077 | 2020 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5170 | 648621027630345*2^253825-1 | 76424 | 2009 | Sophie Germain | Sophie Germain (2p+1) |
| 5171 | 620366307356565*2^253825-1 | 76424 | 2009 | Sophie Germain | Sophie Germain (2p+1) |
| 5172 | 648621027630345*2^253824-1 | 76424 | 2009 | Sophie Germain | Sophie Germain (p) |
| 5173 | 620366307356565*2^253824-1 | 76424 | 2009 | Sophie Germain | Sophie Germain (p) |
| 5174 | 2570606397*2^252763+1 | 76099 | 2020 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5175 | 2570606397*2^252762+1 | 76099 | 2020 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5176 | 1893611985^8192-1893611985^4096+1 | 76000 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5177 | 1893611985^8192-1893611985^4096-1 | 76000 | 2024 | Twin | Twin (p) |
| 5178 | 1589173270^8192-1589173270^4096+1 | 75376 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5179 | 1589173270^8192-1589173270^4096-1 | 75376 | 2024 | Twin | Twin (p) |
| 5180 | (40734^16111-1)/40733 | 74267 | 2015 | Repunit | Generalized repunit |
| 5181 | (64758^15373-1)/64757 | 73960 | 2018 | Repunit | Generalized repunit |
| 5182 | 996094234^8192-996094234^4096+1 | 73715 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5183 | 996094234^8192-996094234^4096-1 | 73715 | 2024 | Twin | Twin (p) |
| 5184 | 895721531^8192-895721531^4096+1 | 73337 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5185 | 895721531^8192-895721531^4096-1 | 73337 | 2024 | Twin | Twin (p) |
| 5186 | 5^104824+104824^5 | 73269 | 2023 | ECPP | |
| 5187 | 795507696^8192-795507696^4096+1 | 72915 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5188 | 795507696^8192-795507696^4096-1 | 72915 | 2024 | Twin | Twin (p) |
| 5189 | primV(111534,1,27000) | 72683 | 2013 | Generalized Lucas | Generalized Lucas primitive part |
| 5190 | 691595760^8192-691595760^4096+1 | 72417 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5191 | 691595760^8192-691595760^4096-1 | 72417 | 2024 | Twin | Twin (p) |
| 5192 | 647020826^8192-647020826^4096+1 | 72180 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5193 | 647020826^8192-647020826^4096-1 | 72180 | 2024 | Twin | Twin (p) |
| 5194 | 629813654^8192-629813654^4096+1 | 72084 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5195 | 629813654^8192-629813654^4096-1 | 72084 | 2024 | Twin | Twin (p) |
| 5196 | (V(6489,1,18903)-1)/(V(6489,1,3)-1) | 72051 | 2025 | Lehmer primitive part | |
| 5197 | (V(27730,1,16209)+1)/(V(27730,1,9)+1) | 71976 | 2025 | Lehmer primitive part | |
| 5198 | (58729^15091-1)/58728 | 71962 | 2017 | Repunit | Generalized repunit |
| 5199 | 504983334^8192-504983334^4096+1 | 71298 | 2024 | Generalized unique | Twin (p+2), generalized unique |
| 5200 | 504983334^8192-504983334^4096-1 | 71298 | 2024 | Twin | Twin (p) |
| 5201 | (V(10981,1,17553)+1)/(V(10981,1,3)+1) | 70914 | 2025 | Lehmer primitive part, cyclotomy | |
| 5202 | U(8478,1,17710)+U(8478,1,17709) | 69567 | 2025 | Lehmer number | |
| 5203 | (27987^15313-1)/27986 | 68092 | 2020 | Repunit | Generalized repunit |
| 5204 | U(1731,1,21000)-U(1731,1,20999) | 68001 | 2025 | Lehmer number | |
| 5205 | (23340^15439-1)/23339 | 67435 | 2020 | Repunit | Generalized repunit |
| 5206 | 10957126745325*2^222334-1 | 66943 | 2023 | Sophie Germain | Sophie Germain (2p+1) |
| 5207 | 20690306380455*2^222333-1 | 66943 | 2023 | Sophie Germain | Sophie Germain (2p+1) |
| 5208 | 10030004436315*2^222334-1 | 66943 | 2023 | Sophie Germain | Sophie Germain (2p+1) |
| 5209 | 8964472847055*2^222334-1 | 66943 | 2023 | Sophie Germain | Sophie Germain (2p+1) |
| 5210 | 10957126745325*2^222333-1 | 66942 | 2023 | Sophie Germain | Sophie Germain (p) |
| 5211 | 20690306380455*2^222332-1 | 66942 | 2023 | Sophie Germain | Sophie Germain (p) |
| 5212 | 10030004436315*2^222333-1 | 66942 | 2023 | Sophie Germain | Sophie Germain (p) |
| 5213 | 8964472847055*2^222333-1 | 66942 | 2023 | Sophie Germain | Sophie Germain (p) |
| 5214 | (2^221509-1)/292391881 | 66673 | 2023 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5215 | (24741^15073-1)/24740 | 66218 | 2020 | Repunit | Generalized repunit |
| 5216 | (2^216317-1)/4036536904985126774592622545676909961173365710122848260271644315502006857 | 65046 | 2026 | ECPP, Mersenne cofactor | |
| 5217 | (63847^13339-1)/63846 | 64091 | 2013 | Repunit | Generalized repunit |
| 5218 | 1068669447*2^211089-1 | 63554 | 2020 | Sophie Germain | Sophie Germain (2p+1) |
| 5219 | 1068669447*2^211088-1 | 63553 | 2020 | Sophie Germain | Sophie Germain (p) |
| 5220 | 145823#+1 | 63142 | 2000 | Primorial | Primorial |
| 5221 | U(15694,1,14700)+U(15694,1,14699) | 61674 | 2019 | Lehmer number | |
| 5222 | (28507^13831-1)/28506 | 61612 | 2020 | Repunit | Generalized repunit |
| 5223 | 2^203789+2^101895+1 | 61347 | 2000 | Generalized unique | Gaussian Mersenne norm 34, generalized unique |
| 5224 | p(3000484833) | 61012 | 2026 | ECPP, partitions | |
| 5225 | (26371^13681-1)/26370 | 60482 | 2012 | Repunit | Generalized repunit |
| 5226 | U(24,-25,43201) | 60391 | 2020 | Generalized Lucas | Generalized Lucas number |
| 5227 | 99064503957*2^200009-1 | 60220 | 2016 | Sophie Germain | Sophie Germain (2p+1) |
| 5228 | 99064503957*2^200008-1 | 60220 | 2016 | Sophie Germain | Sophie Germain (p) |
| 5229 | (4529^16381-1)/4528 | 59886 | 2012 | Repunit | Generalized repunit |
| 5230 | 3^125330+1968634623437000 | 59798 | 2022 | ECPP | |
| 5231 | (9082^15091-1)/9081 | 59729 | 2014 | Repunit | Generalized repunit |
| 5232 | V(277273)/11090921 | 57940 | 2026 | Lucas | Lucas cofactor, ECPP |
| 5233 | primV(27655,1,19926) | 57566 | 2013 | Generalized Lucas | Generalized Lucas primitive part |
| 5234 | Ramanujan tau function at 199^4518 | 57125 | 2022 | ECPP | |
| 5235 | (43326^12041-1)/43325 | 55827 | 2017 | Repunit | Generalized repunit |
| 5236 | 12443794755*2^184517-1 | 55556 | 2021 | Sophie Germain | Sophie Germain (2p+1) |
| 5237 | 21749869755*2^184516-1 | 55556 | 2021 | Sophie Germain | Sophie Germain (2p+1) |
| 5238 | 14901867165*2^184516-1 | 55556 | 2021 | Sophie Germain | Sophie Germain (2p+1) |
| 5239 | 12443794755*2^184516-1 | 55555 | 2021 | Sophie Germain | Sophie Germain (p) |
| 5240 | 21749869755*2^184515-1 | 55555 | 2021 | Sophie Germain | Sophie Germain (p) |
| 5241 | 14901867165*2^184515-1 | 55555 | 2021 | Sophie Germain | Sophie Germain (p) |
| 5242 | 607095*2^176312-1 | 53081 | 2009 | Sophie Germain | Sophie Germain (2p+1) |
| 5243 | 607095*2^176311-1 | 53081 | 2009 | Sophie Germain | Sophie Germain (p) |
| 5244 | 2^176177+60947 | 53035 | 2025 | ECPP | |
| 5245 | (2^175631-1)/30644889864000236404469033475809 | 52839 | 2026 | ECPP, Mersenne cofactor | |
| 5246 | (38284^11491-1)/38283 | 52659 | 2013 | Repunit | Generalized repunit |
| 5247 | (2^174533-1)/193594572654550537/91917886778031629891960890057 | 52494 | 2022 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5248 | (2^173867-1)/52536637502689 | 52326 | 2026 | ECPP, Mersenne cofactor | |
| 5249 | (940^17581-1)/939 | 52268 | 2025 | Repunit | ECPP generalized repunit |
| 5250 | p(2100982676) | 51053 | 2026 | Partitions, ECPP | |
| 5251 | p(2100412931) | 51046 | 2026 | Partitions, ECPP | |
| 5252 | U(809,1,17325)-U(809,1,17324) | 50378 | 2019 | Lehmer number | |
| 5253 | 10^50000+65859 | 50001 | 2022 | ECPP | |
| 5254 | R(49081) | 49081 | 2022 | Repunit | Repunit, unique, ECPP |
| 5255 | (V(8275,1,12447)-1)/(V(8275,1,27)-1) | 48659 | 2025 | Lehmer primitive part | |
| 5256 | 2^160423-2^80212+1 | 48293 | 2000 | Generalized unique | Gaussian Mersenne norm 33, generalized unique |
| 5257 | U(67,-1,26161) | 47773 | 2019 | Generalized Lucas | Generalized Lucas number |
| 5258 | primV(40395,-1,15588) | 47759 | 2007 | Generalized Lucas | Generalized Lucas primitive part |
| 5259 | (V(24444,1,10809)+1)/(V(24444,1,9)+1) | 47393 | 2025 | Lehmer primitive part | |
| 5260 | (2^157457-1)/1651348995090599153173927 | 47376 | 2026 | ECPP, Mersenne cofactor | |
| 5261 | primV(53394,-1,15264) | 47200 | 2007 | Generalized Lucas | Generalized Lucas primitive part |
| 5262 | 151023*2^151023-1 | 45468 | 1998 | Woodall | Woodall |
| 5263 | (2^151013-1)/61157791169561859593299975690769 | 45428 | 2025 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5264 | 24157096*104561#+1 | 45260 | 2025 | Arithmetic progression (4,d=6519272*104561#) | |
| 5265 | 17637824*104561#+1 | 45259 | 2025 | Arithmetic progression (3,d=6519272*104561#) | |
| 5266 | 11118552*104561#+1 | 45259 | 2025 | Arithmetic progression (2,d=6519272*104561#) | |
| 5267 | 4599280*104561#+1 | 45259 | 2025 | Arithmetic progression (1,d=6519272*104561#) | |
| 5268 | U(52245,1,9241)+U(52245,1,9240) | 43595 | 2019 | Lehmer number | |
| 5269 | U(208519)/140875424305897 | 43564 | 2026 | Fibonacci | Fibonacci cofactor, ECPP |
| 5270 | 71509*2^143019-1 | 43058 | 1998 | Woodall | Woodall, arithmetic progression (2,d=(143018*2^83969-80047)*2^59049); [x12] |
| 5271 | U(2449,-1,12671) | 42939 | 2018 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5272 | (2^141079+1)/3 | 42469 | 2025 | Wagstaff | Wagstaff, ECPP, generalized Lucas number |
| 5273 | V(202667) | 42355 | 2023 | Lucas | Lucas number, ECPP |
| 5274 | U(201107) | 42029 | 2023 | Fibonacci | Fibonacci number, ECPP |
| 5275 | -E(12146)/1226039954339 | 41943 | 2025 | Euler irregular | Euler irregular, ECPP |
| 5276 | (2^138937+1)/3 | 41824 | 2023 | Wagstaff | Wagstaff, ECPP, generalized Lucas number |
| 5277 | (2^136883-1)/536581361 | 41198 | 2025 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5278 | E(11848)/7910215 | 40792 | 2022 | Euler irregular | Euler irregular, ECPP |
| 5279 | V(193201) | 40377 | 2023 | Lucas | Lucas number, ECPP |
| 5280 | p(1289844341) | 40000 | 2020 | Partitions, ECPP | |
| 5281 | (2^132929-1)/2054179601105776846215055956722560390485432904126229271473 | 39959 | 2026 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5282 | primV(4836,1,16704) | 39616 | 2013 | Generalized Lucas | Generalized Lucas primitive part |
| 5283 | (2^130439-1)/260879 | 39261 | 2023 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5284 | U(21041,-1,9059) | 39159 | 2018 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5285 | V(183089) | 38264 | 2023 | Lucas | Lucas number, ECPP |
