-- Dec 31, 2018 (Makoto Kamada) -- n=118192: c57720(3201214372......) = 5023484676969761 * c57704(6372497536......) n=118198: c58440(8225801817......) = 80284537446489007796771 * c58418(1024581081......) n=118226: c59112(9090909090......) = 329548561106471040766001 * c59089(2758594684......) n=118234: c57181(1099999999......) = 41957272722588871717 * c57161(2621714731......) n=118238: c59105(1634656657......) = 66606971038463 * c59091(2454182546......) n=118258: c50665(3146210339......) = 38233128331441 * 1063206088913076571 * c50633(7739812936......) # P-1 B1=1e6 # 140722 of 200000 Phi_n(10) factorizations were cracked. -- Dec 30, 2018 (Alfred Reich) -- n=141781: c136864(9000000000......) = 11583683371763117 * c136848(7769549383......) # ECM B1=11000, sigma=14937356351921435685 n=141791: c130728(9999999999......) = 1296284153223373612169 * c130707(7714357978......) # ECM B1=11000, sigma=10244492049572358236 # 140720 of 200000 Phi_n(10) factorizations were cracked. -- Dec 30, 2018 (Makoto Kamada) -- n=118136: c59064(9999000099......) = 4896941389599465600390473 * c59040(2041886823......) n=118142: c55936(2360757941......) = 16130484653957 * c55923(1463538134......) n=118156: c58299(2937913973......) = 263895573733321 * c58285(1113286567......) n=118162: c52000(9090909091......) = 24774933073859 * c51987(3669398041......) # P-1 B1=1e6 # 140718 of 200000 Phi_n(10) factorizations were cracked. -- Dec 28, 2018 (Alfred Reich) -- n=12118: c5898(3862724393......) = 37627065539202417697996134091 * c5870(1026581355......) # ECM B1=1e6, sigma=13539547277930664860 -- Dec 29, 2018 (Makoto Kamada) -- n=118028: c55873(1009999999......) = 4094467888422469 * c55857(2466742999......) n=118042: c59020(9090909090......) = 210077693844055601 * c59003(4327403316......) n=118046: c59017(2567045451......) = 43096971231409 * c59003(5956440506......) n=118064: c57403(4234973298......) = 695344623763633 * 35855151175422249457 * c57369(1698630889......) n=118082: c52793(8952104032......) = 4775742501814248596370648080650481 * c52760(1874494705......) n=118084: c57815(5601331556......) = 8960605924199555789 * 51633704999962141169 * c57777(1210655594......) n=118094: c58459(5948082366......) = 76754283023851 * c58445(7749511990......) n=118096: c52801(1000000000......) = 29396538751009 * c52787(3401761032......) n=118102: c59050(9090909090......) = 4573684819784681 * c59035(1987655347......) # P-1 B1=1e6 # 140716 of 200000 Phi_n(10) factorizations were cracked. -- Dec 28, 2018 (Makoto Kamada) -- n=117952: c55289(6012783297......) = 2803719330515777 * c55274(2144573899......) n=117962: c54276(5528044307......) = 826792860295247 * c54261(6686129710......) n=117974: c57951(8736145742......) = 13675520125721 * c57938(6388163420......) n=117976: c58972(1337800224......) = 116992716876473 * c58958(1143490176......) n=117982: c58977(3272007890......) = 22536551328830160703 * c58958(1451867166......) n=117988: c54413(3778183301......) = 1158658824504728584441 * c54392(3260824689......) n=118012: c58321(1009999999......) = 438260937604712608658843341 * c58294(2304563134......) n=118022: c59003(5275838149......) = 13702521912531209339336693 * c58978(3850267989......) # P-1 B1=1e6 # 140712 of 200000 Phi_n(10) factorizations were cracked. -- Dec 27, 2018 (Makoto Kamada) -- n=117904: c58944(9999999900......) = 393806792305012064614499473 * c58918(2539316257......) n=117908: c50508(1731682858......) = 17552821998769 * c50494(9865552435......) n=117914: c53417(2763361650......) = 670698307868893 * c53402(4120126169......) n=117916: c57431(6308307148......) = 3508806147545821 * 13823255399019591828241825809049 * c57385(1300598124......) n=117922: c50523(2484472130......) = 103349294049289 * c50509(2403956556......) n=117926: c58929(2832455787......) = 510688382198263361 * c58911(5546348587......) n=117934: c58955(3839622279......) = 21372441099993209635824127 * c58930(1796529587......) n=117938: c58312(5400656887......) = 15984771528503 * c58299(3378626261......) # P-1 B1=1e6 # 140711 of 200000 Phi_n(10) factorizations were cracked. -- Dec 26, 2018 (user3928) -- # via yoyo@home n=735: c279(1075718347......) = 1043724088777138410374757855271037976569452410073591 * c228(1030653942......) # ECM B1=260000000, sigma=0:17739413172727101663 -- Dec 26, 2018 (Makoto Kamada) -- n=117826: c58896(2088083535......) = 44541367964868769 * c58879(4687964539......) n=117836: c58070(2164999898......) = 2896207027906503721 * c58051(7475293987......) n=117844: c55425(1009999999......) = 24946834975369 * c55411(4048609777......) n=117854: c53442(4482273982......) = 4893206721229157 * c53426(9160197469......) n=117866: c50499(1133618909......) = 1942540878959423 * c50483(5835753173......) n=117874: c58936(9090909090......) = 20101201726387877 * c58920(4522569951......) # P-1 B1=1e6 # 140710 of 200000 Phi_n(10) factorizations were cracked. -- Dec 25, 2018 (lanbrown) -- # via yoyo@home n=675: c271(1591250680......) = 11302625411464361797455477156321087241022971504311406801 * c216(1407859344......) # ECM B1=850000000, sigma=0:5866504219856597377 -- Dec 25, 2018 (MartinOrpen) -- # via yoyo@home n=1361: c1342(4313935212......) = 3778133360275162515561392131873427 * c1309(1141816553......) # ECM B1=11000000, sigma=0:11807715445759359346 -- Dec 25, 2018 (Makoto Kamada) -- n=117742: c55393(1099999999......) = 1168112301813245813 * c55374(9416902795......) n=117746: c58212(2756480214......) = 12298129565453 * c58199(2241381667......) n=117772: c58877(3821324144......) = 3677541733086161 * c58862(1039097424......) n=117778: c58871(2766701358......) = 6009790642708010801 * c58852(4603656804......) # P-1 B1=1e6 # 140708 of 200000 Phi_n(10) factorizations were cracked. -- Dec 24, 2018 (Makoto Kamada) -- n=117664: c58816(9999999999......) = 325917860656910177 * c58799(3068257744......) n=117668: c56233(1009999999......) = 12416698602541 * c56219(8134207266......) n=117698: c50395(4248142924......) = 937653316703008613 * c50377(4530611526......) n=117704: c58840(1108723372......) = 2015011385710529 * c58824(5502318150......) # P-1 B1=1e6 # 140707 of 200000 Phi_n(10) factorizations were cracked. -- Dec 23, 2018 (Makoto Kamada) -- n=117598: c54257(1213216663......) = 234034400506312665642221949371 * c54227(5183924502......) n=117608: c57593(3543197049......) = 11736700874860849 * c57577(3018903767......) n=117616: c58795(8502172220......) = 49889298688321 * c58782(1704207604......) n=117634: c53452(2891477408......) = 15438438731299 * c53439(1872907914......) n=117646: c57769(1099999999......) = 190754296960583 * 2444970146266639237 * c57736(2358548410......) # P-1 B1=1e6 # 140705 of 200000 Phi_n(10) factorizations were cracked. -- Dec 22, 2018 (Makoto Kamada) -- n=117584: c58767(5761963107......) = 94571907098035009 * 22096876401878558897 * c58731(2757258218......) # P-1 B1=1e6 -- Dec 22, 2018 (Alfred Reich) -- n=12121: c10561(1111111111......) = 2407649538814710985900453 * c10536(4614920457......) # ECM B1=5e4, sigma=13750623641237937222 # 140704 of 200000 Phi_n(10) factorizations were cracked. -- Dec 