Known 28-digit prime factors of Googolplex - 10
- 1010141869418413983459819733 (Phil Carmody, k=82)
- 1011017837088328361906113237 (Phil Carmody, k=2)
- 1014360252152648251739774689 (Phil Carmody, k=16)
- 1026170739685070235200832157 (Phil Carmody, k=302)
- 1031715134096668633246682653 (Phil Carmody, k=2)
- 1033760988426737241146988667 (Dario Alpern, k=1337)
- 1041243173388061406686258147 (Phil Carmody, k=147)
- 1045501142409495586874364493 (Phil Carmody, k=2)
- 1050627567154780076704971733 (Phil Carmody, k=74)
- 1061893275436388210390466323 (Phil Carmody, k=131)
- 1062979580637248410449647387 (Phil Carmody, k=13)
- 1063304184104183470743767533 (Phil Carmody, k=2)
- 1065473162928436722222783001 (Phil Carmody, k=500)
- 1075980580836687104805582173 (Phil Carmody, k=146)
- 1081702517841814054345653187 (Phil Carmody, k=7)
- 1090826181644635759385603773 (Phil Carmody, k=14)
- 1101340178638139626569617081 (Phil Carmody, k=140)
- 1104198795478329767240829397 (Phil Carmody, k=746)
- 1115218593472432968401326921 (Phil Carmody, k=140)
- 1137220784455427282300292637 (Phil Carmody, k=106)
- 1142860395952097576756998003 (Phil Carmody, k=189)
- 1144585459059170827306608991 (Phil Carmody, k=5)
- 1153507073212213496552560283 (Phil Carmody, k=41)
- 1153699245780696941310852319 (Phil Carmody, k=111)
- 1156506471798048198696088991 (Phil Carmody, k=245)
- 1167320739929503476401880511 (Dario Alpern, k=1885)
- 1170923498981155371703591693 (Phil Carmody, k=914)
- 1187494524355701187486554277 (Phil Carmody, k=46)
- 1196198253922480569310260547 (Phil Carmody, k=107)
- 1211063953046225391024730237 (Dario Alpern, k=2762)
- 1215893988164689363741186361 (Phil Carmody, k=980)
- 1222249286390227796550969373 (Phil Carmody, k=22)
- 1222777339119396266075832601 (Dario Alpern, k=1700)
- 1224777038351730555863267191 (Phil Carmody, k=555)
- 1238407759964741529198193841 (Dario Alpern, k=2120)
- 1244286290900095048370506237 (Phil Carmody, k=86)
- 1247036235425345586862903693 (Phil Carmody, k=2)
- 1261910934183160013405696893 (Phil Carmody, k=174)
- 1264466708203668711335519239 (Phil Carmody, k=1)
- 1267028509062135988471393729 (Dario Alpern, k=1376)
- 1276288974783438203406174991 (Dario Alpern, k=1315)
- 1277930855365815584335683439 (Phil Carmody, k=1)
- 1278798687435323852030265121 (Dario Alpern, k=1840)
- 1287001241083973768875953493 (Phil Carmody, k=2)
- 1292537238695280922784213203 (Phil Carmody, k=247)
- 1292794648606384932966466507 (Phil Carmody, k=1)
- 1293282870994209572152853563 (Phil Carmody, k=539)
- 1295669775275514579364122799 (Phil Carmody, k=1)
- 1302359065238652386510841649 (Phil Carmody, k=8)
- 1304344697359266722615019763 (Dario Alpern, k=2027)
- 1304670360610475521619901163 (Phil Carmody, k=17)
- 1308363160599971963926919173 (Phil Carmody, k=14)
- 1309101732862535195043888563 (Phil Carmody, k=211)
- 1312215924911071862367846649 (Phil Carmody, k=36)
- 1312975056759119952492776437 (Phil Carmody, k=2)
- 1316994540412387596663996307 (Phil Carmody, k=27)
- 1323469545665476456731530773 (Phil Carmody, k=54)