| 5286 | (2^127031+1)/3 | 38240 | 2023 | Wagstaff | Wagstaff, ECPP, generalized Lucas number |
| 5287 | U(179689)/359377 | 37547 | 2026 | Fibonacci | Fibonacci cofactor, ECPP |
| 5288 | U(5617,-1,9539) | 35763 | 2019 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5289 | (2^117239+1)/3 | 35292 | 2022 | Wagstaff | Wagstaff, ECPP, generalized Lucas number |
| 5290 | p(1000007396) | 35219 | 2022 | Partitions, ECPP | |
| 5291 | 1864754598*Bern(12306)/7988337402668760859 | 35160 | 2025 | Irregular, ECPP | |
| 5292 | (V(60145,1,7317)-1)/(V(60145,1,27)-1) | 34841 | 2019 | Lehmer primitive part | |
| 5293 | primV(38513,-1,11502) | 34668 | 2006 | Generalized Lucas | Generalized Lucas primitive part |
| 5294 | E(10168)/1097239206089665 | 34323 | 2023 | Euler irregular | Euler irregular, ECPP |
| 5295 | Phi(717,-10^72) | 34273 | 2025 | Unique, ECPP | |
| 5296 | primV(9008,1,16200) | 34168 | 2005 | Generalized Lucas | Generalized Lucas primitive part |
| 5297 | (V(28138,1,7587)-1)/(V(28138,1,27)-1) | 33637 | 2019 | Lehmer primitive part | |
| 5298 | V(159521) | 33338 | 2023 | Lucas | Lucas number, ECPP |
| 5299 | U(35896,1,7260)+U(35896,1,7259) | 33066 | 2019 | Lehmer number | |
| 5300 | primV(6586,1,16200) | 32993 | 2013 | Generalized Lucas | Generalized Lucas primitive part |
| 5301 | U(1624,-1,10169) | 32646 | 2018 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5302 | (V(48395,1,6921)-1)/(V(48395,1,9)-1) | 32382 | 2019 | Lehmer primitive part | |
| 5303 | 7300751*74719#-1 | 32315 | 2025 | Arithmetic progression (4,d=1475275*74719#) | |
| 5304 | 5825476*74719#-1 | 32314 | 2025 | Arithmetic progression (3,d=1475275*74719#) | |
| 5305 | 4350201*74719#-1 | 32314 | 2025 | Arithmetic progression (2,d=1475275*74719#) | |
| 5306 | 2874926*74719#-1 | 32314 | 2025 | Arithmetic progression (1,d=1475275*74719#) | |
| 5307 | 2^106693+2^53347+1 | 32118 | 2000 | Generalized unique | Gaussian Mersenne norm 32, generalized unique |
| 5308 | primV(28875,1,13500) | 32116 | 2016 | Generalized Lucas | Generalized Lucas primitive part |
| 5309 | Phi(34051,-10) | 32033 | 2025 | Unique, ECPP | |
| 5310 | (2^106391-1)/286105171290931103 | 32010 | 2022 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5311 | Phi(23023,-100) | 31681 | 2025 | Unique, ECPP | |
| 5312 | (2^105269-1)/308568703561/44450301591671/36340288035156065237111970871/304727251426107823036749303510161 | 31603 | 2024 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5313 | Phi(4613,-100000000) | 31585 | 2025 | Unique, ECPP | |
| 5314 | (V(77786,1,6453)+1)/(V(77786,1,27)+1) | 31429 | 2012 | Lehmer primitive part | |
| 5315 | Phi(10295,-10000) | 31360 | 2025 | Unique, ECPP | |
| 5316 | primV(10987,1,14400) | 31034 | 2005 | Generalized Lucas | Generalized Lucas primitive part |
| 5317 | V(148091) | 30950 | 2015 | Lucas | Lucas number, ECPP |
| 5318 | U(148091) | 30949 | 2021 | Fibonacci | Fibonacci number, ECPP |
| 5319 | -E(9266)/2129452307358569777 | 30900 | 2023 | Euler irregular | Euler irregular, ECPP |
| 5320 | Phi(11589,-10000) | 30897 | 2022 | Unique,ECPP | |
| 5321 | (V(73570,1,6309)-1)/(V(73570,1,9)-1) | 30661 | 2016 | Lehmer primitive part | |
| 5322 | V(145703)/179214691 | 30442 | 2023 | Lucas | Lucas cofactor, ECPP |
| 5323 | V(145193)/38621339 | 30336 | 2023 | Lucas | Lucas cofactor, ECPP |
| 5324 | 1524633857*2^99902-1 | 30083 | 2022 | k·2ⁿ±1 | Arithmetic progression (4,d=928724769*2^99901) |
| 5325 | 2120542945*2^99901-1 | 30083 | 2022 | k·2ⁿ±1 | Arithmetic progression (3,d=928724769*2^99901) |
| 5326 | 18622159*2^99907-1 | 30083 | 2022 | k·2ⁿ±1 | Arithmetic progression (2,d=928724769*2^99901) |
| 5327 | 263093407*2^99901-1 | 30082 | 2022 | k·2ⁿ±1 | Arithmetic progression (1,d=928724769*2^99901) |
| 5328 | Phi(36547,-10) | 29832 | 2022 | Unique, ECPP | |
| 5329 | 49363*2^98727-1 | 29725 | 1997 | Woodall | Woodall |
| 5330 | U(2341,-1,8819) | 29712 | 2008 | Generalized Lucas | Generalized Lucas number |
| 5331 | primV(24127,-1,6718) | 29433 | 2005 | Generalized Lucas | Generalized Lucas primitive part |
| 5332 | primV(12215,-1,13500) | 29426 | 2016 | Generalized Lucas | Generalized Lucas primitive part |
| 5333 | V(140057) | 29271 | 2014 | Lucas | Lucas number,ECPP |
| 5334 | U(1404,-1,9209) | 28981 | 2018 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5335 | U(138449)/722703781 | 28925 | 2026 | Fibonacci | Fibonacci cofactor, ECPP |
| 5336 | U(23396,1,6615)+U(23396,1,6614) | 28898 | 2019 | Lehmer number | |
| 5337 | V(137483)/297756567358709 | 28718 | 2026 | Lucas | Lucas cofactor, ECPP |
| 5338 | (2^95369+1)/3 | 28709 | 2021 | Wagstaff | Generalized Lucas number, Wagstaff, ECPP |
| 5339 | primV(45922,1,11520) | 28644 | 2011 | Generalized Lucas | Generalized Lucas primitive part |
| 5340 | E(8668)/5813137335705569364147662902195143235 | 28636 | 2026 | Euler irregular | ECPP, Euler irregular |
| 5341 | primV(205011) | 28552 | 2009 | Lucas | Lucas primitive part |
| 5342 | -30*Bern(10264)/262578313564364605963 | 28506 | 2021 | Irregular, ECPP | |
| 5343 | U(16531,1,6721)-U(16531,1,6720) | 28347 | 2007 | Lehmer number | |
| 5344 | U(135221)/240836845308529927941202189034491397 | 28224 | 2026 | Fibonacci | Fibonacci cofactor, ECPP |
| 5345 | (V(28286,1,6309)+1)/(V(28286,1,9)+1) | 28045 | 2016 | Lehmer primitive part | |
| 5346 | U(5092,1,7561)+U(5092,1,7560) | 28025 | 2014 | Lehmer number | |
| 5347 | V(132647)/30508811/445072057883695169 | 27697 | 2026 | Lucas | Lucas cofactor, ECPP |
| 5348 | U(132409)/2882138154561602271737 | 27651 | 2024 | Fibonacci | Fibonacci cofactor, ECPP |
| 5349 | 90825*2^90825+1 | 27347 | 1997 | Cullen | Cullen |
| 5350 | U(5239,1,7350)-U(5239,1,7349) | 27333 | 2017 | Lehmer number | |
| 5351 | U(130021) | 27173 | 2021 | Fibonacci | Fibonacci number, ECPP |
| 5352 | primV(5673,1,13500) | 27028 | 2005 | Generalized Lucas | Generalized Lucas primitive part |
| 5353 | primV(44368,1,9504) | 26768 | 2005 | Generalized Lucas | Generalized Lucas primitive part |
| 5354 | 546351925018076058*Bern(9702)/129255048976106804786904258880518941 | 26709 | 2021 | Irregular, ECPP | |
| 5355 | 22359307*60919#+1 | 26383 | 2022 | Arithmetic progression (4,d=5210718*60919#) | |
| 5356 | 17148589*60919#+1 | 26383 | 2022 | Arithmetic progression (3,d=5210718*60919#) | |
| 5357 | 17029817*60919#+1 | 26383 | 2022 | Arithmetic progression (4,d=1809778*60919#) | |
| 5358 | 15220039*60919#+1 | 26383 | 2022 | Arithmetic progression (3,d=1809778*60919#) | |
| 5359 | 13410261*60919#+1 | 26383 | 2022 | Arithmetic progression (2,d=1809778*60919#) | |
| 5360 | 11937871*60919#+1 | 26382 | 2022 | Arithmetic progression (2,d=5210718*60919#) | |
| 5361 | 11600483*60919#+1 | 26382 | 2022 | Arithmetic progression (1,d=1809778*60919#) | |
| 5362 | 6727153*60919#+1 | 26382 | 2022 | Arithmetic progression (1,d=5210718*60919#) | |
| 5363 | (2^87691-1)/806957040167570408395443233 | 26371 | 2022 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5364 | primV(10986,-1,9756) | 26185 | 2005 | Generalized Lucas | Generalized Lucas primitive part |
| 5365 | (2^86371-1)/41681512921035887 | 25984 | 2022 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5366 | (2^86137-1)/2584111/7747937967916174363624460881 | 25896 | 2022 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5367 | primV(11076,-1,12000) | 25885 | 2005 | Generalized Lucas | Generalized Lucas primitive part |
| 5368 | -E(7894)/19 | 25790 | 2023 | Euler irregular | Euler irregular, ECPP |
| 5369 | 2^85237+2^42619+1 | 25659 | 2000 | Generalized unique | Gaussian Mersenne norm 31, generalized unique |
| 5370 | V(122869)/40546771/1243743094029841 | 25656 | 2024 | Lucas | Lucas cofactor, ECPP |
| 5371 | primU(183537) | 25571 | 2024 | Fibonacci | Fibonacci primitive part, ECPP |
| 5372 | primV(17505,1,11250) | 25459 | 2011 | Generalized Lucas | Generalized Lucas primitive part |
| 5373 | U(2325,-1,7561) | 25451 | 2013 | Generalized Lucas | Generalized Lucas number |
| 5374 | U(13084,-13085,6151) | 25319 | 2018 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5375 | (2^84211-1)/1347377/31358793176711980763958121/3314641676042347824169591561 | 25291 | 2020 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5376 | U(120937)/241873/13689853218820385381 | 25250 | 2024 | Fibonacci | Fibonacci cofactor, ECPP |
| 5377 | primV(42,-1,23376) | 25249 | 2007 | Generalized Lucas | Generalized Lucas primitive part |
| 5378 | U(120847)/483389/13776557/26651135744461/878266627571589517816969/5142437846187952260620261 | 25181 | 2026 | Fibonacci | Fibonacci cofactor, ECPP |
| 5379 | U(1064,-1065,8311) | 25158 | 2018 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5380 | primV(7577,-1,10692) | 25140 | 2007 | Generalized Lucas | Generalized Lucas primitive part |
| 5381 | (2^83339+1)/3 | 25088 | 2014 | Wagstaff | ECPP, generalized Lucas number, Wagstaff |
| 5382 | (2^82939-1)/883323903012540278033571819073 | 24938 | 2021 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5383 | primV(194181) | 24908 | 2024 | Lucas | Lucas primitive part, ECPP |
| 5384 | primV(119162) | 24903 | 2024 | Lucas | Lucas primitive part, ECPP |
| 5385 | -E(7634)/1559 | 24828 | 2023 | Euler irregular | Euler irregular, ECPP |
| 5386 | primU(118319) | 24553 | 2024 | Fibonacci | Fibonacci primitive part, ECPP |
| 5387 | U(1766,1,7561)-U(1766,1,7560) | 24548 | 2013 | Lehmer number | |
| 5388 | U(117167)/17658707237 | 24476 | 2024 | Fibonacci | Fibonacci cofactor, ECPP |
| 5389 | V(116593)/120790349 | 24359 | 2023 | Lucas | Lucas cofactor, ECPP |
| 5390 | primV(214470) | 23895 | 2024 | Lucas | Lucas primitive part, ECPP |
| 5391 | primU(115373) | 23875 | 2024 | Fibonacci | Fibonacci primitive part, ECPP |
| 5392 | U(1383,1,7561)+U(1383,1,7560) | 23745 | 2013 | Lehmer number | |
| 5393 | 798*Bern(8766)/14670751334144820770719 | 23743 | 2021 | Irregular, ECPP | |
| 5394 | Phi(11867,-100) | 23732 | 2021 | Unique, ECPP | |
| 5395 | primU(135421) | 23725 | 2024 | Fibonacci | Fibonacci primitive part, ECPP |
| 5396 | primV(143234) | 23654 | 2024 | Lucas | Lucas primitive part, ECPP |