22, 2018 (Makoto Kamada) -- n=117538: c55272(4944148124......) = 11361801985856926691 * c55253(4351552800......) n=117562: c57360(1965184082......) = 102277584850437786689 * c57340(1921422064......) # P-1 B1=1e6 -- Dec 21, 2018 (Makoto Kamada) -- n=117476: c57271(3873264548......) = 394765038780461 * c57256(9811569333......) n=117494: c54207(2000765113......) = 1276986023880607 * c54192(1566787009......) n=117496: c55568(3373042164......) = 2639373739692713 * c55553(1277970646......) n=117514: c58738(3593363512......) = 86104068225865933 * 492708301699087367 * c58703(8470081758......) # P-1 B1=1e6 -- Dec 20, 2018 (Makoto Kamada) -- n=117394: c57856(1386859633......) = 96140778696013 * 216541443599517973 * c57824(6661681184......) n=117406: c57390(9041659922......) = 3847404879834201089 * c57372(2350067176......) n=117412: c58009(1031437300......) = 38507708779286542840201 * c57986(2678521607......) n=117428: c56761(1009999999......) = 15691107261035629 * c56744(6436766910......) n=117452: c58713(1008056159......) = 3773567111323271569 * c58694(2671361419......) # P-1 B1=1e6 # 140703 of 200000 Phi_n(10) factorizations were cracked. -- Dec 19, 2018 (Alfred Eichhorn) -- # via Kurt Beschorner n=50417: c50417(1111111111......) = 231761535272230289363 * c50396(4794199821......) # ECM B1=5e4, sigma=3033579618245357906 n=83987: c83987(1111111111......) = 285272068532406380071 * c83966(3894917286......) # ECM B1=11e3, sigma=1182803978517703859 n=84011: c84011(1111111111......) = 946115523837538007243 * c83990(1174392643......) # ECM B1=11e3, sigma=12024811436285266500 # 140702 of 200000 Phi_n(10) factorizations were cracked. # 13866 of 17984 R_prime factorizations were cracked. -- Dec 19, 2018 (Makoto Kamada) -- n=117344: c55280(7750493132......) = 207391931140014721 * c55263(3737123758......) n=117346: c56092(1015489982......) = 552440897988481 * c56077(1838187552......) n=117364: c51840(9900990099......) = 5236083799096409741 * c51822(1890915134......) n=117382: c55578(7208543828......) = 11587964304167 * c55565(6220716287......) # P-1 B1=1e6 # 140699 of 200000 Phi_n(10) factorizations were cracked. -- Dec 18, 2018 (Makoto Kamada) -- n=117256: c58613(1286117521......) = 60387544331202050561 * c58593(2129772846......) n=117262: c58630(9090909090......) = 25540456994693 * c58617(3559415202......) n=117272: c57658(2842678319......) = 26277769783890529 * c57642(1081780662......) n=117278: c50227(1850038383......) = 291589662024350383 * c50209(6344663836......) n=117285: c53551(1457025974......) = 83427548808768991 * c53534(1746456650......) n=117304: c50389(2691321122......) = 112773727965889 * c50375(2386478811......) n=117315: c56160(9999999990......) = 80213256229249401841063801 * c56135(1246676729......) # P-1 B1=1e6 # 140698 of 200000 Phi_n(10) factorizations were cracked. -- Dec 17, 2018 (Makoto Kamada) -- n=117248: c58362(1445581169......) = 1396547213548033 * c58347(1035110847......) # P-1 B1=1e6 -- Dec 16, 2018 (Alfred Reich) -- n=12064: c5371(1010867840......) = 2546977868727768182069660426273 * c5340(3968891338......) # P-1 B1=1028e6 n=13532: c6331(4975835176......) = 29686717079767148934464212189 * c6303(1676114998......) # ECM B1=25e4, sigma=8374460824941836662 -- Dec 16, 2018 (Makoto Kamada) -- n=117178: c57113(1738412504......) = 104459501197197899 * c57096(1664197593......) n=117242: c55771(2255096225......) = 7908728975602733 * 27951056800730699 * c55739(1020140882......) -- Dec 15, 2018 (NeuralMiner) -- # via yoyo@home n=705: c279(9076339126......) = 