- 1324592038640352760239905431 (Phil Carmody, k=5)
- 1330895521138757550989493067 (Phil Carmody, k=1)
- 1332294537652803224669777203 (Phil Carmody, k=49)
- 1347737711960735094091193729 (Phil Carmody, k=64)
- 1353525081464638355055768757 (Phil Carmody, k=222)
- 1367072005737180123616447279 (Phil Carmody, k=1)
- 1374891049017051353361928729 (Phil Carmody, k=36)
- 1396389335037441704776908991 (Phil Carmody, k=5)
- 1401966938139453251238194759 (Phil Carmody, k=19)
- 1433685426508059638220466039 (Phil Carmody, k=1)
- 1436210055870405805572678481 (Phil Carmody, k=280)
- 1448634433133036436401607307 (Phil Carmody, k=61)
- 1448767048356968190210530083 (Dario Alpern, k=1709)
- 1449182786259786804522393169 (Phil Carmody, k=8)
- 1450377437613743922412440439 (Phil Carmody, k=621)
- 1450963020913734404076298999 (Phil Carmody, k=203)
- 1454660680403455611449365231 (Phil Carmody, k=5)
- 1473347600676506745536968133 (Phil Carmody, k=266)
- 1485282379048719472964633053 (Phil Carmody, k=2)
- 1491027224072220735961706039 (Phil Carmody, k=19)
- 1514512979104269130451001067 (Phil Carmody, k=1)
- 1519219733264481806592115841 (Phil Carmody, k=320)
- 1521030599852180339970007729 (Phil Carmody, k=8)
- 1526167024385533037099908039 (Phil Carmody, k=1)
- 1539485219894376691328500813 (Phil Carmody, k=2)
- 1545134812308470170173587437 (Phil Carmody, k=2)
- 1548588829722603142956774427 (Phil Carmody, k=27)
- 1561031866608951264196803289 (Phil Carmody, k=28)
- 1564146279732406024099288933 (Phil Carmody, k=2)
- 1577852347274972747476257563 (Phil Carmody, k=361)
- 1582645312153434398674929169 (Phil Carmody, k=8)
- 1590986991253844265661457677 (Phil Carmody, k=282)
- 1614282171183877366472269147 (Phil Carmody, k=391)
- 1615781653035541542376913881 (Phil Carmody, k=260)
- 1619088290812817945477711707 (Phil Carmody, k=1)
- 1619852154004182807672814093 (Phil Carmody, k=362)
- 1623831876822191187665980801 (Dario Alpern, k=1600)
- 1646852747394898726219651357 (Phil Carmody, k=2)
- 1656839400028036073080696999 (Phil Carmody, k=351)
- 1657898894185001668746739027 (Dario Alpern, k=2987)
- 1670656568628206725037204881 (Phil Carmody, k=280)
- 1681038494642691392102463449 (Phil Carmody, k=4)
- 1688109183500804225760479761 (Phil Carmody, k=120)
- 1689787238439728136834699907 (Phil Carmody, k=1)
- 1696524618847566767770078921 (Phil Carmody, k=340)
- 1702638028253191251821561227 (Phil Carmody, k=57)
- 1703085430163340605109979483 (Phil Carmody, k=49)
- 1704039089813261768964285787 (Phil Carmody, k=1)
- 1713982097768254488591590933 (Phil Carmody, k=166)
- 1722965634517446394491114397 (Phil Carmody, k=2)
- 1727282527174728252717472999 (Phil Carmody, k=1)
- 1732180434830073399349099351 (Phil Carmody, k=325)
- 1745127111231362443849329253 (Phil Carmody, k=2)
- 1748350593934950156847801249 (Phil Carmody, k=208)
- 1749879854159660302903563997 (Phil Carmody, k=2)
- 1751046060836759014756167667 (Phil Carmody, k=1)
- 1758447066146671068500499751 (Phil Carmody, k=125)
- 1758708218896293711444942277 (Phil Carmody, k=2)