| 5397 | (2^78737-1)/1590296767505866614563328548192658003295567890593 | 23654 | 2022 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5398 | Phi(35421,-10) | 23613 | 2021 | Unique, ECPP | |
| 5399 | 6917!-1 | 23560 | 1998 | Factorial | Factorial |
| 5400 | primU(164185) | 23524 | 2024 | Fibonacci | Fibonacci primitive part, ECPP |
| 5401 | 2^77291+2^38646+1 | 23267 | 2000 | Generalized unique | Gaussian Mersenne norm 30, generalized unique |
| 5402 | primU(166737) | 23231 | 2024 | Fibonacci | Fibonacci primitive part, ECPP |
| 5403 | (V(59936,1,4863)+1)/(V(59936,1,3)+1) | 23220 | 2013 | Lehmer primitive part | |
| 5404 | U(1118,1,7561)-U(1118,1,7560) | 23047 | 2013 | Lehmer number | |
| 5405 | primA(275285) | 23012 | 2024 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5406 | primV(110723) | 22997 | 2024 | Lucas | Lucas primitive part, ECPP |
| 5407 | primV(180906) | 22905 | 2024 | Lucas | Lucas primitive part, ECPP |
| 5408 | (V(45366,1,4857)+1)/(V(45366,1,3)+1) | 22604 | 2013 | Lehmer primitive part | |
| 5409 | U(106663)/35892566541651557 | 22275 | 2024 | Fibonacci | Fibonacci cofactor, ECPP |
| 5410 | 348054*Bern(8286)/1570865077944473903275073668721 | 22234 | 2022 | Irregular, ECPP | |
| 5411 | p(398256632) | 22223 | 2022 | Partitions, ECPP | |
| 5412 | U(105509)/144118801533126010445795676378394340544227572822879081 | 21997 | 2022 | Fibonacci | Fibonacci cofactor, ECPP |
| 5413 | U(104911) | 21925 | 2015 | Fibonacci | Fibonacci number, ECPP |
| 5414 | primB(282035) | 21758 | 2023 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5415 | primA(276335) | 21736 | 2024 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5416 | Phi(1203,10^27) | 21600 | 2021 | Unique, ECPP | |
| 5417 | U(19258,-1,5039) | 21586 | 2007 | Generalized Lucas | Generalized Lucas number |
| 5418 | 6380!+1 | 21507 | 1998 | Factorial | Factorial |
| 5419 | primV(154281) | 21495 | 2023 | Lucas | Lucas primitive part, ECPP |
| 5420 | U(43100,1,4620)+U(43100,1,4619) | 21407 | 2016 | Lehmer number | |
| 5421 | -E(6658)/85079 | 21257 | 2020 | Euler irregular | Euler irregular, ECPP |
| 5422 | Phi(39855,-10) | 21248 | 2020 | Unique, ECPP | |
| 5423 | (V(23354,1,4869)-1)/(V(23354,1,9)-1) | 21231 | 2013 | Lehmer primitive part | |
| 5424 | primA(296695) | 21137 | 2023 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5425 | U(15631,1,5040)-U(15631,1,5039) | 21134 | 2003 | Lehmer number | |
| 5426 | primA(413205) | 21127 | 2023 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5427 | 43512782181495*2^70002+1 | 21087 | 2026 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5428 | 19446960288945*2^70003-1 | 21087 | 2026 | Cunningham chain | Cunningham chain (4p+3) |
| 5429 | 43512782181495*2^70001+1 | 21087 | 2026 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5430 | 19446960288945*2^70002-1 | 21086 | 2026 | Cunningham chain | Cunningham chain (2p+1) |
| 5431 | 43512782181495*2^70000+1 | 21086 | 2026 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5432 | 19446960288945*2^70001-1 | 21086 | 2026 | Cunningham chain | Cunningham chain (p) |
| 5433 | U(35759,1,4620)+U(35759,1,4619) | 21033 | 2016 | Lehmer number | |
| 5434 | 57612705200181*2^69801+5 | 21026 | 2026 | Triplet (3),ECPP | |
| 5435 | 57612705200181*2^69801+1 | 21026 | 2026 | k·2ⁿ±1 | Triplet (2) |
| 5436 | 57612705200181*2^69801-1 | 21026 | 2026 | k·2ⁿ±1 | Triplet (1) |
| 5437 | p(355646102) | 21000 | 2022 | Partitions, ECPP | |
| 5438 | V(100417)/7130429037791016075118087990532064354948544338847967474370719436805470448849 | 20911 | 2024 | Lucas | Lucas cofactor, ECPP |
| 5439 | p(350199893) | 20838 | 2022 | Partitions, ECPP | |
| 5440 | U(31321,1,4620)-U(31321,1,4619) | 20767 | 2016 | Lehmer number | |
| 5441 | primU(102689) | 20715 | 2024 | Fibonacci | Fibonacci primitive part, ECPP |
| 5442 | primU(105821) | 20598 | 2022 | Fibonacci | Fibonacci primitive part, ECPP |
| 5443 | primU(172179) | 20540 | 2022 | Fibonacci | Fibonacci primitive part, ECPP |
| 5444 | V(98081)/31189759/611955609270431/6902594225498651/641303018340927841 | 20442 | 2024 | Lucas | Lucas cofactor, ECPP |
| 5445 | U(11200,-1,5039) | 20400 | 2004 | Generalized Lucas | Generalized Lucas number, cyclotomy |
| 5446 | 51989197414600215*2^67202-1 | 20247 | 2026 | Cunningham chain | Cunningham chain (4p+3) |
| 5447 | 51989197414600215*2^67201-1 | 20247 | 2026 | Cunningham chain | Cunningham chain (2p+1) |
| 5448 | 51989197414600215*2^67200-1 | 20246 | 2026 | Cunningham chain | Cunningham chain (p) |
| 5449 | 4404139952163*2^67002+1 | 20183 | 2024 | k·2ⁿ±1 | Triplet (3) |
| 5450 | 4404139952163*2^67002-1 | 20183 | 2024 | k·2ⁿ±1 | Triplet (2) |
| 5451 | 4404139952163*2^67002-5 | 20183 | 2024 | Triplet (1), ECPP | |
| 5452 | Phi(23749,-10) | 20160 | 2014 | Unique, ECPP | |
| 5453 | primV(112028) | 20063 | 2022 | Lucas | Lucas primitive part, ECPP |
| 5454 | 1128330746865*2^66441-1 | 20013 | 2020 | Cunningham chain | Cunningham chain (4p+3) |
| 5455 | 1128330746865*2^66440-1 | 20013 | 2020 | Cunningham chain | Cunningham chain (2p+1) |
| 5456 | 1128330746865*2^66439-1 | 20013 | 2020 | Cunningham chain | Cunningham chain (p) |
| 5457 | 4111286921397*2^66420+5 | 20008 | 2019 | Triplet (3) | |
| 5458 | 4111286921397*2^66420+1 | 20008 | 2019 | k·2ⁿ±1 | Triplet (2) |
| 5459 | 4111286921397*2^66420-1 | 20008 | 2019 | k·2ⁿ±1 | Triplet (1) |
| 5460 | p(322610098) | 20000 | 2022 | Partitions, ECPP | |
| 5461 | primV(151521) | 19863 | 2022 | Lucas | Lucas primitive part, ECPP |
| 5462 | V(94823) | 19817 | 2014 | Lucas | Lucas number, ECPP |
| 5463 | U(8454,-1,5039) | 19785 | 2013 | Generalized Lucas | Generalized Lucas number |
| 5464 | (2^64381-1)/18252318785612645711774019109285438988204922542528174996118699181907547497 | 19308 | 2024 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5465 | V(91943)/551659/2390519/9687119153094919 | 19187 | 2022 | Lucas | Lucas cofactor, ECPP |
| 5466 | (V(428,1,8019)-1)/(V(428,1,729)-1) | 19184 | 2022 | Lehmer primitive part, ECPP | |
| 5467 | V(91873)/3674921/193484539/167745030829 | 19175 | 2022 | Lucas | Lucas cofactor, ECPP |
| 5468 | (2^63703-1)/42808417 | 19169 | 2014 | Mersenne cofactor | Mersenne cofactor, ECPP |
| 5469 | primU(137439) | 19148 | 2022 | Fibonacci | Fibonacci primitive part, ECPP |
| 5470 | primU(107779) | 18980 | 2022 | Fibonacci | Fibonacci primitive part, ECPP |
| 5471 | (U(162,1,8581)+U(162,1,8580))/(U(162,1,66)+U(162,1,65)) | 18814 | 2022 | Lehmer primitive part, ECPP | |
| 5472 | V(89849) | 18778 | 2014 | Lucas | Lucas number, ECPP |
| 5473 | primV(145353) | 18689 | 2013 | Lucas | ECPP, Lucas primitive part |
| 5474 | Phi(14943,-100) | 18688 | 2014 | Unique, ECPP | |
| 5475 | (U(859,1,6385)-U(859,1,6384))/(U(859,1,57)-U(859,1,56)) | 18567 | 2022 | Lehmer primitive part, ECPP | |
| 5476 | Phi(18827,10) | 18480 | 2014 | Unique, ECPP | |
| 5477 | primB(220895) | 18465 | 2022 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5478 | primV(153279) | 18283 | 2022 | Lucas | Lucas primitive part, ECPP |
| 5479 | 42209#+1 | 18241 | 1999 | Primorial | Primorial |
| 5480 | (V(46662,1,3879)-1)/(V(46662,1,9)-1) | 18069 | 2012 | Lehmer primitive part | |
| 5481 | V(86477)/1042112515940998434071039 | 18049 | 2020 | Lucas | Lucas cofactor, ECPP |
| 5482 | 7457*2^59659+1 | 17964 | 1997 | Cullen | Cullen |
| 5483 | primB(235015) | 17856 | 2022 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5484 | primV(148197) | 17696 | 2022 | Lucas | Lucas primitive part, ECPP |
| 5485 | (V(447,1,6723)+1)/(V(447,1,81)+1) | 17604 | 2022 | Lehmer primitive part, ECPP | |
| 5486 | Phi(26031,-10) | 17353 | 2014 | Unique, ECPP | |
| 5487 | primV(169830) | 17335 | 2022 | Lucas | Lucas primitive part, ECPP |
| 5488 | (V(561,1,6309)+1)/(V(561,1,9)+1) | 17319 | 2016 | Lehmer primitive part | |
| 5489 | U(81839) | 17103 | 2001 | Fibonacci | Fibonacci number |
| 5490 | V(81671) | 17069 | 2013 | Lucas | Lucas number, ECPP |
| 5491 | primV(101510) | 16970 | 2022 | Lucas | Lucas primitive part, ECPP |
| 5492 | primV(86756) | 16920 | 2015 | Lucas | Lucas primitive part, ECPP |
| 5493 | V(80761)/570100885555095451 | 16861 | 2020 | Lucas | Lucas cofactor, ECPP |
| 5494 | 6521953289619*2^55555+1 | 16737 | 2013 | k·2ⁿ±1 | Triplet (3) |
| 5495 | 6521953289619*2^55555-1 | 16737 | 2013 | k·2ⁿ±1 | Triplet (2) |
| 5496 | 6521953289619*2^55555-5 | 16737 | 2013 | Triplet (1), ECPP | |
| 5497 | primV(122754) | 16653 | 2021 | Lucas | Lucas primitive part, ECPP |
| 5498 | p(221444161) | 16569 | 2017 | Partitions, ECPP | |
| 5499 | primA(201485) | 16535 | 2022 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5500 | U(78919)/15574900936381642440917 | 16471 | 2020 | Fibonacci | Fibonacci cofactor, ECPP |
| 5501 | 17484430616589*2^54201+5 | 16330 | 2024 | Consecutive primes arithmetic progression (3,d=6), ECPP | |
| 5502 | 17484430616589*2^54201-1 | 16330 | 2024 | k·2ⁿ±1 | Consecutive primes arithmetic progression (2,d=6) |
| 5503 | 17484430616589*2^54201-7 | 16330 | 2024 | Consecutive primes arithmetic progression (1,d=6), ECPP | |
| 5504 | primV(123573) | 16198 | 2019 | Lucas | Lucas primitive part, ECPP |
| 5505 | primB(225785) | 16176 | 2022 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5506 | V(77417)/313991497376559420151 | 16159 | 2020 | Lucas | Lucas cofactor, ECPP |
| 5507 | -E(5186)/295970922359784619239409649676896529941379763 | 15954 | 2018 | Euler irregular | Euler irregular, ECPP |
| 5508 | primV(121227) | 15890 | 2019 | Lucas | Lucas primitive part, ECPP |
| 5509 | Phi(2949,-100000000) | 15713 | 2013 | Unique, ECPP | |
| 5510 | primU(131481) | 15695 | 2019 | Fibonacci | Fibonacci primitive part, ECPP |
| 5511 | primV(120258) | 15649 | 2019 | Lucas | Lucas primitive part, ECPP |
| 5512 | primB(183835) | 15368 | 2019 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5513 | primU(77387) | 15319 | 2019 | Fibonacci | Fibonacci primitive part, ECPP |
| 5514 | primB(181705) | 15189 | 2019 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5515 | U(71983)/5614673/363946049 | 15028 | 2018 | Fibonacci | Fibonacci cofactor, ECPP |
| 5516 | 2494779036241*2^49800+13 | 15004 | 2022 | Consecutive primes arithmetic progression (3,d=6) | |
