Since June 16, 2000

STUDIO KAMADA

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Last update

Sequence

General term

Room for prime numbers

Prime numbers

1. 7·10¹+1 = 71 is prime.
2. 7·10²+1 = 701 is prime.
3. 7·10³+1 = 7001 is prime.
4. 7·10⁴+1 = 70001 is prime.
5. 7·10⁵+1 = 700001 is prime.
6. 7·10⁸+1 = 700000001 is prime.
7. 7·10⁹+1 = 7000000001_<10> is prime.
8. 7·10⁴⁵+1 = 7(0)₄₄1_<46> is prime.
9. 7·10¹³⁶+1 = 7(0)₁₃₅1_<137> is prime.
10. 7·10¹⁴²+1 = 7(0)₁₄₁1_<143> is prime.
11. 7·10¹⁵⁸+1 = 7(0)₁₅₇1_<159> is prime.
12. 7·10²⁴³+1 = 7(0)₂₄₂1_<244> is prime.
13. 7·10⁹²³+1 = 7(0)₉₂₂1_<924> is prime.
14. 7·10¹²³⁵+1 = 7(0)₁₂₃₄1_<1236> is prime.
15. 7·10²¹⁹⁶+1 = 7(0)₂₁₉₅1_<2197> is prime.
16. 7·10⁴⁶⁵⁰+1 = 7(0)₄₆₄₉1_<4651> is prime. (Makoto Kamada / Jul 29, 2004)
17. 7·10⁶¹¹⁹+1 = 7(0)₆₁₁₈1_<6120> is prime. (Makoto Kamada / Jul 29, 2004)
18. 7·10⁷³²⁴+1 = 7(0)₇₃₂₃1_<7325> is prime. (Makoto Kamada / Jul 29, 2004)
19. 7·10⁹⁵⁴³+1 = 7(0)₉₅₄₂1_<9544> is prime. (Makoto Kamada / Jul 29, 2004)
20. 7·10¹³⁴⁹⁴+1 = 7(0)₁₃₄₉₃1_<13495> is prime. (Yves Gallot / Yves Gallot's Proth.exe / Jan 20, 1999)

• 1-10000

• The Prime Database: The List of Largest Known Primes Home Page (Chris K. Caldwell)
• A056804 (On-Line Encyclopedia of Integer Sequences)