- 1764289169069905810348093801 (Phil Carmody, k=100)
- 1766429879615088865778097373 (Phil Carmody, k=2)
- 1772329589894477189767936357 (Phil Carmody, k=2)
- 1777029053697854393617997963 (Phil Carmody, k=1)
- 1779494516683335460759449493 (Phil Carmody, k=414)
- 1786063609483199781635445403 (Dario Alpern, k=1027)
- 1792755215235545713154515151 (Dario Alpern, k=1075)
- 1799504662046161699231934239 (Phil Carmody, k=1)
- 1820271153511089054514623587 (Phil Carmody, k=403)
- 1831504311296248378631394277 (Phil Carmody, k=2)
- 1846119385811517920794326409 (Dario Alpern, k=1868)
- 1854252190123983425359303039 (Phil Carmody, k=421)
- 1856428288043747324694759799 (Phil Carmody, k=263)
- 1859084756000681740030899631 (Phil Carmody, k=35)
- 1861998105380891796109957507 (Phil Carmody, k=1)
- 1865056221477914846126240881 (Dario Alpern, k=1960)
- 1869150556868131346398434551 (Phil Carmody, k=25)
- 1869165599941158162029012947 (Phil Carmody, k=11)
- 1879266669905869403602437853 (Phil Carmody, k=962)
- 1889338655055265303034338399 (Phil Carmody, k=1)
- 1890939987228011152126847467 (Phil Carmody, k=1)
- 1897320745519809224401271893 (Phil Carmody, k=2)
- 1909017350189088514999818679 (Phil Carmody, k=171)
- 1927369126204333607971153603 (Phil Carmody, k=39)
- 1933809151423051575122967067 (Phil Carmody, k=11)
- 1946695262887295246269262573 (Dario Alpern, k=1006)
- 1953912720771281971857310111 (Phil Carmody, k=345)
- 1954405848357106849699890809 (Phil Carmody, k=4)
- 1974485302716293749063765711 (Phil Carmody, k=145)
- 2000478847836815349078156973 (Phil Carmody, k=2)
- 2001996905289517810753041271 (Phil Carmody, k=245)
- 2002192109402987399342709643 (Phil Carmody, k=7)
- 2005863408487606222884618397 (Phil Carmody, k=2)
- 2019145064461651798022798479 (Phil Carmody, k=1)
- 2044806146684493675974862601 (Phil Carmody, k=100)
- 2060072541735680457541948591 (Phil Carmody, k=5)
- 2100653342376271048802134129 (Phil Carmody, k=8)
- 2107880834177272673863412773 (Phil Carmody, k=2)
- 2136543211974855916906139929 (Phil Carmody, k=308)
- 2138185430097890256157199599 (Phil Carmody, k=11)
- 2144688268523938597028598283 (Phil Carmody, k=19)
- 2146537006220540599746762769 (Phil Carmody, k=8)
- 2147444953932517480270216093 (Phil Carmody, k=2)
- 2155515535824377534947021213 (Phil Carmody, k=34)
- 2162398997706255373214348083 (Phil Carmody, k=39)
- 2166795906268715090605203551 (Phil Carmody, k=25)
- 2176474233497384949748378573 (Phil Carmody, k=482)
- 2206211476114214288504355079 (Phil Carmody, k=1)
- 2219132921330427034319267077 (Phil Carmody, k=42)
- 2235255867794641356321147199 (Phil Carmody, k=1)
- 2239763810234541604201746133 (Phil Carmody, k=2)
- 2240096919471234316281158107 (Phil Carmody, k=1)
- 2245234545271510290978851911 (Phil Carmody, k=35)
- 2250320140126591987556945041 (Phil Carmody, k=40)
- 2258859926093896625714371609 (Phil Carmody, k=188)
- 2264917976501862779060912653 (Phil Carmody, k=2)
- 2265425526165743099378330839 (Phil Carmody, k=91)
- 2267002393765410989723007373 (Phil Carmody, k=2)