| 5517 | 2494779036241*2^49800+7 | 15004 | 2022 | Consecutive primes arithmetic progression (2,d=6) | |
| 5518 | 2494779036241*2^49800+1 | 15004 | 2022 | k·2ⁿ±1 | Consecutive primes arithmetic progression (1,d=6) |
| 5519 | primB(268665) | 14972 | 2019 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5520 | Phi(5015,-10000) | 14848 | 2013 | Unique, ECPP | |
| 5521 | 2^49207-2^24604+1 | 14813 | 2000 | Generalized unique | Gaussian Mersenne norm 29, generalized unique |
| 5522 | 214923707595*2^49073+1 | 14784 | 2025 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5523 | 214923707595*2^49072+1 | 14784 | 2025 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5524 | 214923707595*2^49071+1 | 14784 | 2025 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5525 | primA(284895) | 14626 | 2019 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5526 | U(69239)/1384781 | 14464 | 2018 | Fibonacci | Fibonacci cofactor, ECPP |
| 5527 | primA(170575) | 14258 | 2018 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5528 | V(68213)/7290202116115634431 | 14237 | 2018 | Lucas | Lucas cofactor, ECPP |
| 5529 | p(158931035) | 14036 | 2026 | Partitions,ECPP | |
| 5530 | p(158917403) | 14035 | 2026 | Partitions,ECPP | |
| 5531 | p(158898550) | 14034 | 2026 | Partitions,ECPP | |
| 5532 | p(158788742) | 14029 | 2026 | Partitions,ECPP | |
| 5533 | p(158635927) | 14022 | 2026 | Partitions,ECPP | |
| 5534 | p(158569348) | 14020 | 2026 | Partitions,ECPP | |
| 5535 | p(158507386) | 14017 | 2026 | Partitions,ECPP | |
| 5536 | p(158447043) | 14014 | 2026 | Partitions, ECPP | |
| 5537 | p(158430002) | 14013 | 2026 | Partitions,ECPP | |
| 5538 | p(158381443) | 14011 | 2026 | Partitions,ECPP | |
| 5539 | primU(67703) | 13954 | 2018 | Fibonacci | Fibonacci primitive part, ECPP |
| 5540 | U(66947)/12485272838388758877279873712131648167413 | 13951 | 2017 | Fibonacci | Fibonacci cofactor, ECPP |
| 5541 | V(66533)/2128184670585621839884209100279 | 13875 | 2018 | Lucas | Lucas cofactor, ECPP |
| 5542 | 6*Bern(5534)/226840561549600012633271691723599339 | 13862 | 2014 | Irregular, ECPP | |
| 5543 | 4410546*Bern(5526)/9712202742835546740714595866405369616019 | 13840 | 2018 | Irregular,ECPP | |
| 5544 | 191279029*32003#+1 | 13773 | 2025 | Arithmetic progression (5,d=20571563*32003#) | |
| 5545 | 170707466*32003#+1 | 13773 | 2025 | Arithmetic progression (4,d=20571563*32003#) | |
| 5546 | 150135903*32003#+1 | 13773 | 2025 | Arithmetic progression (3,d=20571563*32003#) | |
| 5547 | 129564340*32003#+1 | 13773 | 2025 | Arithmetic progression (2,d=20571563*32003#) | |
| 5548 | 108992777*32003#+1 | 13773 | 2025 | Arithmetic progression (1,d=20571563*32003#) | |
| 5549 | primB(163595) | 13675 | 2018 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5550 | 6*Bern(5462)/23238026668982614152809832227 | 13657 | 2013 | Irregular, ECPP | |
| 5551 | 56667641271*2^44441+5 | 13389 | 2022 | Triplet (3), ECPP | |
| 5552 | 56667641271*2^44441+1 | 13389 | 2022 | k·2ⁿ±1 | Triplet (2) |
| 5553 | 56667641271*2^44441-1 | 13389 | 2022 | k·2ⁿ±1 | Triplet (1) |
| 5554 | V(64063)/464426465381142115542697818362662865912299 | 13347 | 2024 | Lucas | Lucas cofactor, ECPP |
| 5555 | 512792361*30941#+1 | 13338 | 2022 | Arithmetic progression (5,d=18195056*30941#) | |
| 5556 | 494597305*30941#+1 | 13338 | 2022 | Arithmetic progression (4,d=18195056*30941#) | |
| 5557 | 476402249*30941#+1 | 13338 | 2022 | Arithmetic progression (3,d=18195056*30941#) | |
| 5558 | 458207193*30941#+1 | 13338 | 2022 | Arithmetic progression (2,d=18195056*30941#) | |
| 5559 | 440012137*30941#+1 | 13338 | 2022 | Arithmetic progression (1,d=18195056*30941#) | |
| 5560 | 1815615642825*2^44046-1 | 13272 | 2016 | Cunningham chain | Cunningham chain (4p+3) |
| 5561 | 1815615642825*2^44045-1 | 13272 | 2016 | Cunningham chain | Cunningham chain (2p+1) |
| 5562 | 1815615642825*2^44044-1 | 13271 | 2016 | Cunningham chain | Cunningham chain (p) |
| 5563 | primU(94551) | 13174 | 2018 | Fibonacci | Fibonacci primitive part, ECPP |
| 5564 | primB(242295) | 13014 | 2018 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5565 | U(61813)/594517433/3761274442997 | 12897 | 2018 | Fibonacci | Fibonacci cofactor, ECPP |
| 5566 | (2^42737+1)/3 | 12865 | 2007 | Wagstaff | ECPP, generalized Lucas number, Wagstaff |
| 5567 | primU(62771) | 12791 | 2018 | Fibonacci | Fibonacci primitive part, ECPP |
| 5568 | primA(154415) | 12728 | 2018 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5569 | primA(263865) | 12570 | 2018 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5570 | 6*Bern(5078)/643283455240626084534218914061 | 12533 | 2013 | Irregular, ECPP | |
| 5571 | U(59369)/24424236691484660394583037561699885688092693836440759407570209763004757 | 12337 | 2015 | Fibonacci | Fibonacci cofactor, ECPP |
| 5572 | 742478255901*2^40069+1 | 12074 | 2016 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5573 | 742478255901*2^40068+1 | 12074 | 2016 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5574 | 742478255901*2^40067+1 | 12074 | 2016 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5575 | 996824343*2^40074+1 | 12073 | 2016 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5576 | 996824343*2^40073+1 | 12073 | 2016 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5577 | 996824343*2^40072+1 | 12072 | 2016 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5578 | 664342014133*2^39840+1 | 12005 | 2020 | k·2ⁿ±1 | Consecutive primes arithmetic progression (3,d=30) |
| 5579 | 664342014133*2^39840-29 | 12005 | 2020 | Consecutive primes arithmetic progression (2,d=30), ECPP | |
| 5580 | 664342014133*2^39840-59 | 12005 | 2020 | Consecutive primes arithmetic progression (1,d=30), ECPP | |
| 5581 | V(56003) | 11704 | 2006 | Lucas | Lucas number |
| 5582 | primA(143705) | 11703 | 2017 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5583 | primU(73025) | 11587 | 2015 | Fibonacci | Fibonacci primitive part, ECPP |
| 5584 | primU(67781) | 11587 | 2015 | Fibonacci | Fibonacci primitive part, ECPP |
| 5585 | primB(219165) | 11557 | 2015 | Lucas | Lucas Aurifeuillian primitive part, ECPP |
| 5586 | 198429723072*11^11005+1 | 11472 | 2016 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5587 | 99214861536*11^11005+1 | 11472 | 2016 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5588 | 49607430768*11^11005+1 | 11472 | 2016 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5589 | U(54799)/4661437953906084533621577211561 | 11422 | 2015 | Fibonacci | Fibonacci cofactor, ECPP |
| 5590 | U(54521)/6403194135342743624071073 | 11370 | 2015 | Fibonacci | Fibonacci cofactor, ECPP |
| 5591 | primU(67825) | 11336 | 2007 | Fibonacci | Fibonacci primitive part |
| 5592 | 3610!-1 | 11277 | 1993 | Factorial | Factorial |
| 5593 | U(53189)/69431662887136064191105625570683133711989 | 11075 | 2014 | Fibonacci | Fibonacci cofactor, ECPP |
| 5594 | primU(61733) | 11058 | 2015 | Fibonacci | Fibonacci primitive part, ECPP |
| 5595 | 778965587811*2^36627-1 | 11038 | 2016 | Cunningham chain | Cunningham chain (4p+3) |
| 5596 | 778965587811*2^36626-1 | 11038 | 2016 | Cunningham chain | Cunningham chain (2p+1) |
| 5597 | 778965587811*2^36625-1 | 11038 | 2016 | Cunningham chain | Cunningham chain (p) |
| 5598 | V(52859)/1124137922466041911 | 11029 | 2014 | Lucas | Lucas cofactor, ECPP |
| 5599 | 3507!-1 | 10912 | 1992 | Factorial | Factorial |
| 5600 | V(52201)/70585804042896975505694709575919458733851279868446609 | 10857 | 2015 | Lucas | Lucas cofactor, ECPP |
| 5601 | V(52009)/39772636393178951550299332730909 | 10838 | 2015 | Lucas | Lucas cofactor, ECPP |
| 5602 | 1258566*Bern(4462)/6610083971965402783802518108033 | 10763 | 2013 | Irregular, ECPP | |
| 5603 | 3428602715439*2^35678+13 | 10753 | 2020 | Consecutive primes arithmetic progression (3,d=6), ECPP | |
| 5604 | 3428602715439*2^35678+7 | 10753 | 2020 | Consecutive primes arithmetic progression (2,d=6), ECPP | |
| 5605 | 3428602715439*2^35678+1 | 10753 | 2020 | k·2ⁿ±1 | Consecutive primes arithmetic progression (1,d=6) |
| 5606 | V(51169) | 10694 | 2001 | Lucas | Lucas number |
| 5607 | U(51031)/95846689435051369 | 10648 | 2014 | Fibonacci | Fibonacci cofactor, ECPP |
| 5608 | U(50833) | 10624 | 2005 | Fibonacci | Fibonacci number |
| 5609 | 2683143625525*2^35176+13 | 10602 | 2019 | Consecutive primes arithmetic progression (3,d=6),ECPP | |
| 5610 | 2683143625525*2^35176+7 | 10602 | 2019 | Consecutive primes arithmetic progression (2,d=6),ECPP | |
| 5611 | 2683143625525*2^35176+1 | 10602 | 2019 | k·2ⁿ±1 | Consecutive primes arithmetic progression (1,d=6) |
| 5612 | 3020616601*24499#+1 | 10593 | 2021 | Arithmetic progression (6,d=56497325*24499#) | |
| 5613 | 2964119276*24499#+1 | 10593 | 2021 | Arithmetic progression (5,d=56497325*24499#) | |
| 5614 | 2907621951*24499#+1 | 10593 | 2021 | Arithmetic progression (4,d=56497325*24499#) | |
| 5615 | 2851124626*24499#+1 | 10593 | 2021 | Arithmetic progression (3,d=56497325*24499#) | |
| 5616 | 2794627301*24499#+1 | 10593 | 2021 | Arithmetic progression (2,d=56497325*24499#) | |
| 5617 | 2738129976*24499#+1 | 10593 | 2021 | Arithmetic progression (1,d=56497325*24499#) | |
| 5618 | 24029#+1 | 10387 | 1993 | Primorial | Primorial |
| 5619 | 400791048*24001#+1 | 10378 | 2018 | Arithmetic progression (5,d=59874860*24001#) | |
| 5620 | 393142614*24001#+1 | 10378 | 2018 | Arithmetic progression (5,d=54840724*24001#) | |
| 5621 | 340916188*24001#+1 | 10378 | 2018 | Arithmetic progression (4,d=59874860*24001#) | |
| 5622 | 338301890*24001#+1 | 10378 | 2018 | Arithmetic progression (4,d=54840724*24001#) | |
| 5623 | 283461166*24001#+1 | 10377 | 2018 | Arithmetic progression (3,d=54840724*24001#) | |
| 5624 | 281041328*24001#+1 | 10377 | 2018 | Arithmetic progression (3,d=59874860*24001#) | |
| 5625 | 228620442*24001#+1 | 10377 | 2018 | Arithmetic progression (2,d=54840724*24001#) | |
| 5626 | 221488788*24001#+1 | 10377 | 2018 | Arithmetic progression (5,d=22703701*24001#) | |
| 5627 | 221166468*24001#+1 | 10377 | 2018 | Arithmetic progression (2,d=59874860*24001#) | |