Condition

Status

Factorization results

7·10¹+1 =

71

= definitely prime number

7·10²+1 =

701

= definitely prime number

7·10³+1 =

7001

= definitely prime number

7·10⁴+1 =

70001

= definitely prime number

7·10⁵+1 =

700001

= definitely prime number

7·10⁶+1 =

7000001

= 197 · 35533

7·10⁷+1 =

70000001

= 43 · 61 · 26687

7·10⁸+1 =

700000001

= definitely prime number

7·10⁹+1 =

7000000001_<10>

= definitely prime number

7·10¹⁰+1 =

70000000001_<11>

= 53 · 1320754717_<10>

7·10¹¹+1 =

700000000001_<12>

= 41149 · 17011349

7·10¹²+1 =

7000000000001_<13>

= 23 · 304347826087_<12>

7·10¹³+1 =

70000000000001_<14>

= 67 · 1044776119403_<13>

7·10¹⁴+1 =

700000000000001_<15>

= 964517 · 725751853

7·10¹⁵+1 =

7000000000000001_<16>

= 17 · 19 · 4397 · 4928775671_<10>

7·10¹⁶+1 =

70000000000000001_<17>

= 421 · 7057 · 23561114333_<11>

7·10¹⁷+1 =

700000000000000001_<18>

= 7993 · 87576629550857_<14>

7·10¹⁸+1 =

7000000000000000001_<19>

= 883 · 11897 · 666346122451_<12>

7·10¹⁹+1 =

70000000000000000001_<20>

= 151 · 463576158940397351_<18>

7·10²⁰+1 =

700000000000000000001_<21>

= 1709 · 409596255119953189_<18>

7·10²¹+1 =

7000000000000000000001_<22>

= 353 · 6909827 · 2869829928971_<13>

7·10²²+1 =

70000000000000000000001_<23>

= 29 · 2546657 · 947828114837717_<15>

7·10²³+1 =

700000000000000000000001_<24>

= 53 · 13207547169811320754717_<23>

7·10²⁴+1 =

7000000000000000000000001_<25>

= 373 · 366097 · 12904369 · 3972430109_<10>

7·10²⁵+1 =

70000000000000000000000001_<26>

= 1201 · 4091 · 14247069835676331811_<20>

7·10²⁶+1 =

700000000000000000000000001_<27>

= 103723 · 6748744251516057190787_<22>

7·10²⁷+1 =

7000000000000000000000000001_<28>

= 131 · 1165583 · 3256553 · 14077495236829_<14>

7·10²⁸+1 =

70000000000000000000000000001_<29>

= 43 · 8597482263017_<13> · 189346942156171_<15>

7·10²⁹+1 =

700000000000000000000000000001_<30>

= 38557 · 1527616714369_<13> · 11884485990197_<14>

7·10³⁰+1 =

7000000000000000000000000000001_<31>

= 22751 · 311728909 · 987007539137739739_<18>

7·10³¹+1 =

70000000000000000000000000000001_<32>

= 17 · 47 · 7620101 · 11497158881471824049299_<23>

7·10³²+1 =

700000000000000000000000000000001_<33>

= 8933779 · 318157145149_<12> · 246275468603831_<15>

7·10³³+1 =

7000000000000000000000000000000001_<34>

= 19 · 313 · 86837 · 13554867923990783781946759_<26>

7·10³⁴+1 =

70000000000000000000000000000000001_<35>

= 23 · 2039 · 2683 · 556329776746211678345922851_<27>

7·10³⁵+1 =

700000000000000000000000000000000001_<36>

= 971 · 138064909 · 3116790401_<10> · 1675281919706159_<16>

7·10³⁶+1 =

7000000000000000000000000000000000001_<37>

= 53 · 71 · 149 · 12484683968060611357138653116623_<32>

7·10³⁷+1 =

70000000000000000000000000000000000001_<38>

= 6994839869_<10> · 57678426193_<11> · 173502949270994053_<18>

7·10³⁸+1 =

700000000000000000000000000000000000001_<39>

= 317 · 1829879 · 1206747491361166227530967239507_<31>

7·10³⁹+1 =

7000000000000000000000000000000000000001_<40>

= 2887 · 357974663581_<12> · 388814273833_<12> · 17420345593451_<14>

7·10⁴⁰+1 =

70000000000000000000000000000000000000001_<41>

= 2219623680068849293_<19> · 31536877457456530777157_<23>

7·10⁴¹+1 =

700000000000000000000000000000000000000001_<42>

= 163 · 1667 · 2576171882187979581997710887270398681_<37>

7·10⁴²+1 =

7000000000000000000000000000000000000000001_<43>

= 9913661 · 13905242467_<11> · 50779148014500236425667623_<26>

7·10⁴³+1 =

70000000000000000000000000000000000000000001_<44>

= 59 · 22787 · 5115254569928473549_<19> · 10178683817570268053_<20>

7·10⁴⁴+1 =

700000000000000000000000000000000000000000001_<45>

= 631 · 5273 · 283802089 · 1184863787_<10> · 625643439962731117589_<21>

7·10⁴⁵+1 =

7000000000000000000000000000000000000000000001_<46>

= definitely prime number

7·10⁴⁶+1 =

70000000000000000000000000000000000000000000001_<47>

= 67 · 1723 · 167483 · 192326681 · 2965271891_<10> · 6348383739954260377_<19>

7·10⁴⁷+1 =

700000000000000000000000000000000000000000000001_<48>

= 17 · 809 · 624595408303267_<15> · 81489529409530467454585396451_<29>

7·10⁴⁸+1 =

7000000000000000000000000000000000000000000000001_<49>

= 335774807663894173723_<21> · 20847305516162787430315360787_<29>

7·10⁴⁹+1 =

70000000000000000000000000000000000000000000000001_<50>

= 43 · 53 · 15749 · 20707 · 10102501 · 9322977717564135646809458279333_<31>

7·10⁵⁰+1 =

700000000000000000000000000000000000000000000000001_<51>

= 29 · 24137931034482758620689655172413793103448275862069_<50>

7·10⁵¹+1 =

7000000000000000000000000000000000000000000000000001_<52>

= 19 · 107 · 36571 · 8844086717_<10> · 10645616898971703821463777637649471_<35>

7·10⁵²+1 =

70000000000000000000000000000000000000000000000000001_<53>

= 331 · 5066744745133_<13> · 510879105643829609_<18> · 81700154832720689143_<20>

7·10⁵³+1 =

700000000000000000000000000000000000000000000000000001_<54>

= 277 · 353 · 28969223382025922341_<20> · 247119327220915612206258469081_<30>

7·10⁵⁴+1 =

7000000000000000000000000000000000000000000000000000001_<55>

= 2076617 · 609738900073_<12> · 5528378025258263660015531789025244561_<37>

7·10⁵⁵+1 =

70000000000000000000000000000000000000000000000000000001_<56>

= 1733 · 746807 · 8300940757_<10> · 6515740551155259920298211947108344303_<37>

7·10⁵⁶+1 =

700000000000000000000000000000000000000000000000000000001_<57>

= 23² · 65171 · 3663073 · 80356697 · 68979546095780249020263358014353219_<35>

7·10⁵⁷+1 =

7000000000000000000000000000000000000000000000000000000001_<58>

= 431 · 872008382213547623659_<21> · 18625164201652084566455624905345069_<35>

7·10⁵⁸+1 =

70000000000000000000000000000000000000000000000000000000001_<59>

= 23627 · 131910613 · 22459998357768729911032893796446983194067544151_<47>

7·10⁵⁹+1 =

700000000000000000000000000000000000000000000000000000000001_<60>

= 1063 · 222317 · 4530622027_<10> · 5040195171932521817_<19> · 129714019157402149748609_<24>

7·10⁶⁰+1 =

7000000000000000000000000000000000000000000000000000000000001_<61>

= 6260983 · 1128365662841_<13> · 128449842236097864451_<21> · 7713865790225245405717_<22>

7·10⁶¹+1 =

70000000000000000000000000000000000000000000000000000000000001_<62>

= 31379 · 33840991 · 1053222795517808050831153_<25> · 62588654898405631375738453_<26>

7·10⁶²+1 =

700000000000000000000000000000000000000000000000000000000000001_<63>

= 53 · 263 · 30606318229_<11> · 1640798810097282938237794899318827947449057529871_<49>

7·10⁶³+1 =

7000000000000000000000000000000000000000000000000000000000000001_<64>

= 17 · 411764705882352941176470588235294117647058823529411764705882353_<63>

7·10⁶⁴+1 =

70000000000000000000000000000000000000000000000000000000000000001_<65>

= 155747 · 177830773 · 2527385174946935080064493411253552809147917330305471_<52>

7·10⁶⁵+1 =

700000000000000000000000000000000000000000000000000000000000000001_<66>

= 911 · 4111 · 8725373753730989_<16> · 21421414613986237422732343423725139036463429_<44>

7·10⁶⁶+1 =

7000000000000000000000000000000000000000000000000000000000000000001_<67>

= 179 · 3413 · 11457997436682287736505343518947435618330831670559657700510863_<62>

7·10⁶⁷+1 =

70000000000000000000000000000000000000000000000000000000000000000001_<68>

= 61 · 877 · 1041340910419_<13> · 1256538156552716729623377520533044743728407425653107_<52>

7·10⁶⁸+1 =

700000000000000000000000000000000000000000000000000000000000000000001_<69>

= 18777609181_<11> · 37278441214352803927387266884878937133950993374868450991221_<59>

7·10⁶⁹+1 =

7000000000000000000000000000000000000000000000000000000000000000000001_<70>

= 19 · 1371427934093335549122631_<25> · 268640475720764515979633440698742187063360909_<45>

7·10⁷⁰+1 =

70000000000000000000000000000000000000000000000000000000000000000000001_<71>

= 43 · 8704354929404289446554626939267521_<34> · 187022127423243424834177726936224067_<36>

7·10⁷¹+1 =

700000000000000000000000000000000000000000000000000000000000000000000001_<72>

= 71 · 144169 · 23996248319_<11> · 3102680142255775117_<19> · 918517534965761229165416642252824613_<36>