- 2275780109580981896220197839 (Phil Carmody, k=1)
- 2296192058035863909822592759 (Phil Carmody, k=1)
- 2302873962256747935452813483 (Phil Carmody, k=1)
- 2311976451694142716972287613 (Phil Carmody, k=2)
- 2336943845091472337372298307 (Phil Carmody, k=1)
- 2341058743955490147639465161 (Phil Carmody, k=380)
- 2342072358829387472887328203 (Dario Alpern, k=2269)
- 2358608468166352369195352653 (Phil Carmody, k=22)
- 2366012852222075388807865147 (Phil Carmody, k=47)
- 2368101288484914007491463951 (Phil Carmody, k=775)
- 2379849800977686239878432879 (Phil Carmody, k=61)
- 2388335008286377163624900827 (Phil Carmody, k=1)
- 2402315575880089294177991479 (Phil Carmody, k=1)
- 2411409219490718590311408923 (Phil Carmody, k=1)
- 2434995208347471436361075107 (Phil Carmody, k=1)
- 2442231919707169596344344117 (Phil Carmody, k=2)
- 2449409093276520748234526677 (Phil Carmody, k=2)
- 2464256687800585026597255613 (Phil Carmody, k=634)
- 2465348898936001072312640293 (Phil Carmody, k=2)
- 2487303894529329776341361267 (Phil Carmody, k=23)
- 2519714094574176209432220481 (Phil Carmody, k=160)
- 2546322416346502095582640813 (Phil Carmody, k=2)
- 2551119289317066289224600361 (Phil Carmody, k=20)
- 2566034488731656583841246597 (Phil Carmody, k=2)
- 2567410705326248131258150933 (Phil Carmody, k=2)
- 2568898232224146248723216107 (Phil Carmody, k=1)
- 2579024754498988574924501203 (Phil Carmody, k=707)
- 2592083250127222600377933877 (Phil Carmody, k=26)
- 2592496330813584294435940363 (Phil Carmody, k=17)
- 2594292371613442439121425123 (Phil Carmody, k=1)
- 2611449724446657988119706483 (Phil Carmody, k=9)
- 2617690666847043665773993879 (Phil Carmody, k=1)
- 2618408061085252432295275363 (Phil Carmody, k=19)
- 2631399271766549788149210787 (Phil Carmody, k=481)
- 2670953461151081923707087803 (Phil Carmody, k=1)
- 2757121622564176783163967907 (Phil Carmody, k=1)
- 2758296027247922589033842963 (Phil Carmody, k=1)
- 2759802849691759037535889631 (Phil Carmody, k=265)
- 2764880143952171842052558191 (Phil Carmody, k=5)
- 2773239487637158740935926999 (Phil Carmody, k=1)
- 2783312129864685106734404947 (Phil Carmody, k=371)
- 2783567635676356763567635399 (Phil Carmody, k=61)
- 2783958947768501629408068121 (Phil Carmody, k=540)
- 2806231218248772918147060397 (Phil Carmody, k=2)
- 2816054380497017136524788841 (Phil Carmody, k=20)
- 2826871630976029813887135409 (Phil Carmody, k=8)
- 2871155182312592545826121667 (Phil Carmody, k=91)
- 2903473944124732229293583839 (Phil Carmody, k=1)
- 2910815865940605932144582563 (Phil Carmody, k=67)
- 2911671192408813206024910643 (Phil Carmody, k=609)
- 2943801461456994226404315631 (Phil Carmody, k=5)
- 2945268039656926858291750231 (Phil Carmody, k=5)
- 3000192582201657210234680839 (Phil Carmody, k=23)
- 3000538085212227873936946951 (Phil Carmody, k=25)
- 3013860206933097333158326277 (Phil Carmody, k=358)
- 3030923220981243989653383361 (Phil Carmody, k=160)
- 3040110645184021769641884079 (Phil Carmody, k=21)
- 3048540883416611196380701001 (Phil Carmody, k=500)