| 5628 | 198785087*24001#+1 | 10377 | 2018 | Arithmetic progression (4,d=22703701*24001#) | |
| 5629 | 176081386*24001#+1 | 10377 | 2018 | Arithmetic progression (3,d=22703701*24001#) | |
| 5630 | 173779718*24001#+1 | 10377 | 2018 | Arithmetic progression (1,d=54840724*24001#) | |
| 5631 | 163456812*24001#+1 | 10377 | 2018 | Arithmetic progression (2,d=10601738*24001#) | |
| 5632 | 161291608*24001#+1 | 10377 | 2018 | Arithmetic progression (1,d=59874860*24001#) | |
| 5633 | 152855074*24001#+1 | 10377 | 2018 | Arithmetic progression (1,d=10601738*24001#) | |
| 5634 | 6*Bern(4306)/2153 | 10342 | 2009 | Irregular, ECPP | |
| 5635 | 23801#+1 | 10273 | 1993 | Primorial | Primorial |
| 5636 | 667674063382677*2^33608+7 | 10132 | 2019 | Quadruplet (4), ECPP | |
| 5637 | 667674063382677*2^33608+5 | 10132 | 2019 | Quadruplet (3), ECPP | |
| 5638 | 667674063382677*2^33608+1 | 10132 | 2019 | k·2ⁿ±1 | Quadruplet (2) |
| 5639 | 667674063382677*2^33608-1 | 10132 | 2019 | k·2ⁿ±1 | Quadruplet (1) |
| 5640 | 32469*2^32469+1 | 9779 | 1997 | Cullen | Cullen |
| 5641 | 8073*2^32294+1 | 9726 | 1997 | Cullen | Cullen |
| 5642 | E(3308)/39308792292493140803643373186476368389461245 | 9516 | 2014 | Euler irregular | Euler irregular, ECPP |
| 5643 | V(44507) | 9302 | 2005 | Lucas | Lucas number |
| 5644 | 2^27529-2^13765+1 | 8288 | 2000 | Generalized unique | Gaussian Mersenne norm 28, generalized unique |
| 5645 | 18523#+1 | 8002 | 1989 | Primorial | Primorial |
| 5646 | 6*Bern(3458)/28329084584758278770932715893606309 | 7945 | 2013 | Irregular, ECPP | |
| 5647 | U(37511) | 7839 | 2005 | Fibonacci | Fibonacci number |
| 5648 | -E(2762)/2670541 | 7760 | 2004 | Euler irregular | Euler irregular, ECPP |
| 5649 | V(36779) | 7687 | 2005 | Lucas | Lucas number |
| 5650 | U(35999) | 7523 | 2001 | Fibonacci | Fibonacci number, cyclotomy |
| 5651 | V(35449) | 7409 | 2001 | Lucas | Lucas number |
| 5652 | -30*Bern(3176)/66896931000568729893868337398130897205591897362591275370617658634396391181 | 7138 | 2016 | Irregular, ECPP | |
| 5653 | 2154675239*16301#+1 | 7036 | 2018 | Arithmetic progression (6,d=141836149*16301#) | |
| 5654 | 2012839090*16301#+1 | 7036 | 2018 | Arithmetic progression (5,d=141836149*16301#) | |
| 5655 | 1871002941*16301#+1 | 7036 | 2018 | Arithmetic progression (4,d=141836149*16301#) | |
| 5656 | 1729166792*16301#+1 | 7036 | 2018 | Arithmetic progression (3,d=141836149*16301#) | |
| 5657 | 1587330643*16301#+1 | 7035 | 2018 | Arithmetic progression (2,d=141836149*16301#) | |
| 5658 | 1445494494*16301#+1 | 7035 | 2018 | Arithmetic progression (1,d=141836149*16301#) | |
| 5659 | -10365630*Bern(3100)/1670366116112864481699585217650438278080436881373643007997602585219667 | 6943 | 2016 | Irregular ECPP | |
| 5660 | 23005*2^23005-1 | 6930 | 1997 | Woodall | Woodall |
| 5661 | 22971*2^22971-1 | 6920 | 1997 | Woodall | Woodall |
| 5662 | 15877#-1 | 6845 | 1992 | Primorial | Primorial |
| 5663 | 6*Bern(2974)/19622040971147542470479091157507 | 6637 | 2013 | Irregular, ECPP | |
| 5664 | U(30757) | 6428 | 2001 | Fibonacci | Fibonacci number, cyclotomy |
| 5665 | E(2220)/392431891068600713525 | 6011 | 2013 | Euler irregular | Euler irregular, ECPP |
| 5666 | -E(2202)/53781055550934778283104432814129020709 | 5938 | 2013 | Euler irregular | Euler irregular, ECPP |
| 5667 | 13649#+1 | 5862 | 1987 | Primorial | Primorial |
| 5668 | 274386*Bern(2622)/8518594882415401157891061256276973722693 | 5701 | 2013 | Irregular, ECPP | |
| 5669 | 18885*2^18885-1 | 5690 | 1987 | Woodall | Woodall |
| 5670 | 1963!-1 | 5614 | 1992 | Factorial | Factorial |
| 5671 | 289*2^18502+1 | 5573 | 1984 | Generalized Fermat | Cullen, generalized Fermat |
| 5672 | E(2028)/11246153954845684745 | 5412 | 2011 | Euler irregular | Euler irregular, ECPP |
| 5673 | -30*Bern(2504)/124823009031523233560240637343822165241758149026675581438903418303340323897 | 5354 | 2013 | Irregular ECPP | |
| 5674 | U(25561) | 5342 | 2001 | Fibonacci | Fibonacci number |
| 5675 | -E(1990)/8338208577950624722417016286765473477033741642105671913 | 5258 | 2013 | Euler irregular | Euler irregular, ECPP |
| 5676 | 33957462*Bern(2370)/40685 | 5083 | 2003 | Irregular, ECPP | |
| 5677 | 4122429552750669*2^16567+7 | 5003 | 2016 | Quadruplet (4), ECPP | |
| 5678 | 4122429552750669*2^16567+5 | 5003 | 2016 | Quadruplet (3), ECPP | |
| 5679 | 4122429552750669*2^16567+1 | 5003 | 2016 | k·2ⁿ±1 | Quadruplet (2) |
| 5680 | 4122429552750669*2^16567-1 | 5003 | 2016 | k·2ⁿ±1 | Quadruplet (1) |
| 5681 | 35734184537*11677#/3+9 | 5002 | 2024 | Consecutive primes arithmetic progression (4,d=6), ECPP | |
| 5682 | 35734184537*11677#/3+3 | 5002 | 2024 | Consecutive primes arithmetic progression (3,d=6), ECPP | |
| 5683 | 35734184537*11677#/3-3 | 5002 | 2024 | Consecutive primes arithmetic progression (2,d=6), ECPP | |
| 5684 | 35734184537*11677#/3-9 | 5002 | 2024 | Consecutive primes arithmetic progression (1,d=6), ECPP | |
| 5685 | E(1840)/31237282053878368942060412182384934425 | 4812 | 2011 | Euler irregular | Euler irregular, ECPP |
| 5686 | 1297835946944*11171#+1 | 4809 | 2026 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5687 | 648917973472*11171#+1 | 4809 | 2026 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5688 | 324458986736*11171#+1 | 4809 | 2026 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5689 | 162229493368*11171#+1 | 4808 | 2026 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5690 | 7911*2^15823-1 | 4768 | 1987 | Woodall | Woodall |
| 5691 | E(1736)/13510337079405137518589526468536905 | 4498 | 2004 | Euler irregular | Euler irregular, ECPP |
| 5692 | 2^14699+2^7350+1 | 4425 | 2000 | Generalized unique | Gaussian Mersenne norm 27, generalized unique |
| 5693 | 744029027072*10111#-1 | 4362 | 2025 | Cunningham chain | Cunningham chain (8p+7) |
| 5694 | 372014513536*10111#-1 | 4362 | 2025 | Cunningham chain | Cunningham chain (4p+3) |
| 5695 | 186007256768*10111#-1 | 4362 | 2025 | Cunningham chain | Cunningham chain (2p+1) |
| 5696 | 93003628384*10111#-1 | 4361 | 2025 | Cunningham chain | Cunningham chain (p) |
| 5697 | (2^14479+1)/3 | 4359 | 2004 | Wagstaff | Generalized Lucas number, Wagstaff, ECPP |
| 5698 | 234510217608*10009#+1 | 4318 | 2026 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5699 | 117255108804*10009#+1 | 4317 | 2026 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5700 | 58627554402*10009#+1 | 4317 | 2026 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5701 | 29313777201*10009#+1 | 4317 | 2026 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5702 | 62399583639*9923#-3399421517 | 4285 | 2021 | Consecutive primes arithmetic progression (4,d=30), ECPP | |
| 5703 | 62399583639*9923#-3399421547 | 4285 | 2021 | Consecutive primes arithmetic progression (3,d=30), ECPP | |
| 5704 | 62399583639*9923#-3399421577 | 4285 | 2021 | Consecutive primes arithmetic progression (2,d=30), ECPP | |
| 5705 | 62399583639*9923#-3399421607 | 4285 | 2021 | Consecutive primes arithmetic progression (1,d=30), ECPP | |
| 5706 | 49325406476*9811#*8+1 | 4234 | 2019 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5707 | 49325406476*9811#*4+1 | 4234 | 2019 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5708 | 49325406476*9811#*2+1 | 4233 | 2019 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5709 | 49325406476*9811#+1 | 4233 | 2019 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5710 | 276474*Bern(2030)/469951697500688159155 | 4200 | 2003 | Irregular, ECPP | |
| 5711 | V(19469) | 4069 | 2002 | Lucas | Lucas number, cyclotomy, APR-CL assisted |
| 5712 | 1477!+1 | 4042 | 1984 | Factorial | Factorial |
| 5713 | -2730*Bern(1884)/100983617849 | 3844 | 2003 | Irregular, ECPP | |
| 5714 | (1049713153083*2917#*(567*2917#+1)+2310)*(567*2917#-1)/210+9 | 3753 | 2023 | Quadruplet (4),ECPP | |
| 5715 | (1049713153083*2917#*(567*2917#+1)+2310)*(567*2917#-1)/210+7 | 3753 | 2023 | Quadruplet (3),ECPP | |
| 5716 | (1049713153083*2917#*(567*2917#+1)+2310)*(567*2917#-1)/210+3 | 3753 | 2023 | Quadruplet (2),ECPP | |
| 5717 | (1049713153083*2917#*(567*2917#+1)+2310)*(567*2917#-1)/210+1 | 3753 | 2023 | Quadruplet (1),ECPP | |
| 5718 | 12379*2^12379-1 | 3731 | 1984 | Woodall | Woodall |
| 5719 | (2^12391+1)/3 | 3730 | 1996 | Wagstaff | Generalized Lucas number, Wagstaff |
| 5720 | -E(1466)/167900532276654417372106952612534399239 | 3682 | 2013 | Euler irregular | Euler irregular, ECPP |
| 5721 | E(1468)/12330876589623053882799895025030461658552339028064108285 | 3671 | 2003 | Euler irregular | Euler irregular, ECPP |
| 5722 | 1268118079424*8501#-1 | 3640 | 2023 | Cunningham chain | Cunningham chain (8p+7) |
| 5723 | 634059039712*8501#-1 | 3640 | 2023 | Cunningham chain | Cunningham chain (4p+3) |
| 5724 | 317029519856*8501#-1 | 3640 | 2023 | Cunningham chain | Cunningham chain (2p+1) |
| 5725 | 101406820312263*2^12042+7 | 3640 | 2018 | Quadruplet (4) | |
| 5726 | 101406820312263*2^12042+5 | 3640 | 2018 | Quadruplet (3) | |
| 5727 | 101406820312263*2^12042+1 | 3640 | 2018 | k·2ⁿ±1 | Quadruplet (2) |
| 5728 | 101406820312263*2^12042-1 | 3640 | 2018 | k·2ⁿ±1 | Quadruplet (1) |
| 5729 | 158514759928*8501#-1 | 3639 | 2023 | Cunningham chain | Cunningham chain (p) |
| 5730 | 2673092556681*15^3048+4 | 3598 | 2015 | Quadruplet (4) | |
| 5731 | 2673092556681*15^3048+2 | 3598 | 2015 | Quadruplet (3) | |
| 5732 | 2673092556681*15^3048-2 | 3598 | 2015 | Quadruplet (2) | |
| 5733 | 2673092556681*15^3048-4 | 3598 | 2015 | Quadruplet (1) | |
| 5734 | 6016459977*7927#-1 | 3407 | 2022 | Arithmetic progression (7,d=577051223*7927#) | |
| 5735 | 5439408754*7927#-1 | 3407 | 2022 | Arithmetic progression (6,d=577051223*7927#) | |
| 5736 | 4862357531*7927#-1 | 3407 | 2022 | Arithmetic progression (5,d=577051223*7927#) | |
| 5737 | 4285306308*7927#-1 | 3407 | 2022 | Arithmetic progression (4,d=577051223*7927#) | |
| 5738 | 3708255085*7927#-1 | 3407 | 2022 | Arithmetic progression (3,d=577051223*7927#) | |
| 5739 | 3131203862*7927#-1 | 3407 | 2022 | Arithmetic progression (2,d=577051223*7927#) | |
| 5740 | 2554152639*7927#-1 | 3407 | 2022 | Arithmetic progression (1,d=577051223*7927#) | |
| 5741 | 62753735335*7919#+3399421667 | 3404 | 2021 | Consecutive primes arithmetic progression (4,d=30), ECPP | |