7·10⁷²+1 =

7000000000000000000000000000000000000000000000000000000000000000000000001_<73>

= 2843 · 5021 · 438439 · 21337290059_<11> · 52418250189967080049323234426128298639333271509067_<50>

7·10⁷³+1 =

70000000000000000000000000000000000000000000000000000000000000000000000001_<74>

= 443 · 96130808681091469_<17> · 9742871641117961701_<19> · 168711519586986544202026669610698003_<36>

7·10⁷⁴+1 =

700000000000000000000000000000000000000000000000000000000000000000000000001_<75>

= 109 · 2857 · 38873 · 247607413 · 233533721798448810420708866439356342455756308842550402673_<57>

7·10⁷⁵+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000001_<76>

= 53 · 181 · 503 · 1163 · 6197 · 42073 · 2038369 · 530935502475713_<15> · 4420652191725997735888870130542131409_<37>

7·10⁷⁶+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000001_<77>

= 191 · 130916809033144889755051_<24> · 16904389146780147811198177_<26> · 165603602344810655649299293_<27>

7·10⁷⁷+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000001_<78>

= 47 · 2953 · 37507 · 224629 · 96912111559_<11> · 6177041607312669385954348727264644004250809539685743_<52>

7·10⁷⁸+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000001_<79>

= 23 · 29 · 9052035909381906005231_<22> · 1159380356943895725035755204692052417643220887504346013_<55>

7·10⁷⁹+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000001_<80>

= 17 · 67 · 7433 · 64957250287_<11> · 2104847299828787515681_<22> · 60473061555825894732690012430445685827309_<41>

7·10⁸⁰+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000000001_<81>

= 1709686599653_<13> · 29046208851986050526491_<23> · 14095876190325431000221984046542857295930081687_<47>

7·10⁸¹+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000000001_<82>

= 1917887 · 80978482637540183_<17> · 45071850576775516869573739586045324426052488100321878261081_<59>

7·10⁸²+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000000001_<83>

= 15889141 · 14747139615121_<14> · 298737559793260759146850073050986309527116916277283924218166541_<63>

7·10⁸³+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000000000001_<84>

= 252960538573_<12> · 2767230034964493908395091215727935925673484749582139323602459161340773637_<73>

7·10⁸⁴+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<85>

= 10784957 · 372912963901_<12> · 1740492438042218441600795654554179784546137928409913148690052494393_<67>

7·10⁸⁵+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<86>

= 353 · 8457781026839364786981083_<25> · 23445899421709539751838042733667823710889768177163251387699_<59>

7·10⁸⁶+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<87>

= 1577653981_<10> · 5021705514998995631491_<22> · 88355795491020302517303932518723295632640532937242680231_<56>

7·10⁸⁷+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<88>

= 19 · 593 · 607 · 751 · 4051 · 336433221704369803061231886913782658143785716072528301445460952243148626329_<75>

7·10⁸⁸+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<89>

= 53 · 1789 · 47133224833_<11> · 123493451992541_<15> · 6005920050222233_<16> · 21118409050452993269124024319544304371346397_<44>

7·10⁸⁹+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<90>

= 16529 · 6243817 · 397081413119922646343245506851472307_<36> · 17081332072428353100585483934303689653375251_<44>

7·10⁹⁰+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<91>

= 1499 · 4669779853235490326884589726484322881921280853902601734489659773182121414276184122748499_<88>

7·10⁹¹+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<92>

= 43 · 97 · 19559 · 8920251484891621327_<19> · 138822435642830570322917_<24> · 692906196600348666579091765215947239101551_<42>

7·10⁹²+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<93>

= 3819198191_<10> · 2448841163382511_<16> · 74845419553176991590681628881541137812735208625185046937629625522401_<68>

7·10⁹³+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<94>

= 1657 · 687312877619899348261627_<24> · 6146403260884787336746557339603038490831997243563850080314216456459_<67>

7·10⁹⁴+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<95>

= 151 · 4135397809_<10> · 34135832070661090930273_<23> · 59299334117980730945669_<23> · 55378793445353177835710883773416871947_<38>

7·10⁹⁵+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<96>

= 17 · 287191 · 142648321 · 1005105451437390945022542405895081794619391226822138248536885606765570286907375223_<82>

7·10⁹⁶+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<97>

= 113 · 8646955367_<10> · 22159917465967_<14> · 323286999680819274641136173183578158286785122252061218497706849870919593_<72>

7·10⁹⁷+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<98>

= 19035585744111823_<17> · 52639681454775704063_<20> · 69858385186026643924161034207590802616119188445855778196765649_<62>

7·10⁹⁸+1 =

700000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<99>

= 1031 · 3502244828934538713156144576629_<31> · 193862081747557226714681138891356596234903148078641452959796245499_<66>

7·10⁹⁹+1 =

7000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<100>

= 22501 · 2136181 · 450480450735019_<15> · 320186759530822356575497238971417_<33> · 1009668610319485011591771706987015657322627_<43>

7·10¹⁰⁰+1 =

70000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001_<101>

= 23 · 86614592761_<11> · 35138169722365234470784794732495630356286437616663986391742843166619544065547252492235167_<89>

7·10¹⁰¹+1 =

7(0)₁₀₀1_<102>

= 53 · 59 · 8263 · 27091459723068776585671845560412194237561372315570146929757766357136418774520915593809384721601_<95>

7·10¹⁰²+1 =

7(0)₁₀₁1_<103>

= 673 · 11813 · 494459880209_<12> · 6789844280473557307399700579_<28> · 262259904248636684132091769713556091513551905597773425759_<57>

7·10¹⁰³+1 =

7(0)₁₀₂1_<104>

= 1259 · 2189639 · 1084487141_<10> · 5118387310405609_<16> · 54119446405814219_<17> · 84525722518020314554799292267603061355961625076981291_<53>

7·10¹⁰⁴+1 =

7(0)₁₀₃1_<105>

= 107 · 193 · 197 · 359 · 4951 · 373276191289916587_<18> · 259342123229793379601513864522935022071345647264756418005901008032940784501_<75>