- 3068973179232053059549129933 (Phil Carmody, k=434)
- 3087234122005758612169703521 (Phil Carmody, k=240)
- 3095145402290005899740047957 (Phil Carmody, k=2)
- 3101243242026471535475951449 (Phil Carmody, k=28)
- 3103665338645418326693227403 (Phil Carmody, k=11)
- 3117989544407344771173802519 (Dario Alpern, k=1973)
- 3127924168373433453212678227 (Phil Carmody, k=1)
- 3130274689456619316196916917 (Phil Carmody, k=26)
- 3150120208346335641005720317 (Phil Carmody, k=2)
- 3184446677715169551499867769 (Phil Carmody, k=4)
- 3224331199092689089037216963 (Phil Carmody, k=1)
- 3254834740504378096683034639 (Phil Carmody, k=13)
- 3256928424474009934489726693 (Phil Carmody, k=2)
- 3259124513107558324518833317 (Phil Carmody, k=362)
- 3292137896162034818319528787 (Phil Carmody, k=161)
- 3315994333506127343094351973 (Phil Carmody, k=2)
- 3346351738970366665583185439 (Phil Carmody, k=439)
- 3353354763746373623101233997 (Phil Carmody, k=2)
- 3353478496090334886011533723 (Phil Carmody, k=149)
- 3359739711528569831119259587 (Phil Carmody, k=1)
- 3381358391429622667029940763 (Phil Carmody, k=1)
- 3408850291537323337539228253 (Phil Carmody, k=2)
- 3471659996753086549653824773 (Phil Carmody, k=2)
- 3472582464646464646429920641 (Phil Carmody, k=320)
- 3495265342231719431811981667 (Phil Carmody, k=1)
- 3498251100273625370930114729 (Phil Carmody, k=4)
- 3526069246471367891438427919 (Phil Carmody, k=1)
- 3554781280575920856779373551 (Phil Carmody, k=25)
- 3555410141658121111837063919 (Phil Carmody, k=19)
- 3555772571645131064064827089 (Phil Carmody, k=8)
- 3578392546188907522456841893 (Phil Carmody, k=2)
- 3645134172513150793746916831 (Phil Carmody, k=5)
- 3655175448875694959832297853 (Phil Carmody, k=2)
- 3665619259547268236674443643 (Phil Carmody, k=79)
- 3678000752263393700724347707 (Phil Carmody, k=1)
- 3684385595830082460562826351 (Phil Carmody, k=175)
- 3701863276287334164692676839 (Dario Alpern, k=1909)
- 3739041371382547101250888283 (Phil Carmody, k=1)
- 3741108706276036760588711077 (Phil Carmody, k=2)
- 3752920368437497480170191791 (Phil Carmody, k=455)
- 3754035136500727776003004871 (Phil Carmody, k=85)
- 3772365200947811938670918929 (Phil Carmody, k=56)
- 3773095791799291376765960557 (Phil Carmody, k=2)
- 3781666954970052617201941801 (Phil Carmody, k=100)
- 3789071530218129151993823191 (Phil Carmody, k=455)
- 3812986196029081383056659801 (Phil Carmody, k=100)
- 3824928628339253842552806853 (Phil Carmody, k=2)
- 3860651327380034084744748199 (Phil Carmody, k=23)
- 3886888643890699423147337521 (Phil Carmody, k=40)
- 3894259255338707757346661107 (Phil Carmody, k=1)
- 3941225441039011650203102773 (Phil Carmody, k=2)
- 3961802605440608525064977609 (Phil Carmody, k=4)
- 3963463184444250648670411849 (Phil Carmody, k=148)
- 3984060859987966908726020959 (Phil Carmody, k=1)
- 4020970135418424077489575933 (Phil Carmody, k=2)
- 4038126688859991725939407489 (Phil Carmody, k=576)
- 4038182232599720513268856163 (Phil Carmody, k=1)
- 4043362526642709111449027911 (Phil Carmody, k=35)
- 4045727706959423925577698199 (Phil Carmody, k=463)