| 5742 | 62753735335*7919#+3399421637 | 3404 | 2021 | Consecutive primes arithmetic progression (3,d=30), ECPP | |
| 5743 | 62753735335*7919#+3399421607 | 3404 | 2021 | Consecutive primes arithmetic progression (2,d=30), ECPP | |
| 5744 | 62753735335*7919#+3399421577 | 3404 | 2021 | Consecutive primes arithmetic progression (1,d=30), ECPP | |
| 5745 | (2^11279+1)/3 | 3395 | 1998 | Wagstaff | Cyclotomy, generalized Lucas number, Wagstaff |
| 5746 | 109766820328*7877#-1 | 3385 | 2016 | Cunningham chain | Cunningham chain (8p+7) |
| 5747 | 54883410164*7877#-1 | 3385 | 2016 | Cunningham chain | Cunningham chain (4p+3) |
| 5748 | 27441705082*7877#-1 | 3384 | 2016 | Cunningham chain | Cunningham chain (2p+1) |
| 5749 | 13720852541*7877#-1 | 3384 | 2016 | Cunningham chain | Cunningham chain (p) |
| 5750 | 585150568069684836*7757#/85085+17 | 3344 | 2022 | Quintuplet (5), ECPP | |
| 5751 | 585150568069684836*7757#/85085+13 | 3344 | 2022 | Quintuplet (4), ECPP | |
| 5752 | 585150568069684836*7757#/85085+11 | 3344 | 2022 | Quintuplet (3), ECPP | |
| 5753 | 585150568069684836*7757#/85085+7 | 3344 | 2022 | Quintuplet (2), ECPP | |
| 5754 | 585150568069684836*7757#/85085+5 | 3344 | 2022 | Quintuplet (1), ECPP | |
| 5755 | 104052837*7759#-1 | 3343 | 2017 | Arithmetic progression (6,d=12009836*7759#) | |
| 5756 | 92043001*7759#-1 | 3343 | 2017 | Arithmetic progression (5,d=12009836*7759#) | |
| 5757 | 80033165*7759#-1 | 3343 | 2017 | Arithmetic progression (4,d=12009836*7759#) | |
| 5758 | 68023329*7759#-1 | 3343 | 2017 | Arithmetic progression (3,d=12009836*7759#) | |
| 5759 | 56013493*7759#-1 | 3343 | 2017 | Arithmetic progression (2,d=12009836*7759#) | |
| 5760 | 44003657*7759#-1 | 3343 | 2017 | Arithmetic progression (1,d=12009836*7759#) | |
| 5761 | 2072453060816*7699#+1 | 3316 | 2019 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5762 | 1036226530408*7699#+1 | 3316 | 2019 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5763 | 518113265204*7699#+1 | 3316 | 2019 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5764 | 259056632602*7699#+1 | 3315 | 2019 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5765 | (2^10691+1)/3 | 3218 | 2004 | Wagstaff | Generalized Lucas number, Wagstaff, ECPP |
| 5766 | 231692481512*7517#-1 | 3218 | 2016 | Cunningham chain | Cunningham chain (8p+7) |
| 5767 | 115846240756*7517#-1 | 3218 | 2016 | Cunningham chain | Cunningham chain (4p+3) |
| 5768 | 57923120378*7517#-1 | 3218 | 2016 | Cunningham chain | Cunningham chain (2p+1) |
| 5769 | 28961560189*7517#-1 | 3217 | 2016 | Cunningham chain | Cunningham chain (p) |
| 5770 | (1021328211729*2521#*(483*2521#+1)+2310)*(483*2521#-1)/210+19 | 3207 | 2023 | Consecutive primes arithmetic progression (4,d=6),ECPP | |
| 5771 | (1021328211729*2521#*(483*2521#+1)+2310)*(483*2521#-1)/210+13 | 3207 | 2023 | Consecutive primes arithmetic progression (3,d=6),ECPP | |
| 5772 | (1021328211729*2521#*(483*2521#+1)+2310)*(483*2521#-1)/210+7 | 3207 | 2023 | Consecutive primes arithmetic progression (2,d=6),ECPP | |
| 5773 | (1021328211729*2521#*(483*2521#+1)+2310)*(483*2521#-1)/210+1 | 3207 | 2023 | Consecutive primes arithmetic progression (1,d=6),ECPP | |
| 5774 | (2^10501+1)/3 | 3161 | 1996 | Wagstaff | Generalized Lucas number, Wagstaff |
| 5775 | 2^10141+2^5071+1 | 3053 | 2000 | Generalized unique | Gaussian Mersenne norm 26, generalized unique |
| 5776 | 121152729080*7019#/1729+19 | 3025 | 2019 | Consecutive primes arithmetic progression (4,d=6), ECPP | |
| 5777 | 121152729080*7019#/1729+13 | 3025 | 2019 | Consecutive primes arithmetic progression (3,d=6), ECPP | |
| 5778 | 121152729080*7019#/1729+7 | 3025 | 2019 | Consecutive primes arithmetic progression (2,d=6), ECPP | |
| 5779 | 121152729080*7019#/1729+1 | 3025 | 2019 | Consecutive primes arithmetic progression (1,d=6) | |
| 5780 | V(14449) | 3020 | 1995 | Lucas | Lucas number |
| 5781 | 3124777373*7001#+1 | 3019 | 2012 | Arithmetic progression (7,d=481789017*7001#) | |
| 5782 | 2996180304*7001#+1 | 3019 | 2012 | Arithmetic progression (6,d=46793757*7001#) | |
| 5783 | 2949386547*7001#+1 | 3019 | 2012 | Arithmetic progression (5,d=46793757*7001#) | |
| 5784 | 2946259686*7001#+1 | 3019 | 2012 | Arithmetic progression (6,d=313558156*7001#) | |
| 5785 | 2911906960*7001#+1 | 3019 | 2012 | Arithmetic progression (5,d=3093612*7001#) | |
| 5786 | 2908813348*7001#+1 | 3019 | 2012 | Arithmetic progression (4,d=3093612*7001#) | |
| 5787 | 2905719736*7001#+1 | 3019 | 2012 | Arithmetic progression (3,d=3093612*7001#) | |
| 5788 | 2902626124*7001#+1 | 3019 | 2012 | Arithmetic progression (2,d=3093612*7001#) | |
| 5789 | 2902592790*7001#+1 | 3019 | 2012 | Arithmetic progression (4,d=46793757*7001#) | |
| 5790 | 2899532512*7001#+1 | 3019 | 2012 | Arithmetic progression (1,d=3093612*7001#) | |
| 5791 | 2855799033*7001#+1 | 3019 | 2012 | Arithmetic progression (3,d=46793757*7001#) | |
| 5792 | 2809005276*7001#+1 | 3019 | 2012 | Arithmetic progression (2,d=46793757*7001#) | |
| 5793 | 2762211519*7001#+1 | 3019 | 2012 | Arithmetic progression (1,d=46793757*7001#) | |
| 5794 | 2642988356*7001#+1 | 3019 | 2012 | Arithmetic progression (6,d=481789017*7001#) | |
| 5795 | 2161199339*7001#+1 | 3019 | 2012 | Arithmetic progression (5,d=481789017*7001#) | |
| 5796 | 1679410322*7001#+1 | 3019 | 2012 | Arithmetic progression (4,d=481789017*7001#) | |
| 5797 | 1197621305*7001#+1 | 3019 | 2012 | Arithmetic progression (3,d=481789017*7001#) | |
| 5798 | 715832288*7001#+1 | 3019 | 2012 | Arithmetic progression (2,d=481789017*7001#) | |
| 5799 | 234043271*7001#+1 | 3018 | 2012 | Arithmetic progression (1,d=481789017*7001#) | |
| 5800 | U(14431) | 3016 | 2001 | Fibonacci | Fibonacci number |
| 5801 | 138281163736*6977#+1 | 3006 | 2016 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5802 | 69140581868*6977#+1 | 3005 | 2016 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5803 | 34570290934*6977#+1 | 3005 | 2016 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5804 | 17285145467*6977#+1 | 3005 | 2016 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5805 | 375967981369*6907#*8-1 | 2972 | 2017 | Cunningham chain | Cunningham chain (8p+7) |
| 5806 | 375967981369*6907#*4-1 | 2972 | 2017 | Cunningham chain | Cunningham chain (4p+3) |
| 5807 | 375967981369*6907#*2-1 | 2972 | 2017 | Cunningham chain | Cunningham chain (2p+1) |
| 5808 | 375967981369*6907#-1 | 2971 | 2017 | Cunningham chain | Cunningham chain (p) |
| 5809 | V(13963) | 2919 | 2002 | Lucas | Lucas number, ECPP |
| 5810 | 9531*2^9531-1 | 2874 | 1984 | Woodall | Woodall |
| 5811 | -E(1174)/50550511342697072710795058639332351763 | 2829 | 2013 | Euler irregular | Euler irregular, ECPP |
| 5812 | V(12251) | 2561 | 2001 | Lucas | Lucas number |
| 5813 | 974!-1 | 2490 | 1992 | Factorial | Factorial |
| 5814 | 7755*2^7755-1 | 2339 | 1984 | Woodall | Woodall |
| 5815 | 116814018316*5303#+1 | 2271 | 2019 | Arithmetic progression (7,d=10892863626*5303#) | |
| 5816 | 116746086504*5303#+1 | 2271 | 2019 | Arithmetic progression (7,d=9726011684*5303#) | |
| 5817 | 116242725347*5303#+1 | 2271 | 2019 | Arithmetic progression (7,d=10388428124*5303#) | |
| 5818 | 107020074820*5303#+1 | 2271 | 2019 | Arithmetic progression (6,d=9726011684*5303#) | |
| 5819 | 105921154690*5303#+1 | 2271 | 2019 | Arithmetic progression (6,d=10892863626*5303#) | |
| 5820 | 105854297223*5303#+1 | 2271 | 2019 | Arithmetic progression (6,d=10388428124*5303#) | |
| 5821 | 97867278281*5303#+1 | 2271 | 2019 | Arithmetic progression (5,d=2972005888*5303#) | |
| 5822 | 97348096836*5303#+1 | 2271 | 2019 | Arithmetic progression (5,d=5447332033*5303#) | |
| 5823 | 97294063136*5303#+1 | 2271 | 2019 | Arithmetic progression (5,d=9726011684*5303#) | |
| 5824 | 96461651937*5303#+1 | 2271 | 2019 | Arithmetic progression (4,d=435232416*5303#) | |
| 5825 | 96026419521*5303#+1 | 2271 | 2019 | Arithmetic progression (3,d=435232416*5303#) | |
| 5826 | 95664304943*5303#+1 | 2271 | 2019 | Arithmetic progression (4,d=817534485*5303#) | |
| 5827 | 95591187105*5303#+1 | 2271 | 2019 | Arithmetic progression (2,d=435232416*5303#) | |
| 5828 | 95155954689*5303#+1 | 2271 | 2019 | Arithmetic progression (1,d=435232416*5303#) | |
| 5829 | 94895272393*5303#+1 | 2271 | 2019 | Arithmetic progression (4,d=2972005888*5303#) | |
| 5830 | 94846770458*5303#+1 | 2271 | 2019 | Arithmetic progression (3,d=817534485*5303#) | |
| 5831 | 94029235973*5303#+1 | 2271 | 2019 | Arithmetic progression (2,d=817534485*5303#) | |
| 5832 | 93984538785*5303#+1 | 2271 | 2019 | Arithmetic progression (3,d=387018369*5303#) | |
| 5833 | 93597520416*5303#+1 | 2271 | 2019 | Arithmetic progression (2,d=387018369*5303#) | |
| 5834 | 93211701488*5303#+1 | 2271 | 2019 | Arithmetic progression (1,d=817534485*5303#) | |
| 5835 | 93210502047*5303#+1 | 2271 | 2019 | Arithmetic progression (1,d=387018369*5303#) | |
| 5836 | 69285767989*5303#+1 | 2271 | 2019 | Arithmetic progression (8,d=3026809034*5303#) | |
| 5837 | 66258958955*5303#+1 | 2271 | 2019 | Arithmetic progression (7,d=3026809034*5303#) | |
| 5838 | 63232149921*5303#+1 | 2271 | 2019 | Arithmetic progression (6,d=3026809034*5303#) | |
| 5839 | 60205340887*5303#+1 | 2271 | 2019 | Arithmetic progression (5,d=3026809034*5303#) | |
| 5840 | 57178531853*5303#+1 | 2271 | 2019 | Arithmetic progression (4,d=3026809034*5303#) | |
| 5841 | 54151722819*5303#+1 | 2271 | 2019 | Arithmetic progression (3,d=3026809034*5303#) | |
| 5842 | 51124913785*5303#+1 | 2271 | 2019 | Arithmetic progression (2,d=3026809034*5303#) | |
| 5843 | 48098104751*5303#+1 | 2270 | 2019 | Arithmetic progression (1,d=3026809034*5303#) | |
| 5844 | V(10691) | 2235 | 1995 | Lucas | Lucas number |
| 5845 | 15863979409328*4813#+1 | 2069 | 2026 | Cunningham chain | Cunningham chain 2nd kind (16p-15) |
| 5846 | 7931989704664*4813#+1 | 2069 | 2026 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5847 | 3965994852332*4813#+1 | 2069 | 2026 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5848 | 1982997426166*4813#+1 | 2068 | 2026 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5849 | 991498713083*4813#+1 | 2068 | 2026 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5850 | 8724918635648*4801#-1 | 2065 | 2026 | Cunningham chain | Cunningham chain (16p+15) |