7·10¹⁰⁵+1 =

7(0)₁₀₄1_<106>

= 19 · 6793 · 10059622147_<11> · 4868902060907309917_<19> · 1107312283062255288305948744024504672397484495735935683620222498413006197_<73>

7·10¹⁰⁶+1 =

7(0)₁₀₅1_<107>

= 29 · 71 · 38677 · 2297189887169_<13> · 25483902450521_<14> · 15015025815375250460003131008522648759390248687445270890050110546562303343_<74>

7·10¹⁰⁷+1 =

7(0)₁₀₆1_<108>

= 1009 · 3614887589_<10> · 718466531357219922722261_<24> · 107332746631731595459206997027_<30> · 2488704264616083541639494383491405517168483_<43> (Makoto Kamada / Msieve 1.17 for P30 x P43 / 2.6 minutes on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹⁰⁸+1 =

7(0)₁₀₇1_<109>

= 463 · 21211 · 41941 · 676363 · 184385670043_<12> · 195710949330785987011597433_<27> · 696297751445264707829860395468478578666765855808932841_<54>

7·10¹⁰⁹+1 =

7(0)₁₀₈1_<110>

= 829 · 954067 · 24398641671217086891103_<23> · 3627429547287681541354288847808015802890765120425766657908550155246373222376169_<79>

7·10¹¹⁰+1 =

7(0)₁₀₉1_<111>

= 4139 · 169122976564387533220584682290408311186276878473061125875815414351292582749456390432471611500362406378352259_<108>

7·10¹¹¹+1 =

7(0)₁₁₀1_<112>

= 17 · 411764705882352941176470588235294117647058823529411764705882352941176470588235294117647058823529411764705882353_<111>

7·10¹¹²+1 =

7(0)₁₁₁1_<113>

= 43 · 67 · 63421 · 602579979031719044717_<21> · 635780199408547170771151786827616042986701340502855247631626697770161565979510377353_<84>

7·10¹¹³+1 =

7(0)₁₁₂1_<114>

= 3779 · 58211 · 958787 · 9300697050713007875573999_<25> · 2683449002182317784858528004222630179_<37> · 132979625824198218520351735945182440927_<39> (Makoto Kamada / Msieve 1.17 for P37 x P39 / 5.4 minutes on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹¹⁴+1 =

7(0)₁₁₃1_<115>

= 53 · 55127 · 2395840000328572342902204207026588005535074926473381704202063776576283032216175958703932702907967913541664171_<109>

7·10¹¹⁵+1 =

7(0)₁₁₄1_<116>

= 661 · 2879 · 8447 · 297546427300992344521_<21> · 19564766569232601804888102765823_<32> · 748036881256401812942007445925303222764775511468137579_<54> (Makoto Kamada / Msieve 1.17 for P32 x P54 / 47 minutes on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹¹⁶+1 =

7(0)₁₁₅1_<117>

= 2699 · 19134803 · 259968494214599_<15> · 30811056406169099_<17> · 1692169458708502808995926188152381385415283020990663737179982049144249631733_<76>

7·10¹¹⁷+1 =

7(0)₁₁₆1_<118>

= 317 · 353 · 83014772529111787429408381_<26> · 119793224689648388450802900474095381_<36> · 6290373519699002449341406920469699944412118490423541_<52> (Makoto Kamada / Msieve 1.17 for P36 x P52 / 53 minutes on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹¹⁸+1 =

7(0)₁₁₇1_<119>

= 233 · 2053 · 3761 · 68777 · 573478493821804383126117265442725302450908591_<45> · 986482696674090871440722049772557294942194567424256350401987_<60> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 1.23 hours on Core 2 Duo E6300@2.33GHz / Apr 1, 2007)

7·10¹¹⁹+1 =

7(0)₁₁₈1_<120>

= 228281899010583296767945037279_<30> · 3066384163763888902949592988428636997602230211082647655130845684522014813451773825877452319_<91> (Makoto Kamada / GMP-ECM 6.1.2 B1=50000, sigma=2781698972 for P30 / Mar 24, 2007)

7·10¹²⁰+1 =

7(0)₁₁₉1_<121>

= 38528183 · 104817829 · 2761462141_<10> · 58058856079593791465851800829_<29> · 10811271738685902783389387496655065729541894101615562151663724263587_<68>

7·10¹²¹+1 =

7(0)₁₂₀1_<122>

= 2702603 · 14226607 · 24654257 · 4813855525596240239_<19> · 11411793943210051785369918203_<29> · 1344236113850473402608905646586208972724256388984102249_<55>

7·10¹²²+1 =

7(0)₁₂₁1_<123>

= 23 · 163 · 277 · 46559 · 13868681 · 179176771 · 695948269 · 2888354505059136268957_<22> · 2898376950410756486631189477453625810045121535972483258696394672621_<67>

7·10¹²³+1 =

7(0)₁₂₂1_<124>

= 19 · 47 · 2029 · 1130793109766280907_<19> · 111126294019581567532427817147389_<33> · 1299891867398249140896400816452691_<34> · 23651425575341536609870582458796781_<35> (Makoto Kamada / GMP-ECM 6.1.2 B1=250000, sigma=1122879459 for P34 / Mar 29, 2007) (Makoto Kamada / Msieve 1.17 for P33 x P35 / 35 seconds on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹²⁴+1 =

7(0)₁₂₃1_<125>

= 78294553894460255262812761337_<29> · 894059631457365799463320070816535742477048704910755885627890918729562543989238260932341535315273_<96>

7·10¹²⁵+1 =

7(0)₁₂₄1_<126>

= 894964537 · 4541136451_<10> · 5846891135784131_<16> · 29457959035603347204270465483050784873777468902669317754729056254546383817531217101681848833_<92>

7·10¹²⁶+1 =

7(0)₁₂₅1_<127>

= 75679 · 630273181421687406409_<21> · 146755311049399059157331290833994884894158824078691244501068729135129736367738511280481415418414796391_<102>

7·10¹²⁷+1 =

7(0)₁₂₆1_<128>

= 17 · 53 · 61 · 96640340758217911_<17> · 32026256230584280039_<20> · 42343594919387034629_<20> · 9718316999838019926867981506356760002003495074574166243273092803901_<67>