39684295305390393945033155364640501778802903740578801 * p227(2287136273......) # ECM B1=260000000, sigma=0:4005087120915227197 # 1146 of 200000 Phi_n(10) factorizations were finished. -- Dec 15, 2018 (Alfred Reich) -- n=13548: c4487(1020188685......) = 159175185364588299701411791861 * c4457(6409219397......) # ECM B1=3e6, sigma=5569741544602106847 n=13554: c4479(1957307903......) = 2725123511009594780862433166413 * c4448(7182455750......) # ECM B1=3e6, sigma=9803316585324992791 -- Dec 15, 2018 (Makoto Kamada) -- n=117122: c58025(6805735898......) = 114455772066203637539 * c58005(5946170976......) n=117136: c58553(1374731867......) = 74261941136497 * c58539(1851193015......) n=117154: c55469(1422628886......) = 76145027583263 * c55455(1868314886......) n=117158: c58566(5657748505......) = 19905367129531139 * c58550(2842323112......) # P-1 B1=1e6 -- Dec 15, 2018 (NYX.consulting) -- # via yoyo@home n=541: c526(3881524830......) = 49209783772401428869185936838646522086059329 * p482(7887709583......) # ECM B1=110000000, sigma=0:18331671264619453476 # 1145 of 200000 Phi_n(10) factorizations were finished. # 120 of 17984 R_prime factorizations were finished. -- Dec 14, 2018 (Makoto Kamada) -- n=117076: c58529(1006772767......) = 318184702244837761 * c58511(3164114304......) n=117082: c50152(4547598863......) = 2077234714597001 * c50137(2189256144......) n=117088: c58500(3277605765......) = 159419993619400024529089 * c58477(2055956527......) n=117104: c53953(1000000009......) = 741748366652177 * c53938(1348166109......) n=117106: c53221(1099999999......) = 88901195259307150822576321 * c53195(1237328695......) # P-1 B1=1e6 # 140696 of 200000 Phi_n(10) factorizations were cracked. -- Dec 14, 2018 (WhiteFire) -- # via yoyo@home n=959: c774(2287012797......) = 39479260483646804613228566945758015357951 * c733(5792947410......) # ECM B1=43000000, sigma=0:18072187453986147935 -- Dec 12, 2018 (Makoto Kamada) -- n=117032: c58512(9999000099......) = 84379253826128137 * c58496(1185006935......) n=117045: c58730(2070624873......) = 1752341010705245161 * c58712(1181633518......) n=117052: c54001(1009999999......) = 30087884640529 * 34892179218989 * c53973(9620588166......) n=117064: c58517(2308864248......) = 3171709994692548245513 * c58495(7279556619......) n=117074: c58530(2043445991......) = 944190375850717 * c58515(2164230904......) n=117075: c53280(9999900000......) = 254476640174401 * c53266(3929594477......) # P-1 B1=1e6 # 140694 of 200000 Phi_n(10) factorizations were cracked. -- Dec 11, 2018 (Alfred Reich) -- n=2708: c1297(2122052835......) = 1354592090378874321847140113114629 * c1264(1566562251......) # ECM B1=11e7, sigma=12297352491712952550 n=13560: c3571(7368327387......) = 1348606125476250057822672599759090486161 * c3532(5463661515......) # ECM B1=3e6, sigma=3245728146684208525 n=191692: c90157(7468807650......) = 13159073200382386320684941 * c90132(5675785472......) # P-1 -- Dec 11, 2018 (Makoto Kamada) -- n=116986: c56449(1099999999......) = 351669969819890849 * c56431(3127932705......) n=116996: c53161(1009999999......) = 10282778206009 * 744385894430509 * c53133(1319510256......) n=117002: c55397(3775722236......) = 5934860961341034881 * c55378(6361938823......) n=117016: c58492(1789790474......) = 893110470425281 * c58477(2003996743......) n=117022: c58489(1252947860......) = 182246417915767 * c58474(6875020505......) n=117028: c55031(2260750028......) = 60132096536129 * c55017(3759639457......) # P-1 B1=1e6 # 140691 of 200000 Phi_n(10) factorizations were