| 5851 | 4362459317824*4801#-1 | 2065 | 2026 | Cunningham chain | Cunningham chain (8p+7) |
| 5852 | 2181229658912*4801#-1 | 2065 | 2026 | Cunningham chain | Cunningham chain (4p+3) |
| 5853 | 1090614829456*4801#-1 | 2064 | 2026 | Cunningham chain | Cunningham chain (2p+1) |
| 5854 | 545307414728*4801#-1 | 2064 | 2026 | Cunningham chain | Cunningham chain (p) |
| 5855 | 566761969187*4733#/2+4 | 2034 | 2020 | Quintuplet (5) | |
| 5856 | 566761969187*4733#/2+2 | 2034 | 2020 | Quintuplet (4) | |
| 5857 | 566761969187*4733#/2-2 | 2034 | 2020 | Quintuplet (3) | |
| 5858 | 566761969187*4733#/2-4 | 2034 | 2020 | Quintuplet (2) | |
| 5859 | 566761969187*4733#/2-8 | 2034 | 2020 | Quintuplet (1) | |
| 5860 | U(9677) | 2023 | 2000 | Fibonacci | Fibonacci number, ECPP |
| 5861 | 7610828704751636272*4679#-1 | 2020 | 2024 | Cunningham chain | Cunningham chain (16p+15) |
| 5862 | 3805414352375818136*4679#-1 | 2020 | 2024 | Cunningham chain | Cunningham chain (8p+7) |
| 5863 | 1902707176187909068*4679#-1 | 2019 | 2024 | Cunningham chain | Cunningham chain (4p+3) |
| 5864 | 951353588093954534*4679#-1 | 2019 | 2024 | Cunningham chain | Cunningham chain (2p+1) |
| 5865 | 475676794046977267*4679#-1 | 2019 | 2024 | Cunningham chain | Cunningham chain (p) |
| 5866 | 2167681045402*4663#+3399421637 | 2006 | 2026 | Consecutive primes arithmetic progression (5,d=30) | |
| 5867 | 2167681045402*4663#+3399421607 | 2006 | 2026 | Consecutive primes arithmetic progression (4,d=30) | |
| 5868 | 2167681045402*4663#+3399421577 | 2006 | 2026 | Consecutive primes arithmetic progression (3,d=30) | |
| 5869 | 2167681045402*4663#+3399421547 | 2006 | 2026 | Consecutive primes arithmetic progression (2,d=30) | |
| 5870 | 2167681045402*4663#+3399421517 | 2006 | 2026 | Consecutive primes arithmetic progression (1,d=30) | |
| 5871 | 126831252923413*4657#/273+13 | 2002 | 2020 | Quintuplet (5) | |
| 5872 | 126831252923413*4657#/273+9 | 2002 | 2020 | Quintuplet (4) | |
| 5873 | 126831252923413*4657#/273+7 | 2002 | 2020 | Quintuplet (3) | |
| 5874 | 126831252923413*4657#/273+3 | 2002 | 2020 | Quintuplet (2) | |
| 5875 | 126831252923413*4657#/273+1 | 2002 | 2020 | Quintuplet (1) | |
| 5876 | 6611*2^6611+1 | 1994 | 1984 | Cullen | Cullen |
| 5877 | U(9311) | 1946 | 1995 | Fibonacci | Fibonacci number |
| 5878 | 2738129459017*4211#+3399421637 | 1805 | 2022 | Consecutive primes arithmetic progression (5,d=30) | |
| 5879 | 2738129459017*4211#+3399421607 | 1805 | 2022 | Consecutive primes arithmetic progression (4,d=30) | |
| 5880 | 2738129459017*4211#+3399421577 | 1805 | 2022 | Consecutive primes arithmetic progression (3,d=30) | |
| 5881 | 2738129459017*4211#+3399421547 | 1805 | 2022 | Consecutive primes arithmetic progression (2,d=30) | |
| 5882 | 2738129459017*4211#+3399421517 | 1805 | 2022 | Consecutive primes arithmetic progression (1,d=30) | |
| 5883 | V(8467) | 1770 | 2000 | Lucas | Lucas number, ECPP |
| 5884 | 5795*2^5795+1 | 1749 | 1984 | Cullen | Cullen |
| 5885 | (2^5807+1)/3 | 1748 | 1998 | Wagstaff | Cyclotomy, generalized Lucas number, Wagstaff |
| 5886 | 54201838768*3917#-1 | 1681 | 2016 | Cunningham chain | Cunningham chain (16p+15) |
| 5887 | 27100919384*3917#-1 | 1681 | 2016 | Cunningham chain | Cunningham chain (8p+7) |
| 5888 | 13550459692*3917#-1 | 1680 | 2016 | Cunningham chain | Cunningham chain (4p+3) |
| 5889 | 6775229846*3917#-1 | 1680 | 2016 | Cunningham chain | Cunningham chain (2p+1) |
| 5890 | 3387614923*3917#-1 | 1680 | 2016 | Cunningham chain | Cunningham chain (p) |
| 5891 | 102619722624*3797#+1 | 1631 | 2016 | Cunningham chain | Cunningham chain 2nd kind (16p-15) |
| 5892 | 51309861312*3797#+1 | 1631 | 2016 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5893 | 25654930656*3797#+1 | 1631 | 2016 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5894 | 12827465328*3797#+1 | 1630 | 2016 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5895 | 6413732664*3797#+1 | 1630 | 2016 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5896 | 394254311495*3733#/2+4 | 1606 | 2017 | Quintuplet (5) | |
| 5897 | 394254311495*3733#/2+2 | 1606 | 2017 | Quintuplet (4) | |
| 5898 | 394254311495*3733#/2-2 | 1606 | 2017 | Quintuplet (3) | |
| 5899 | 394254311495*3733#/2-4 | 1606 | 2017 | Quintuplet (2) | |
| 5900 | 394254311495*3733#/2-8 | 1606 | 2017 | Quintuplet (1) | |
| 5901 | 78531447842897*3727#/2+4 | 1605 | 2026 | Quintuplet (5) | |
| 5902 | 78531447842897*3727#/2+2 | 1605 | 2026 | Quintuplet (4) | |
| 5903 | 78531447842897*3727#/2-2 | 1605 | 2026 | Quintuplet (3) | |
| 5904 | 78531447842897*3727#/2-4 | 1605 | 2026 | Quintuplet (2) | |
| 5905 | 78531447842897*3727#/2-8 | 1605 | 2026 | Quintuplet (1) | |
| 5906 | 83*2^5318-1 | 1603 | 1984 | Woodall | Woodall |
| 5907 | 652229318541*3527#+3399421637 | 1504 | 2021 | Consecutive primes arithmetic progression (5,d=30), ECPP | |
| 5908 | 652229318541*3527#+3399421607 | 1504 | 2021 | Consecutive primes arithmetic progression (4,d=30), ECPP | |
| 5909 | 652229318541*3527#+3399421577 | 1504 | 2021 | Consecutive primes arithmetic progression (3,d=30), ECPP | |
| 5910 | 652229318541*3527#+3399421547 | 1504 | 2021 | Consecutive primes arithmetic progression (2,d=30), ECPP | |
| 5911 | 652229318541*3527#+3399421517 | 1504 | 2021 | Consecutive primes arithmetic progression (1,d=30), ECPP | |
| 5912 | 3199190962192*3499#-1 | 1494 | 2016 | Cunningham chain | Cunningham chain (16p+15) |
| 5913 | 1599595481096*3499#-1 | 1493 | 2016 | Cunningham chain | Cunningham chain (8p+7) |
| 5914 | 799797740548*3499#-1 | 1493 | 2016 | Cunningham chain | Cunningham chain (4p+3) |
| 5915 | 399898870274*3499#-1 | 1493 | 2016 | Cunningham chain | Cunningham chain (2p+1) |
| 5916 | 199949435137*3499#-1 | 1493 | 2016 | Cunningham chain | Cunningham chain (p) |
| 5917 | 4713*2^4713+1 | 1423 | 1984 | Cullen | Cullen |
| 5918 | 449209457832*3307#+1633050403 | 1408 | 2021 | Consecutive primes arithmetic progression (5,d=30), ECPP | |
| 5919 | 449209457832*3307#+1633050373 | 1408 | 2021 | Consecutive primes arithmetic progression (4,d=30), ECPP | |
| 5920 | 449209457832*3307#+1633050343 | 1408 | 2021 | Consecutive primes arithmetic progression (3,d=30), ECPP | |
| 5921 | 449209457832*3307#+1633050313 | 1408 | 2021 | Consecutive primes arithmetic progression (2,d=30), ECPP | |
| 5922 | 449209457832*3307#+1633050283 | 1408 | 2021 | Consecutive primes arithmetic progression (1,d=30), ECPP | |
| 5923 | 5780736564512*3023#-1 | 1301 | 2015 | Cunningham chain | Cunningham chain (16p+15) |
| 5924 | 2890368282256*3023#-1 | 1300 | 2015 | Cunningham chain | Cunningham chain (8p+7) |
| 5925 | 1445184141128*3023#-1 | 1300 | 2015 | Cunningham chain | Cunningham chain (4p+3) |
| 5926 | 722592070564*3023#-1 | 1300 | 2015 | Cunningham chain | Cunningham chain (2p+1) |
| 5927 | 361296035282*3023#-1 | 1299 | 2015 | Cunningham chain | Cunningham chain (p) |
| 5928 | 2746496109133*3001#+27011 | 1290 | 2021 | Consecutive primes arithmetic progression (5,d=30), ECPP | |
| 5929 | 2746496109133*3001#+26981 | 1290 | 2021 | Consecutive primes arithmetic progression (4,d=30), ECPP | |
| 5930 | 2746496109133*3001#+26951 | 1290 | 2021 | Consecutive primes arithmetic progression (3,d=30), ECPP | |
| 5931 | 2746496109133*3001#+26921 | 1290 | 2021 | Consecutive primes arithmetic progression (2,d=30), ECPP | |
| 5932 | 2746496109133*3001#+26891 | 1290 | 2021 | Consecutive primes arithmetic progression (1,d=30), ECPP | |
| 5933 | 898966996992*3001#+1 | 1289 | 2015 | Cunningham chain | Cunningham chain 2nd kind (16p-15) |
| 5934 | 449483498496*3001#+1 | 1289 | 2015 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5935 | 224741749248*3001#+1 | 1289 | 2015 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5936 | 112370874624*3001#+1 | 1289 | 2015 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5937 | 56185437312*3001#+1 | 1288 | 2015 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5938 | 10778909697259681742848*2963#+1 | 1286 | 2026 | Cunningham chain | Cunningham chain 2nd kind (16p-15) |
| 5939 | 5389454848629840871424*2963#+1 | 1285 | 2026 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5940 | 2694727424314920435712*2963#+1 | 1285 | 2026 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5941 | 1347363712157460217856*2963#+1 | 1285 | 2026 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5942 | 673681856078730108928*2963#+1 | 1284 | 2026 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5943 | 42530119784448*2969#+1 | 1281 | 2017 | Cunningham chain | Cunningham chain 2nd kind (16p-15) |
| 5944 | 21265059892224*2969#+1 | 1280 | 2017 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 5945 | 10632529946112*2969#+1 | 1280 | 2017 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 5946 | 5316264973056*2969#+1 | 1280 | 2017 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 5947 | 2658132486528*2969#+1 | 1279 | 2017 | Cunningham chain | Cunningham chain 2nd kind (p) |
| 5948 | U(5387) | 1126 | 1990 | Fibonacci | Fibonacci number |
| 5949 | 8063878333289*2647#/2+8 | 1125 | 2026 | Sextuplet (6) | |
| 5950 | 8063878333289*2647#/2+4 | 1125 | 2026 | Sextuplet (5) | |
| 5951 | 8063878333289*2647#/2+2 | 1125 | 2026 | Sextuplet (4) | |
| 5952 | 8063878333289*2647#/2-2 | 1125 | 2026 | Sextuplet (3) | |
| 5953 | 8063878333289*2647#/2-4 | 1125 | 2026 | Sextuplet (2) | |
| 5954 | 8063878333289*2647#/2-8 | 1125 | 2026 | Sextuplet (1) | |
| 5955 | 2^3700+33888977692820810260792517467 | 1114 | 2026 | Sextuplet (6) | |
| 5956 | 2^3700+33888977692820810260792517463 | 1114 | 2026 | Sextuplet (5) | |
| 5957 | 2^3700+33888977692820810260792517461 | 1114 | 2026 | Sextuplet (4) | |
| 5958 | 2^3700+33888977692820810260792517457 | 1114 | 2026 | Sextuplet (3) | |
| 5959 | 2^3700+33888977692820810260792517455 | 1114 | 2026 | Sextuplet (2) | |
| 5960 | 2^3700+33888977692820810260792517451 | 1114 | 2026 | Sextuplet (1) | |
| 5961 | 1176100079*2591#+1 | 1101 | 2019 | Arithmetic progression (8,d=60355670*2591#) | |