7·10¹²⁸+1 =

7(0)₁₂₇1_<129>

= 463752403 · 23173252175870603_<17> · 769395054618273598877816227_<27> · 77869118298827494691063374224943_<32> · 1087201972155263714852297993406422614113372949_<46> (Makoto Kamada / Msieve 1.17 for P32 x P46 / 9.4 minutes on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹²⁹+1 =

7(0)₁₂₈1_<130>

= 20339094283792370330464042356579607994600801891_<47> · 344164784445593301152541755553359867327580661913692995263470054136783938426510011211_<84> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 3.36 hours on Core 2 Duo E6300@2.33GHz / Apr 1, 2007)

7·10¹³⁰+1 =

7(0)₁₂₉1_<131>

= 5703267238439297_<16> · 365538164758125101_<18> · 27761662426981271125283255479_<29> · 7215493164143024352001386544961_<31> · 167621646582705309569926513219943139907_<39> (Makoto Kamada / Msieve 1.17 for P31 x P39 / 2 minutes on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹³¹+1 =

7(0)₁₃₀1_<132>

= 16573 · 827182080526619_<15> · 60570823643539584765292420545299_<32> · 843009197215127294834358695906019746493107625259983272341093175391722476971875477_<81> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon / 6.67 hours on Athlon XP 3000+ / Apr 2, 2007)

7·10¹³²+1 =

7(0)₁₃₁1_<133>

= 3917 · 8731 · 14638283495713663736241157708855869290229636409_<47> · 13982677029538623333501754987296211103374639783010627959614701454655065820539607_<80> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon / 5.29 hours on Cygwin on AMD XP 2700+ / Apr 2, 2007)

7·10¹³³+1 =

7(0)₁₃₂1_<134>

= 43 · 31938787737893_<14> · 2453625078680201566748816367059723_<34> · 20773178568202312946561506523760891062078565941949791090519972188145838947872363815413_<86> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 5.53 hours on Core 2 Duo E6300@2.33GHz / Apr 3, 2007)

7·10¹³⁴+1 =

7(0)₁₃₃1_<135>

= 29 · 347 · 23753 · 1619918959_<10> · 2906434717_<10> · 7704541993_<10> · 48751543478733853_<17> · 236142858679332973_<18> · 7012747867264861258628432471574510309408105143540607498174295309_<64>

7·10¹³⁵+1 =

7(0)₁₃₄1_<136>

= 425027 · 16469541934982954024097292642585059302114924463622311053180150908059958543810157942907156486529091093036442390718707282125606137963_<131>

7·10¹³⁶+1 =

7(0)₁₃₅1_<137>

= definitely prime number

7·10¹³⁷+1 =

7(0)₁₃₆1_<138>

= 401 · 819319 · 94462361101393_<14> · 15300445053292681_<17> · 78763062104760693596513_<23> · 258787878652319024306477498105531_<33> · 72322138322265272755297913721084726006639421_<44> (Makoto Kamada / Msieve 1.17 for P33 x P44 / 7.2 minutes on Pentium 4 3.06GHz, Windows XP and Cygwin / Apr 1, 2007)

7·10¹³⁸+1 =

7(0)₁₃₇1_<139>

= 683 · 323565643 · 5455759339741710826253913205440113_<34> · 5805768712228287085116276448327387554343755401317995474938232335903884659779580329249392645433_<94> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 10.45 hours on Core 2 Duo E6300@2.33GHz / Apr 2, 2007)

7·10¹³⁹+1 =

7(0)₁₃₈1_<140>

= 868451 · 4230765977679406827389503051_<28> · 19051699252422062688206066138557556924036559617662919866782206797311788639804341499722390566839227421856001_<107>

7·10¹⁴⁰+1 =

7(0)₁₃₉1_<141>

= 53 · 19597 · 61541309707039_<14> · 52143054355223185883_<20> · 10854524950314912484667997912049_<32> · 19349001352421860990031887892254003455517463005159744816652778091636397_<71> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon gnfs for P32 x P71 / 7.73 hours on Athlon XP 3000+ / Apr 3, 2007)

7·10¹⁴¹+1 =

7(0)₁₄₀1_<142>

= 19² · 71 · 288313621751_<12> · 3053463834919049029013_<22> · 3345092274004510611419_<22> · 92148925276609062141707715311_<29> · 1006412843425557458231103085699176491026342350208974913_<55>

7·10¹⁴²+1 =

7(0)₁₄₁1_<143>

= definitely prime number

7·10¹⁴³+1 =

7(0)₁₄₂1_<144>

= 17 · 419 · 22881959 · 1082531743_<10> · 474685933669_<12> · 255559769903549_<15> · 39487949562433818587_<20> · 828204943303538804294799840975534200719003469254996500030706812644159131312633_<78>

7·10¹⁴⁴+1 =

7(0)₁₄₃1_<145>

= 23 · 809940785427965343526229739355042505157936405047381591533420897433_<66> · 375765527014597615163944861799356289186159071363960150031523628164542872741439_<78> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 14.94 hours on Core 2 Duo E6300@2.33GHz / Apr 3, 2007)

7·10¹⁴⁵+1 =

7(0)₁₄₄1_<146>

= 67 · 599 · 412457 · 466747 · 1141698744217337_<16> · 2434518084465653_<16> · 1795008466954729168800209414936453_<34> · 1815955371841082430332694563327821684185611841419005671789292422271_<67> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 4.36 hours on Core 2 Duo E6300@2.33GHz / Apr 2, 2007)

7·10¹⁴⁶+1 =

7(0)₁₄₅1_<147>

= 1611773 · 184985242269227057794527421_<27> · 2347778282697900525301150769488586939894677015640579123650376087635529935797615271526247988318046013093790614783097_<115>

7·10¹⁴⁷+1 =

7(0)₁₄₆1_<148>

= 283183 · 1902961 · 4224729381223999559_<19> · 1257698080821893649965656268769551561386291_<43> · 2444700608743657571446769617615111125524512245960929287873490693266909697683_<76> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 15.32 hours on Core 2 Duo E6300@2.33GHz / Apr 5, 2007)

7·10¹⁴⁸+1 =

7(0)₁₄₇1_<149>

= 3684925389750999011_<19> · 22029725720760974922384230516355618304117854041_<47> · 862303702875318574684178933529694530368164638218030948135135277879348224342523674051_<84> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon / 23.53 hours on Cygwin on AMD XP 2700+ / Apr 10, 2007)