- 4051772654039994945363481769 (Phil Carmody, k=124)
- 4060745240357408013125035289 (Phil Carmody, k=4)
- 4088568597292503518766449329 (Phil Carmody, k=776)
- 4127937316642769827281807277 (Phil Carmody, k=2)
- 4136286669702339951617203843 (Phil Carmody, k=547)
- 4144401443943485735903314049 (Phil Carmody, k=64)
- 4150153408088263881750098083 (Phil Carmody, k=377)
- 4166128398098949154797590293 (Phil Carmody, k=2)
- 4189251789310269340275273031 (Phil Carmody, k=5)
- 4224954135269427286445979151 (Phil Carmody, k=25)
- 4235444916257838300027427693 (Phil Carmody, k=734)
- 4252658449666318504859140249 (Phil Carmody, k=308)
- 4274731026888306334504743601 (Phil Carmody, k=200)
- 4282679848132434018860803333 (Phil Carmody, k=14)
- 4341077555691652489305236791 (Phil Carmody, k=5)
- 4392362039157048736040371507 (Phil Carmody, k=47)
- 4421569881950425291760741773 (Phil Carmody, k=454)
- 4424148244131960649961993413 (Phil Carmody, k=2)
- 4461936857259033114229477321 (Phil Carmody, k=340)
- 4480972593313910285886488317 (Phil Carmody, k=2)
- 4509690339393939393894297037 (Phil Carmody, k=106)
- 4513072258698267329218666609 (Phil Carmody, k=8)
- 4530243902439024390243901987 (Phil Carmody, k=37)
- 4540331503130223118612464083 (Phil Carmody, k=1)
- 4541106175824476176946928907 (Phil Carmody, k=1)
- 4629172658884912881485763919 (Phil Carmody, k=23)
- 4666379763428580266212954333 (Phil Carmody, k=2)
- 4720908409084090840908408613 (Phil Carmody, k=2)
- 4736510388352887816268861267 (Phil Carmody, k=1)
- 4749831314047307161213205293 (Phil Carmody, k=34)
- 4813242053481582219646255681 (Dario Alpern, k=2080)
- 4866992792434938010731858787 (Phil Carmody, k=31)
- 4872479644992038937475764317 (Phil Carmody, k=718)
- 4995745065438928036601847329 (Phil Carmody, k=784)
- 4996777386524514158602483643 (Phil Carmody, k=1)
- 5064825375584211637507772911 (Phil Carmody, k=35)
- 5076796187616656938710897733 (Phil Carmody, k=2)
- 5098134439562355514833290111 (Phil Carmody, k=55)
- 5115776892430278884462151907 (Phil Carmody, k=1)
- 5119647281502121274090968477 (Phil Carmody, k=42)
- 5126182456809785131682713969 (Phil Carmody, k=8)
- 5150448320937496274521412557 (Dario Alpern, k=1226)
- 5157666029424183779709858637 (Phil Carmody, k=2)
- 5188325083250832508325082733 (Phil Carmody, k=74)
- 5192334613300075670793480667 (Phil Carmody, k=1)
- 5243053453130807337344953769 (Phil Carmody, k=4)
- 5254161661928754234507439639 (Phil Carmody, k=1)
- 5269747212406182517429963711 (Phil Carmody, k=185)
- 5274417120136178851526024243 (Phil Carmody, k=1)
- 5301035296317480153732380237 (Dario Alpern, k=1498)
- 5364937935843243537432136969 (Phil Carmody, k=36)
- 5380806683190921390938292907 (Phil Carmody, k=221)
- 5381900803223723092798424293 (Phil Carmody, k=2)
- 5400577495571221970182568723 (Phil Carmody, k=491)
- 5408895784685573894810686987 (Phil Carmody, k=211)
- 5422063761522384776098017841 (Dario Alpern, k=2280)
- 5448335919054264096685735483 (Phil Carmody, k=39)
- 5492676128768049290082538999 (Phil Carmody, k=23)