| 5962 | 1115744409*2591#+1 | 1101 | 2019 | Arithmetic progression (7,d=60355670*2591#) | |
| 5963 | 2858838044189*2579#+1 | 1101 | 2026 | Arithmetic progression (8,d=1022542838*2579#) | |
| 5964 | 2858638245658*2579#+1 | 1101 | 2026 | Arithmetic progression (8,d=934058758*2579#) | |
| 5965 | 2857876262054*2579#+1 | 1101 | 2026 | Arithmetic progression (8,d=480982929*2579#) | |
| 5966 | 2857815501351*2579#+1 | 1101 | 2026 | Arithmetic progression (7,d=1022542838*2579#) | |
| 5967 | 2857704186900*2579#+1 | 1101 | 2026 | Arithmetic progression (7,d=934058758*2579#) | |
| 5968 | 2857395279125*2579#+1 | 1101 | 2026 | Arithmetic progression (7,d=480982929*2579#) | |
| 5969 | 2856914296196*2579#+1 | 1101 | 2026 | Arithmetic progression (6,d=480982929*2579#) | |
| 5970 | 2856792958513*2579#+1 | 1101 | 2026 | Arithmetic progression (6,d=1022542838*2579#) | |
| 5971 | 2856770128142*2579#+1 | 1101 | 2026 | Arithmetic progression (6,d=934058758*2579#) | |
| 5972 | 2856433313267*2579#+1 | 1101 | 2026 | Arithmetic progression (5,d=480982929*2579#) | |
| 5973 | 2855952330338*2579#+1 | 1101 | 2026 | Arithmetic progression (4,d=480982929*2579#) | |
| 5974 | 2855836069384*2579#+1 | 1101 | 2026 | Arithmetic progression (5,d=934058758*2579#) | |
| 5975 | 2855770415675*2579#+1 | 1101 | 2026 | Arithmetic progression (5,d=1022542838*2579#) | |
| 5976 | 2855700121879*2579#+1 | 1101 | 2026 | Arithmetic progression (6,d=77048673*2579#) | |
| 5977 | 2855623073206*2579#+1 | 1101 | 2026 | Arithmetic progression (5,d=77048673*2579#) | |
| 5978 | 2855546024533*2579#+1 | 1101 | 2026 | Arithmetic progression (4,d=77048673*2579#) | |
| 5979 | 2855471347409*2579#+1 | 1101 | 2026 | Arithmetic progression (3,d=480982929*2579#) | |
| 5980 | 2855468975860*2579#+1 | 1101 | 2026 | Arithmetic progression (3,d=77048673*2579#) | |
| 5981 | 2855391927187*2579#+1 | 1101 | 2026 | Arithmetic progression (2,d=77048673*2579#) | |
| 5982 | 2855314878514*2579#+1 | 1101 | 2026 | Arithmetic progression (1,d=77048673*2579#) | |
| 5983 | 2854990364480*2579#+1 | 1101 | 2026 | Arithmetic progression (2,d=480982929*2579#) | |
| 5984 | 2854902010626*2579#+1 | 1101 | 2026 | Arithmetic progression (4,d=934058758*2579#) | |
| 5985 | 2854747872837*2579#+1 | 1101 | 2026 | Arithmetic progression (4,d=1022542838*2579#) | |
| 5986 | 2854509381551*2579#+1 | 1101 | 2026 | Arithmetic progression (1,d=480982929*2579#) | |
| 5987 | 2853967951868*2579#+1 | 1101 | 2026 | Arithmetic progression (3,d=934058758*2579#) | |
| 5988 | 2853725329999*2579#+1 | 1101 | 2026 | Arithmetic progression (3,d=1022542838*2579#) | |
| 5989 | 2853033893110*2579#+1 | 1101 | 2026 | Arithmetic progression (2,d=934058758*2579#) | |
| 5990 | 2852702787161*2579#+1 | 1101 | 2026 | Arithmetic progression (2,d=1022542838*2579#) | |
| 5991 | 2852099834352*2579#+1 | 1101 | 2026 | Arithmetic progression (1,d=934058758*2579#) | |
| 5992 | 2851680244323*2579#+1 | 1101 | 2026 | Arithmetic progression (1,d=1022542838*2579#) | |
| 5993 | (2^3539+1)/3 | 1065 | 1989 | Wagstaff | First titanic by ECPP, generalized Lucas number, Wagstaff |
| 5994 | 1968492305267*2459#+1 | 1060 | 2026 | Arithmetic progression (9,d=241047628*2459#) | |
| 5995 | 1968251257639*2459#+1 | 1060 | 2026 | Arithmetic progression (8,d=241047628*2459#) | |
| 5996 | 1968010210011*2459#+1 | 1060 | 2026 | Arithmetic progression (7,d=241047628*2459#) | |
| 5997 | 1967769162383*2459#+1 | 1060 | 2026 | Arithmetic progression (6,d=241047628*2459#) | |
| 5998 | 1967528114755*2459#+1 | 1060 | 2026 | Arithmetic progression (5,d=241047628*2459#) | |
| 5999 | 1967287067127*2459#+1 | 1060 | 2026 | Arithmetic progression (4,d=241047628*2459#) | |
| 6000 | 1967046019499*2459#+1 | 1060 | 2026 | Arithmetic progression (3,d=241047628*2459#) | |
| 6001 | 1966804971871*2459#+1 | 1060 | 2026 | Arithmetic progression (2,d=241047628*2459#) | |
| 6002 | 1966563924243*2459#+1 | 1060 | 2026 | Arithmetic progression (1,d=241047628*2459#) | |
| 6003 | 28993093368077*2399#+19433 | 1037 | 2016 | Sextuplet (6), ECPP | |
| 6004 | 28993093368077*2399#+19429 | 1037 | 2016 | Sextuplet (5), ECPP | |
| 6005 | 28993093368077*2399#+19427 | 1037 | 2016 | Sextuplet (4), ECPP | |
| 6006 | 28993093368077*2399#+19423 | 1037 | 2016 | Sextuplet (3), ECPP | |
| 6007 | 28993093368077*2399#+19421 | 1037 | 2016 | Sextuplet (2), ECPP | |
| 6008 | 28993093368077*2399#+19417 | 1037 | 2016 | Sextuplet (1), ECPP | |
| 6009 | 64158976085*2399#+1 | 1034 | 2025 | Arithmetic progression (9,d=6383832302*2399#) | |
| 6010 | 57775143783*2399#+1 | 1034 | 2025 | Arithmetic progression (8,d=6383832302*2399#) | |
| 6011 | 51391311481*2399#+1 | 1034 | 2025 | Arithmetic progression (7,d=6383832302*2399#) | |
| 6012 | 45007479179*2399#+1 | 1034 | 2025 | Arithmetic progression (6,d=6383832302*2399#) | |
| 6013 | 38623646877*2399#+1 | 1034 | 2025 | Arithmetic progression (5,d=6383832302*2399#) | |
| 6014 | 32239814575*2399#+1 | 1034 | 2025 | Arithmetic progression (4,d=6383832302*2399#) | |
| 6015 | 25855982273*2399#+1 | 1034 | 2025 | Arithmetic progression (3,d=6383832302*2399#) | |
| 6016 | 19472149971*2399#+1 | 1034 | 2025 | Arithmetic progression (2,d=6383832302*2399#) | |
| 6017 | 13088317669*2399#+1 | 1034 | 2025 | Arithmetic progression (1,d=6383832302*2399#) | |
| 6018 | R(1031) | 1031 | 1985 | Repunit | Repunit |
| 6019 | 89595955370432*2371#-1 | 1017 | 2015 | Cunningham chain | Cunningham chain (32p+31) |
| 6020 | 44797977685216*2371#-1 | 1017 | 2015 | Cunningham chain | Cunningham chain (16p+15) |
| 6021 | 22398988842608*2371#-1 | 1017 | 2015 | Cunningham chain | Cunningham chain (8p+7) |
| 6022 | 11199494421304*2371#-1 | 1016 | 2015 | Cunningham chain | Cunningham chain (4p+3) |
| 6023 | 5599747210652*2371#-1 | 1016 | 2015 | Cunningham chain | Cunningham chain (2p+1) |
| 6024 | 2799873605326*2371#-1 | 1016 | 2015 | Cunningham chain | Cunningham chain (p) |
| 6025 | 116040452086*2371#+1 | 1014 | 2012 | Arithmetic progression (9,d=6317280828*2371#) | |
| 6026 | 109723171258*2371#+1 | 1014 | 2012 | Arithmetic progression (8,d=6317280828*2371#) | |
| 6027 | 103405890430*2371#+1 | 1014 | 2012 | Arithmetic progression (7,d=6317280828*2371#) | |
| 6028 | 97336164242*2371#+1 | 1014 | 2013 | Arithmetic progression (9,d=6350457699*2371#) | |
| 6029 | 97088609602*2371#+1 | 1014 | 2012 | Arithmetic progression (6,d=6317280828*2371#) | |
| 6030 | 93537753980*2371#+1 | 1014 | 2013 | Arithmetic progression (9,d=3388165411*2371#) | |
| 6031 | 92709013183*2371#+1 | 1014 | 2013 | Arithmetic progression (8,d=127155673*2371#) | |
| 6032 | 92581857510*2371#+1 | 1014 | 2013 | Arithmetic progression (7,d=127155673*2371#) | |
| 6033 | 92454701837*2371#+1 | 1014 | 2013 | Arithmetic progression (6,d=127155673*2371#) | |
| 6034 | 92327546164*2371#+1 | 1014 | 2013 | Arithmetic progression (5,d=127155673*2371#) | |
| 6035 | 92200390491*2371#+1 | 1014 | 2013 | Arithmetic progression (4,d=127155673*2371#) | |
| 6036 | 92073234818*2371#+1 | 1014 | 2013 | Arithmetic progression (3,d=127155673*2371#) | |
| 6037 | 91946079145*2371#+1 | 1014 | 2013 | Arithmetic progression (2,d=127155673*2371#) | |
| 6038 | 91818923472*2371#+1 | 1014 | 2013 | Arithmetic progression (1,d=127155673*2371#) | |
| 6039 | 90985706543*2371#+1 | 1014 | 2013 | Arithmetic progression (8,d=6350457699*2371#) | |
| 6040 | 90771328774*2371#+1 | 1014 | 2012 | Arithmetic progression (5,d=6317280828*2371#) | |
| 6041 | 86761423158*2371#+1 | 1014 | 2013 | Arithmetic progression (7,d=3388165411*2371#) | |
| 6042 | 84454047946*2371#+1 | 1014 | 2012 | Arithmetic progression (4,d=6317280828*2371#) | |
| 6043 | 83373257747*2371#+1 | 1014 | 2013 | Arithmetic progression (6,d=3388165411*2371#) | |
| 6044 | 79985092336*2371#+1 | 1014 | 2013 | Arithmetic progression (5,d=3388165411*2371#) | |
| 6045 | 78136767118*2371#+1 | 1014 | 2012 | Arithmetic progression (3,d=6317280828*2371#) | |
| 6046 | 76596926925*2371#+1 | 1014 | 2013 | Arithmetic progression (4,d=3388165411*2371#) | |
| 6047 | 73208761514*2371#+1 | 1014 | 2013 | Arithmetic progression (3,d=3388165411*2371#) | |
| 6048 | 71819486290*2371#+1 | 1014 | 2012 | Arithmetic progression (2,d=6317280828*2371#) | |
| 6049 | 69820596103*2371#+1 | 1014 | 2013 | Arithmetic progression (2,d=3388165411*2371#) | |
| 6050 | 66432430692*2371#+1 | 1014 | 2013 | Arithmetic progression (1,d=3388165411*2371#) | |
| 6051 | 65502205462*2371#+1 | 1014 | 2012 | Arithmetic progression (1,d=6317280828*2371#) | |
| 6052 | 533098369554*2357#+3399421667 | 1012 | 2021 | Consecutive primes arithmetic progression (6,d=30), ECPP | |
| 6053 | 533098369554*2357#+3399421637 | 1012 | 2021 | Consecutive primes arithmetic progression (5,d=30), ECPP | |
| 6054 | 533098369554*2357#+3399421607 | 1012 | 2021 | Consecutive primes arithmetic progression (4,d=30), ECPP | |
| 6055 | 533098369554*2357#+3399421577 | 1012 | 2021 | Consecutive primes arithmetic progression (3,d=30), ECPP | |
| 6056 | 533098369554*2357#+3399421547 | 1012 | 2021 | Consecutive primes arithmetic progression (2,d=30), ECPP | |
| 6057 | 533098369554*2357#+3399421517 | 1012 | 2021 | Consecutive primes arithmetic progression (1,d=30), ECPP | |
| 6058 | 113225039190926127209*2339#/57057+21 | 1002 | 2021 | Septuplet (7) | |
| 6059 | 113225039190926127209*2339#/57057+19 | 1002 | 2021 | Septuplet (6) | |
| 6060 | 113225039190926127209*2339#/57057+13 | 1002 | 2021 | Septuplet (5) | |
| 6061 | 113225039190926127209*2339#/57057+9 | 1002 | 2021 | Septuplet (4) | |
| 6062 | 113225039190926127209*2339#/57057+7 | 1002 | 2021 | Septuplet (3) | |
| 6063 | 1184490310627008*2339#+1 | 1001 | 2025 | Cunningham chain | Cunningham chain 2nd kind (32p-31) |
| 6064 | 592245155313504*2339#+1 | 1001 | 2025 | Cunningham chain | Cunningham chain 2nd kind (16p-15) |
| 6065 | 296122577656752*2339#+1 | 1001 | 2025 | Cunningham chain | Cunningham chain 2nd kind (8p-7) |
| 6066 | 148061288828376*2339#+1 | 1001 | 2025 | Cunningham chain | Cunningham chain 2nd kind (4p-3) |
| 6067 | 74030644414188*2339#+1 | 1000 | 2025 | Cunningham chain | Cunningham chain 2nd kind (2p-1) |
| 6068 | 37015322207094*2339#+1 | 1000 | 2025 | Cunningham chain | Cunningham chain 2nd kind (p) |