7·10¹⁴⁹+1 =

7(0)₁₄₈1_<150>

= 353 · 4957 · 2883242209_<10> · 27592287833712963754580710491390334851359_<41> · 5028466680407615659824747536024164572850397380074196151582478698822339725661178413486182331051_<94> (Jo Yeong Uk / GGNFS-0.77.1-20050930-k8 / 18.01 hours on Core 2 Duo E6300@2.33GHz / Apr 10, 2007)

7·10¹⁵⁰+1 =

7(0)₁₄₉1_<151>

= 12583 · 7011677 · 48703953167_<11> · 565102429506584132764175102442628047540137331998418471757_<57> · 2882707341673302681845839339823884543514446084956768454184275090583469569_<73> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon / 15.03 hours on Cygwin on AMD 64 3400+ / Apr 10, 2007)

7·10¹⁵¹+1 =

7(0)₁₅₀1_<152>

= 3319 · 9029 · 20543 · 1049778553_<10> · 5575410493_<10> · 10983502889_<11> · 1768772004902478309893971384441205809591822385192631640941577176302280245653996748505868572705067900666570182697_<112>

7·10¹⁵²+1 =

7(0)₁₅₁1_<153>

= 121386524700439541_<18> · 5766702702194301289915542121264216675448468498235675287504272647229475254071295684910157483266006251101179901778543432381439265648468061_<136>

7·10¹⁵³+1 =

7(0)₁₅₂1_<154>

= 53 · 167 · 569 · 173483 · 58181687021_<11> · 240810772871_<12> · 438563879448152243_<18> · 20339748706129911647205888791801144203_<38> · 64105581640209598722446044764182036063686833229677824048410717867_<65> (Robert Backstrom / GMP-ECM 6.0.1 B1=477500, sigma=1974761456 for P38 / Apr 4, 2007)

7·10¹⁵⁴+1 =

7(0)₁₅₃1_<155>

= 43 · 5623 · 12401 · 79861933 · 1575233648179_<13> · 193370246682439687632641395275617696499919070409857_<51> · 959688618561589603204660736875782818852796083063317811556994979114317575491_<75> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon / 28.11 hours on Cygwin on AMD 64 3400+ / May 3, 2007)

7·10¹⁵⁵+1 =

7(0)₁₅₄1_<156>

= 1129 · 1193 · 55130793260966415361235729756577932205405829083406166227977587_<62> · 9426911131444313172543736731542159160773688947699429609478209619825750212976152411926859_<88> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon / 27.19 hours on Athlon XP 3000+ / Apr 3, 2007)

7·10¹⁵⁶+1 =

7(0)₁₅₅1_<157>

= 421 · 5579837 · 2979850197200760481438850057555189304248982827177376528452273550927508874773969476203341379500713217992302967761753767199093514926176273846380507313_<148>

7·10¹⁵⁷+1 =

7(0)₁₅₆1_<158>

= 107 · 131 · 257 · 44701 · 36067159 · 412688953 · 11433124763162139881_<20> · 50150999103831809543_<20> · 58723657563182981121109730736410322969118927_<44> · 867361611497461809778725449710059255808380370747_<48> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon gnfs for P44 x P48 / 4.26 hours on Athlon XP 3000+ / Apr 1, 2007)

7·10¹⁵⁸+1 =

7(0)₁₅₇1_<159>

= definitely prime number

7·10¹⁵⁹+1 =

7(0)₁₅₈1_<160>

= 17³ · 19 · 59 · 461 · 124753 · 8695702266873779_<16> · 3614107149313696436903098527751_<31> · 173125876189407980940183608574563_<33> · 4061870467967602945551870950350685652940570551689772588617215412107_<67> (Makoto Kamada / GMP-ECM 6.1.2 B1=250000, sigma=1329172899 for P31 / Mar 30, 2007) (Makoto Kamada / GMP-ECM 6.1.2 B1=250000, sigma=472219747 for P33 / Mar 30, 2007)

7·10¹⁶⁰+1 =

7(0)₁₅₉1_<161>

= 94514160553_<11> · 1036143335433866880995009_<25> · 714794695072678527154522192706524446062218435179592437787846626018548054950234092183347409551014373062624055379118229312253913_<126>

7·10¹⁶¹+1 =

7(0)₁₆₀1_<162>

= 229 · 242467 · 1517671 · 32593933 · 46943545972117_<14> · 638839674622067064620477103409_<30> · 8498215560590040816704776139546515219193719251278278781985430547992584465308428088850076281224633_<97> (Makoto Kamada / GMP-ECM 6.1.2 B1=250000, sigma=4012320279 for P30 / Mar 30, 2007)

7·10¹⁶²+1 =

7(0)₁₆₁1_<163>

= 29 · 331 · 40665431 · 1645805022353_<13> · 2473251925797485004201944893565647_<34> · 4405547920203456458779052457232424346149863777109139414484987392817028714950420487387989307793267723460519_<106> (Makoto Kamada / GMP-ECM 6.1.2 B1=250000, sigma=1594068802 for P34 / Mar 30, 2007)

7·10¹⁶³+1 =

7(0)₁₆₂1_<164>

= 2621 · 637097 · 6177922939_<10> · 156791141329_<12> · 402780568113496127134113047287312945816114000773181_<51> · 107446665123360825440701365404164787206317314310967090805791720700790075639081056243_<84> (Robert Backstrom / GGNFS-0.77.1-20050930-k8 snfs / 46.82 hours on Msieve 1.33 / Apr 4, 2008)

7·10¹⁶⁴+1 =

7(0)₁₆₃1_<165>

= 1493 · 4603 · 119429 · 79514415457_<11> · 4011137403054399824497281514214954974908736320403030763817761_<61> · 2674077881194096559726374285341983014251581688108917524458192840920208139039746043_<82> (Robert Backstrom / GGNFS-0.77.1-20051202-athlon snfs / 51.39 hours on Cygwin on AMD 64 X2 6000+ / Jan 23, 2008)