- 5512994257192690706060178733 (Phil Carmody, k=2)
- 5531949456522655805403526037 (Phil Carmody, k=538)
- 5564084193199674570947494933 (Phil Carmody, k=74)
- 5572963269882205347411435613 (Phil Carmody, k=2)
- 5601287138680174173812004547 (Phil Carmody, k=137)
- 5643813529084845997027686283 (Phil Carmody, k=7)
- 5647666159576687509718457369 (Phil Carmody, k=4)
- 5761956262531804328249787733 (Phil Carmody, k=2)
- 5763984615882145541768779747 (Phil Carmody, k=7)
- 5820187856305140330246243439 (Phil Carmody, k=13)
- 5862702331710585139059286039 (Phil Carmody, k=1)
- 5926013403183131475859892963 (Phil Carmody, k=131)
- 5933081154255790775366248267 (Phil Carmody, k=1)
- 5966533546906734811428522973 (Phil Carmody, k=2)
- 5999073136814117908209816991 (Phil Carmody, k=5)
- 6015064704047227413415993003 (Phil Carmody, k=37)
- 6079539445212522062084619067 (Phil Carmody, k=1)
- 6093646340594059405879657597 (Phil Carmody, k=2)
- 6100590026247904952865959123 (Phil Carmody, k=1)
- 6116774510539746087626470231 (Dario Alpern, k=1035)
- 6135444370933988278890276523 (Phil Carmody, k=19)
- 6157922314776645892211128441 (Phil Carmody, k=380)
- 6159523266162147185273055013 (Phil Carmody, k=2)
- 6187761667597990686697921453 (Phil Carmody, k=2)
- 6200874730331533206904837933 (Phil Carmody, k=674)
- 6211666456105610560993988947 (Phil Carmody, k=31)
- 6255377757776207098486784683 (Phil Carmody, k=9)
- 6274251224390243902376281879 (Phil Carmody, k=1)
- 6285725125530074192490150169 (Dario Alpern, k=2476)
- 6335686175930625175453111519 (Phil Carmody, k=1)
- 6350514195467445480906355477 (Phil Carmody, k=2)
- 6383543770869608415403726957 (Phil Carmody, k=2)
- 6412195121951219512195121311 (Dario Alpern, k=1195)
- 6433778752774265756146550521 (Phil Carmody, k=620)
- 6455778289910550369126205363 (Phil Carmody, k=9)
- 6531775523052379038576553813 (Dario Alpern, k=1522)
- 6566456452089089670093739453 (Phil Carmody, k=602)
- 6625030203043943357336244961 (Phil Carmody, k=560)
- 6626725966751887516099872403 (Phil Carmody, k=529)
- 6644655498526712053464148039 (Phil Carmody, k=1)
- 6676102360868311876786137187 (Phil Carmody, k=1)
- 6755638265926399501834652053 (Phil Carmody, k=2)
- 6935893857632806488712814959 (Phil Carmody, k=21)
- 6948480154398246955047032431 (Phil Carmody, k=5)
- 6957752336344454822659613359 (Dario Alpern, k=1081)
- 6989604702766339845072203587 (Phil Carmody, k=997)
- 7001155421879388746222213119 (Phil Carmody, k=1)
- 7019800999999999999929801991 (Phil Carmody, k=5)
- 7062618449037349641692305519 (Dario Alpern, k=2303)
- 7097922947252637841229244973 (Phil Carmody, k=14)
- 7139788537272418098507580723 (Phil Carmody, k=389)
- 7152460203819462320942730919 (Phil Carmody, k=1)
- 7271214700959305988013175437 (Phil Carmody, k=2)
- 7305250643061467609802142547 (Phil Carmody, k=343)
- 7368404483753258650724686159 (Phil Carmody, k=1)
- 7382901904257552095093759839 (Phil Carmody, k=181)
- 7400103391448523755591240147 (Phil Carmody, k=233)
- 7420802582054533461164133067 (Phil Carmody, k=7)