cracked. -- Dec 10, 2018 (Makoto Kamada) -- n=116924: c58433(1179072888......) = 10554334861501 * c58420(1117145612......) n=116926: c51835(7774858750......) = 62410351578091651 * c51819(1245764292......) n=116932: c52800(9900990099......) = 39304872212845829 * c52784(2519023607......) n=116936: c57041(1000099999......) = 3060672381973897 * c57025(3267582658......) n=116942: c50113(1099999890......) = 305323886440671743 * c50095(3602731194......) n=116956: c50099(3335020497......) = 364843033610609 * c50084(9140973488......) n=116966: c57987(6161148136......) = 236351130580441 * c57973(2606777518......) n=116985: c56640(9009099100......) = 377744745390871 * c56626(2384970065......) # P-1 B1=1e6 # 140689 of 200000 Phi_n(10) factorizations were cracked. -- Dec 9, 2018 (Makoto Kamada) -- n=116865: c52407(7005798154......) = 50506841122288421089660119001 * c52379(1387098856......) n=116872: c50065(1000099999......) = 893954084868102265729 * c50044(1118737546......) n=116876: c57361(1009999999......) = 83181949409355512621 * c57341(1214205734......) n=116878: c58412(7879843209......) = 14227873897808647 * c58396(5538313922......) n=116896: c53761(1000000000......) = 1956382398751457 * c53745(5111475142......) n=116902: c58428(5924986586......) = 419588029035367 * c58414(1412096193......) n=116912: c58448(9999999900......) = 12760310435489 * c58435(7836799857......) # P-1 B1=1e6 # 140685 of 200000 Phi_n(10) factorizations were cracked. -- Dec 8, 2018 (Makoto Kamada) -- n=116806: c58385(8775493950......) = 139628205370943 * c58371(6284900623......) n=116818: c53899(9416276461......) = 403113847140793127 * c53882(2335885142......) n=116822: c58405(1296972619......) = 104645653922733415169 * c58385(1239394634......) n=116824: c54902(9288998418......) = 59725983228856129 * c54886(1555269234......) n=116828: c58395(5502922105......) = 15622306675685452189 * c58376(3522477326......) n=116834: c58416(9090909090......) = 4876611317365459653672293 * c58392(1864185701......) n=116836: c58416(9900990099......) = 1365229746574801 * c58401(7252251955......) n=116842: c51508(4453247905......) = 157613684769773 * c51494(2825419577......) n=116846: c56803(4707030163......) = 270375815721521 * c56789(1740921299......) # P-1 B1=1e6 # 140681 of 200000 Phi_n(10) factorizations were cracked. -- Dec 7, 2018 (Makoto Kamada) -- n=116726: c58348(6238070034......) = 1055561076161821811 * c58330(5909719650......) n=116762: c57565(1099999999......) = 67244998047882539 * c57548(1635809401......) n=116764: c58372(2959681884......) = 23219047389943429 * c58356(1274678428......) n=116768: c56300(1374211772......) = 4988664659359169 * c56284(2754668567......) n=116792: c53846(7178317318......) = 7523373538334473 * c53830(9541354396......) # P-1 B1=1e6 # 140679 of 200000 Phi_n(10) factorizations were cracked. -- Dec 6, 2018 (bbmz) -- # via yoyo@home n=955: c721(5388445039......) = 4611631116936866644619325113494274068514558656631 * c673(1168446673......) # ECM B1=43000000, sigma=0:4773587962081043371 -- Dec 6, 2018 (Francis Butts) -- # via yoyo@home n=521: c505(9028940424......) = 491580859282283461621997489642141402831898607368043 * c455(1836715212......) # ECM B1=110000000, sigma=0:7248104013312129170 -- Dec 6, 2018 (Makoto Kamada) -- n=116674: c58336(9090909090......) = 147024631984103 * c58322(6183255804......) n=116686: c56875(9426928449......) = 2427552907110173 * c56860(3883305044......) n=116714: c53065(1000000000......) = 4944336601847835397973 * c53043(2022516022......) n=116722: c54893(7471852520......) = 732642657918733 * c54879(1019849505......) # P-1 B1=1e6 # 140678 of 200000 Phi_n(10) factorizations were cracked. -- Dec 5, 2018 (Makoto Kamada) -- n=116594: c57594(5241357359......) = 167092298210248049 * c57577(3136803679......) n=116596: c57521(3397015489......) = 417741634412615912381 * c57500(8131857612......) n=116602: c57787(2358445055......) = 9889266523342433173 * 156644162205376920983 * c57748(1522465524......) n=116618: c58308(9090909090......) = 11134394628529 * c58295(8164708899......) n=116624: c56430(5905390365......) = 11236234795057 * c56417(5255666576......) n=116642: c58320(9090909090......) = 1545303640665997 * c58305(5882927375......) # P-1 B1=1e6 # 140676 of 200000 Phi_n(10) factorizations were cracked. -- Dec 4, 2018 (Makoto Kamada) -- n=116506: c53745(1166399933......) = 6127162638228503 * c53729(1903654271......) n=116528: c58223(1098445261......) = 3822829587863201 * c58207(2873382755......) n=116542: c58262(9080958267......) = 704555890867727 * 16757807067626731 * c58231(7691287460......) n=116546: c55189(1099999999......) = 239947562748077 * c55174(4584334958......) n=116554: c57595(3145886181......) = 11917469221367 * 9151551467087413 * 204646815858120138689 * c57546(1409481073......) n=116572: c57594(2221582386......) = 7273429876601821 * c57578(3054380704......) n=116576: c58272(9999999999......) = 614360775557431180801 * c58252(1627708082......) # P-1 B1=1e6 # 140674 of 200000 Phi_n(10) factorizations were cracked. -- Dec 3, 2018 (Makoto Kamada) -- n=116444: c56777(1734739415......) = 927078763924535969 * c56759(1871188817......) n=116445: c53184(9009100000......) = 2721946873074241 * c53169(3309800088......) n=116462: c58216(4847421024......) = 2937133236189653 * c58201(1650391941......) n=116474: c58231(2601691671......) = 26737306941689 * c58217(9730567396......) n=116482: c57685(1099999999......) = 1788795981559462731761 * c57663(6149387696......) n=116492: c58227(1116044526......) = 61016306015736790261 * c58207(1829092253......) n=116498: c56341(1099999999......) = 4280454794865961 * c56325(2569820387......) n=116504: c58248(9999000099......) = 4584120613943008191732744073 * c58221(2181225352......) # P-1 B1=1e6 # 140672 of 200000 Phi_n(10) factorizations were cracked. -- Dec 2, 2018 (Makoto Kamada) -- n=116348: c51959(2478464211......) = 45851532922700321 * c51942(5405411887......) n=116356: c55071(3188574785......) = 3020468338571046821 * c55053(1055655755......) n=116366: c57392(3497200502......) = 10060919347942410491641 * c57370(3476024785......) n=116372: c56830(4954292485......) = 2470960006419888121 * c56812(2005007152......) n=116374: c56281(1099999999......) = 29524521334469899 * c56264(3725716625......) n=116384: c58176(9999999999......) = 4278533513244929 * 4476437170198261249 * c58142(5221226921......) n=116386: c58192(9090909090......) = 6989352320039651 * c58177(1300679758......) n=116392: c58185(1812404335......) = 152615094573121 * c58171(1187565581......) n=116408: c58200(9999000099......) = 7053454921081417 * c58185(1417603176......) n=116426: c55652(1866460066......) = 4061331765474727 * c55636(4595684799......) # P-1 B1=1e6 # 140668 of 200000 Phi_n(10) factorizations were cracked. -- Dec 1, 2018 (Makoto Kamada) -- n=116276: c56622(2069123700......) = 253947389285680179427799449 * c56595(8147843953......) n=116282: c56987(1891949068......) = 2461189986120782053 * c56968(7687131344......) n=116332: c57440(7195766626......) = 74909073507227682409 * c57420(9606001369......) # P-1 B1=1e6