7·10¹⁶⁵+1 =

7(0)₁₆₄1_<166>

= 1090967 · 11436012877_<11> · 1934565819362618078884501610509_<31> · 290020221573261953762717502067915448761963064267460125187429746035634212740848140784915846874690427361518315806184905871_<120> (Makoto Kamada / GMP-ECM 5.0.3 B1=91890, sigma=2976108834)

7·10¹⁶⁶+1 =

7(0)₁₆₅1_<167>

= 23 · 53 · 31327 · 34726262056239405863392591_<26> · 1913290242196232539268012066652201280412112493917178819_<55> · 27589042770237067407217839796789774556735213612294539601853969868354417611828713_<80> (Justin Card / GGNFS / 93.42 hours on AMD Athlon(tm) 64 X2 Dual Core Processor 3600+ 3 GB RAM Running Ubuntu Linux 8.04 64-bit / Sep 24, 2008)

7·10¹⁶⁷+1 =

7(0)₁₆₆1_<168>

= 94126111912362384454419640507_<29> · 45944168788570289296719424358942927_<35> · 161866703314530544206931137643404221120769747950795429104385791774237543764981165611916824698958062426909_<105> (Robert Backstrom / GMP-ECM 6.0 B1=1160000, sigma=3892956357 for P35 / Feb 9, 2008)

7·10¹⁶⁸+1 =

7(0)₁₆₇1_<169>

= 39874420514155621405930029196213_<32> · 175551140549239192504522004124894766597610705708295751211644739831183679452961360088433039867758405935282447575807483052676447787480773277_<138> (Jo Yeong Uk / GMP-ECM 6.1.1 B1=1000000, sigma=1122796349 for P32 / Apr 6, 2007)

7·10¹⁶⁹+1 =

7(0)₁₆₈1_<170>

= 47 · 151 · 13679 · 69581271307931_<14> · 39537414818425401700082179_<26> · 262100745709398798485248290413230243877973456030393217395713586895123047106795590404763309503410957879426068029019824408023_<123>

7·10¹⁷⁰+1 =

7(0)₁₆₉1_<171>

= 499 · 384941 · 3687989 · 27612726356486912972395700594939_<32> · 35785279872327545208647282141323368359931221872796464844278919978115969773916536537918582989981782789362311769452347991469809_<125> (Makoto Kamada / GMP-ECM 6.1.2 B1=250000, sigma=3105718241 for P32 / Mar 30, 2007)

7·10¹⁷¹+1 =

7(0)₁₇₀1_<172>

= 191 · 11351 · 200087 · 199743193690849_<15> · 503783621180657_<15> · 640757244242093195737825269513973688101421_<42> · 250266153200200437607062854749076319929624557778915248618363969037755267406743304872865851_<90> (Robert Backstrom / GMP-ECM 6.2.1 B1=7574000, sigma=1044013304 for P42 / Aug 13, 2008)

7·10¹⁷²+1 =

7(0)₁₇₁1_<173>

= 2221 · 13553 · 40608976450967_<14> · 1250211931636399_<16> · [45804522546961108363690889338886536418357525610678706451761158031531237864633614184826046249774735378054117018000729448410692562395216669_<137>] SUBMIT/RESERVE

7·10¹⁷³+1 =

7(0)₁₇₂1_<174>

= 62473 · 1835807801_<10> · 3510906612731053298436347_<25> · 992595949608553727415223604789713_<33> · 1626878119033344343859043164870647_<34> · 1076543722683910823425060595208148712881299436943475382391159481127061_<70> (Serge Batalov / GMP-ECM 6.2.1 B1=1000000, sigma=3918156657 for P34, pol51+Msieve 1.36 gnfs for P33 x P70 / 4.00 hours on Opteron-2.6GHz; Linux x86_64 / Aug 7, 2008)

7·10¹⁷⁴+1 =

7(0)₁₇₃1_<175>

= 9404860453_<10> · 744295998327876518892565858680263822942658179598191216245577184642146226217908562518466109983014332769919728228422657277677312922486591625348383039958328236558259117_<165>

7·10¹⁷⁵+1 =

7(0)₁₇₄1_<176>

= 17 · 43 · 16106554067_<11> · [5945358239123625634011428660866607620137468294219930437924782752600840851464522625179701735071778160104909516766334428716890094478708550908337237518092811760086913_<163>] SUBMIT/RESERVE

7·10¹⁷⁶+1 =

7(0)₁₇₅1_<177>

= 71 · 8573471 · 805581827 · 284095648103_<12> · 8413635332369_<13> · 1772201439222433182847040694601969_<34> · 5991250959750702185019813412247610703_<37> · 56246368184668911475605266297942702738852214410521358324628735307_<65> (Serge Batalov / GMP-ECM 6.2.1 B1=1000000, sigma=2065754217 for P34 / Aug 6, 2008)

7·10¹⁷⁷+1 =

7(0)₁₇₆1_<178>

= 19 · 1979 · 516977 · 9303190260631_<13> · [38707535429769271817933736813700841775495968708953177384101306584707082371531056965919785749273345311849031914872617006519943577262553709195836398681509623_<155>] SUBMIT/RESERVE

7·10¹⁷⁸+1 =

7(0)₁₇₇1_<179>

= 67 · 557 · 38661967709_<11> · 36637648795722647_<17> · 5818134233320100182457_<22> · 1662167533338508964204747_<25> · 1783080582215628427498691_<25> · 76793947157016219502762538117085488564563018478796006649288560115315417360157_<77>

7·10¹⁷⁹+1 =

7(0)₁₇₈1_<180>

= 53 · 4944817 · 243957911 · 215486917894351463_<18> · 50808471665857893437517964208287426218431300280849428134175259933029146285367548593237918762046686401653261335756691370412456767128823237057384557_<146>

7·10¹⁸⁰+1 =

7(0)₁₇₉1_<181>

= 2151725922138758923261663_<25> · 7087520924662674679818007_<25> · [459004278820866487459437679274030108176266123818772470407638613819424111428109898761423535317510385492788692576664286169842068059961_<132>] SUBMIT/RESERVE

7·10¹⁸¹+1 =

7(0)₁₈₀1_<182>

= 353 · 321719196896439418987_<21> · [616376906317938281784449531477521656598628885351985919643241270030520509882761600524786113407223423824129005771794575684162436994758092692579807465847277894691_<159>] SUBMIT/RESERVE