- 7423536628889457211329561841 (Phil Carmody, k=40)
- 7647385040503007543636439031 (Phil Carmody, k=505)
- 7653585702355594525005084311 (Phil Carmody, k=5)
- 7661436042213283046452404769 (Phil Carmody, k=16)
- 7706694696672438746169648319 (Phil Carmody, k=1)
- 7726508442684808849339815637 (Phil Carmody, k=2)
- 7769036588586834361063626199 (Phil Carmody, k=1)
- 7914186985033321701502240243 (Phil Carmody, k=9)
- 7919340118246821197828093827 (Phil Carmody, k=1)
- 7986304216652943897836638387 (Phil Carmody, k=1)
- 8023165143216463497157619413 (Phil Carmody, k=2)
- 8065040951458475234407852957 (Phil Carmody, k=2)
- 8076741791067096329126406089 (Phil Carmody, k=4)
- 8085914197020520662509501641 (Phil Carmody, k=140)
- 8085958329831249566565631711 (Phil Carmody, k=95)
- 8102028980538670055596609093 (Phil Carmody, k=2)
- 8111057224786351293209011987 (Phil Carmody, k=1)
- 8159092871894306224809054041 (Phil Carmody, k=820)
- 8163757709985463490916908773 (Phil Carmody, k=2)
- 8166797123055565726290907693 (Phil Carmody, k=74)
- 8210309572759051515117474119 (Phil Carmody, k=19)
- 8240738393168692704125567773 (Phil Carmody, k=2)
- 8276874714520606390842613507 (Phil Carmody, k=581)
- 8284228440673227400641808867 (Phil Carmody, k=1)
- 8365240453675102496555365129 (Phil Carmody, k=68)
- 8388213071294311962208580893 (Phil Carmody, k=2)
- 8471191165617655217624962879 (Dario Alpern, k=2681)
- 8627590685000244791713960573 (Phil Carmody, k=2)
- 8632293203098198305864210751 (Phil Carmody, k=125)
- 8681426680730124560857485319 (Phil Carmody, k=1)
- 8778940595948976841514652157 (Phil Carmody, k=2)
- 8869268292682926829268291797 (Phil Carmody, k=2)
- 8921992031872509960159363443 (Dario Alpern, k=2731)
- 8964875089178909171457023707 (Phil Carmody, k=1)
- 8971973721284027417829741637 (Phil Carmody, k=2)
- 9051301113011130111301112107 (Phil Carmody, k=1)
- 9097981329979308933357290947 (Phil Carmody, k=7)
- 9125921441557708754727935717 (Phil Carmody, k=58)
- 9185145685182096928582268773 (Phil Carmody, k=454)
- 9228500020189862620773666679 (Phil Carmody, k=1)
- 9264134187574539215497133129 (Dario Alpern, k=2764)
- 9330075212835692713269476441 (Dario Alpern, k=1220)
- 9353068966208578595360057243 (Phil Carmody, k=11)
- 9379635459754883930950031569 (Dario Alpern, k=1576)
- 9402076130419350202996321237 (Phil Carmody, k=2)
- 9535264873313313206866348963 (Phil Carmody, k=19)
- 9584031770077992355083589129 (Phil Carmody, k=36)
- 9740860885878893634951932323 (Dario Alpern, k=1147)
- 9758526045802879329793671523 (Dario Alpern, k=1117)
- 9808170114465130655307025279 (Phil Carmody, k=131)
- 9811147824794986478539154317 (Phil Carmody, k=2)
- 9883764591606198346428880759 (Phil Carmody, k=1)
- 9887387503105030648181408969 (Phil Carmody, k=4)
- 9930026880135209973099299947 (Phil Carmody, k=1)
- 9959479802224498935202110551 (Phil Carmody, k=25)
- 9978931281890369215019940679 (Phil Carmody, k=1)
- 9982783679314753559235205837 (Phil Carmody, k=2)
Perl script written by Dario Alejandro Alpern. Last updated on August 24th, 2003.