7·10¹⁸²+1 =

7(0)₁₈₁1_<183>

= 109 · 11621 · 84792619 · 8678619303260101422863539087_<28> · 750964406660170807841205276154203602906351985572563625545734283586039282401294289072997102053862402904598025459534302886442020907461631823053_<141>

7·10¹⁸³+1 =

7(0)₁₈₂1_<184>

= 183343 · 20379849399125231_<17> · 1873409578113106928328966276808224641434894106903238236146532586172224571192149315108338077096513679903851828807831202801279484505307072253390163416596493461284897_<163>

7·10¹⁸⁴+1 =

7(0)₁₈₃1_<185>

= 149 · 1873 · 31839019 · 22998826951_<11> · [342537899792275838330655968732054614832594917561401326091339011818975072989115740027383246620388207950150934801109882195561960802407243747352061514872764651757377_<162>] SUBMIT/RESERVE

7·10¹⁸⁵+1 =

7(0)₁₈₄1_<186>

= 219465968201_<12> · 2982379230977_<13> · 5719598275459_<13> · [186983145711998872151621380107283617743523846765162311326490113484149406571856132208433656235044004288419878293310788422126371943698074376213243933907_<150>] SUBMIT/RESERVE

7·10¹⁸⁶+1 =

7(0)₁₈₅1_<187>

= 337 · 1382021 · [15029810222214949702621999991639131284956426551141418861793888968054239287122187850310656622628113173706600072984329015926589614512357045114146115997408577298411666617930717758013_<179>] SUBMIT/RESERVE

7·10¹⁸⁷+1 =

7(0)₁₈₆1_<188>

= 61 · 97 · 13477 · 11051321 · 1250700283367_<13> · 63509076905737709607773998521570759812813213872065422716685196728502463710090990822013222977121418889253667306124842970619057148376308515425352173304503501688127_<161>

7·10¹⁸⁸+1 =

7(0)₁₈₇1_<189>

= 23 · 1607 · 2521 · 61075211 · 123003227052651152950005200833711850969402456441204373766640629730402381369407452911904359537763602419186641694035978494527928170552400569670237539931553001319142163758580411_<174>

7·10¹⁸⁹+1 =

7(0)₁₈₈1_<190>

= 126751 · 442961 · 407211125311_<12> · 306169214480545484095401530789754572073207974170533359013961672659299954901090426329959390170917046029755821875856455791456029698311298216039897481418256760523924811281_<168>

7·10¹⁹⁰+1 =

7(0)₁₈₉1_<191>

= 29 · 18168419302228497779_<20> · 102557119002802823101_<21> · 73316966906831314464051823_<26> · 355098879311614202406460897590438184483_<39> · 49758043313543013512337916205691953866857075376389549242886554315519833104914284256879_<86> (Robert Backstrom / GMP-ECM 6.0 B1=1540000, sigma=898811196 for P39 / Jan 27, 2008)

7·10¹⁹¹+1 =

7(0)₁₉₀1_<192>

= 17 · 277 · 4177 · 6818267 · 73528321631_<11> · 41697361934200639_<17> · [1702423627678361954809315929461828350203816552561645118207624300268108951077018933765444654474353331670394168430397977906220931972578982457628054627719_<151>] SUBMIT/RESERVE

7·10¹⁹²+1 =

7(0)₁₉₁1_<193>

= 53 · 60342221562520298675808271913387_<32> · 2188773768650039140461457627089616957466162048627827553532370714156265666695112700205642303636943536844392668804225938184082442940320634356324063411380105589591_<160> (Makoto Kamada / GMP-ECM 6.1.2 B1=250000, sigma=103207662 for P32 / Apr 1, 2007)

7·10¹⁹³+1 =

7(0)₁₉₂1_<194>

= 9241 · 219293 · 6936938890086167066622757_<25> · [4979507974541433597365738024509158975992078914609300907050322765775804139600173271129286207481076441936244003985028550033691274922505111872628211217845313005561_<160>] SUBMIT/RESERVE

7·10¹⁹⁴+1 =

7(0)₁₉₃1_<195>

= 44402740939_<11> · 4350604316543_<13> · 3229114677266322853_<19> · 142681828165844793819666383_<27> · 7864779302790260093837923822449676279939337792435192801017306821724144034045223318387861266653023159472973073168992395224536087_<127>

7·10¹⁹⁵+1 =

7(0)₁₉₄1_<196>

= 19 · 1172079999382367_<16> · [314330978112176756170892020233836852861158290880123136679735296147442066696688057651060066275013851055571784551760136372633451365657437290034850295352831994444579765584125457252037_<180>] SUBMIT/RESERVE

7·10¹⁹⁶+1 =

7(0)₁₉₅1_<197>

= 43 · 317 · 1372963 · [3740343504479472490515528554550606468852393955614664401067010292209659255073829918281456549774990170747297067496585596574102001581384853005867903842404724145367019780504670851921501819317_<187>] SUBMIT/RESERVE

7·10¹⁹⁷+1 =

7(0)₁₉₆1_<198>

= 653 · 2819 · 21323 · 39733 · [448838516941868417499425440664681100362291479464010908684153096612991077612112813896771510976203294280081563729687939129376663691811114690702635692568366367480681394210763927626542577_<183>] SUBMIT/RESERVE

7·10¹⁹⁸+1 =

7(0)₁₉₇1_<199>

= 23549 · 131245193 · 15232681991_<11> · 148684531570815410532680649579255676722504892797241305592208580365871104569745716862242777344488021346683252216593937137486891010964381392274126000451717972340113579633503929323_<177>

7·10¹⁹⁹+1 =

7(0)₁₉₈1_<200>

= 725090659 · [96539652154034989437093272497942908956988783936327057276295708010217243744688758981792371979791288415977235751426222689761612278610253066299672190370887125164303075100020010049529544415217739_<191>] SUBMIT/RESERVE

7·10²⁰⁰+1 =

7(0)₁₉₉1_<201>

= 118799 · 6220943 · 3123018700066548676649_<22> · 303287456024033375811688864745842636310948539879346801763295868948372563194612386405922432317470705052355289515702782896341928269340989242839814851203707940413910774457_<168>