Factorization of cyclotomic number Phi

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Φ₁₈₇₇₀₁(10) = 9009009009..._<114048> = 357713057761_<12> × [2518501579..._<114037>] (0.01%)

Φ₁₈₇₇₀₂(10) = 9090909090..._<93850> = 63818681 × [1424490282..._<93843>] (0.01%)

Φ₁₈₇₇₀₃(10) = 9000000000..._<179520> = 1359720533_<10> × [6619007201..._<179511>] (0.01%)

Φ₁₈₇₇₀₄(10) = 9999999999..._<56160> = 563113 × 2878065433_<10> × [6170264524..._<56145>] (0.03%)

Φ₁₈₇₇₀₅(10) = 9000090900..._<123840> = 3003281 × 766962631 × [3907299691..._<123825>] (0.01%)

Φ₁₈₇₇₀₆(10) = 1099999999..._<92989> = 375413 × [2930106309..._<92983>] (0.01%)

Φ₁₈₇₇₀₇(10) = 1109999999..._<115489> = [1109999999..._<115489>] (0.00%)

Φ₁₈₇₇₀₈(10) = 1009999999..._<92961> = 15204349 × [6642836204..._<92953>] (0.01%)

Φ₁₈₇₇₀₉(10) = 9000000000..._<186816> = 3378763 × [2663696743..._<186810>] (0.00%)

Φ₁₈₇₇₁₀(10) = 9100090999..._<50048> = 1501681 × [6059936164..._<50042>] (0.01%)

Φ₁₈₇₇₁₁(10) = 1111111111..._<187711> = 144162049 × [7707375962..._<187702>] (0.00%)

Φ₁₈₇₇₁₂(10) = 1000000000..._<80257> = [1000000000..._<80257>] (0.00%)

Φ₁₈₇₇₁₃(10) = 9990000009..._<125136> = 2252557 × 337883401 × [1312571113..._<125122>] (0.01%)

Φ₁₈₇₇₁₄(10) = 1099999999..._<88321> = 67837237916801029830721_<23> × [1621528284..._<88298>] (0.03%)

Φ₁₈₇₇₁₅(10) = 1111099999..._<136481> = 5087827361_<10> × [2183839822..._<136471>] (0.01%)

Φ₁₈₇₇₁₆(10) = 1009998990..._<62569> = 110752441 × 117322501 × [7772957984..._<62552>] (0.03%)

Φ₁₈₇₇₁₇(10) = 9000000000..._<181216> = 4505209 × 6757813 × 152530574653_<12> × [1938047825..._<181192>] (0.01%)

Φ₁₈₇₇₁₈(10) = 1099999999..._<91817> = 3191207 × [3446971631..._<91810>] (0.01%)

Φ₁₈₇₇₁₉(10) = 1000000100..._<107185> = 11812030357_<11> × [8465945902..._<107174>] (0.01%)

Φ₁₈₇₇₂₀(10) = 9999999999..._<65664> = 351610684662641_<15> × [2844054642..._<65650>] (0.02%)

Φ₁₈₇₇₂₁(10) = 1111111111..._<187721> = 375443 × 12409027888529_<14> × 2425864395795767616187_<22> × [9831260369..._<187680>] (0.02%)

Φ₁₈₇₇₂₂(10) = 1000999998..._<62569> = 3378997 × [2962417542..._<62562>] (0.01%)

Φ₁₈₇₇₂₃(10) = 9000000000..._<186160> = 1877231 × 18510238693_<11> × [2590077582..._<186144>] (0.01%)

Φ₁₈₇₇₂₄(10) = 1009999999..._<92401> = [1009999999..._<92401>] (0.00%)

Φ₁₈₇₇₂₅(10) = 1000010000..._<100081> = [1000010000..._<100081>] (0.00%)

Φ₁₈₇₇₂₆(10) = 1099999889..._<68641> = 10700383 × 10295081567_<11> × [9985355405..._<68623>] (0.02%)

Φ₁₈₇₇₂₇(10) = 9000000000..._<186840> = [9000000000..._<186840>] (0.00%)

Φ₁₈₇₇₂₈(10) = 1000000009..._<62561> = 388195222081_<12> × [2576023487..._<62549>] (0.02%)

Φ₁₈₇₇₂₉(10) = 9000000000..._<186676> = 750917 × [1198534591..._<186671>] (0.00%)

Φ₁₈₇₇₃₀(10) = 1099989000..._<75089> = 3942331 × [2790199504..._<75082>] (0.01%)

Φ₁₈₇₇₃₁(10) = 1000000001..._<117505> = 11639323 × [8591564999..._<117497>] (0.01%)

Φ₁₈₇₇₃₂(10) = 9900990099..._<93864> = 67583521 × [1465000632..._<93857>] (0.01%)

Φ₁₈₇₇₃₃(10) = 1111110999..._<148465> = 375467 × [2959277379..._<148459>] (0.00%)

Φ₁₈₇₇₃₄(10) = 9100000000..._<61512> = 41337900397_<11> × [2201369666..._<61502>] (0.02%)

Φ₁₈₇₇₃₅(10) = 9000090000..._<150184> = [9000090000..._<150184>] (0.00%)

Φ₁₈₇₇₃₆(10) = 1000099999..._<90721> = 1501889 × 5162176793_<10> × 24534842369_<11> × [5257623036..._<90694>] (0.03%)

Φ₁₈₇₇₃₇(10) = 1109999999..._<113761> = [1109999999..._<113761>] (0.00%)

Φ₁₈₇₇₃₈(10) = 9090909090..._<87696> = 41302361 × 7513274761_<10> × [2929565181..._<87679>] (0.02%)

Φ₁₈₇₇₃₉(10) = 1111111111..._<172801> = [1111111111..._<172801>] (0.00%)

Φ_187740L(10) = 1105097795..._<21313> = 2440621 × 44118901 × [1026303199..._<21299>] (0.07%)

Φ_187740M(10) = 9048981949..._<21312> = 153036073261_<12> × 500564215621_<12> × 27642890630191433941_<20> × [4273292821..._<21270>] (0.20%)

Φ₁₈₇₇₄₁(10) = 9000000000..._<186592> = 51470697079_<11> × [1748567730..._<186582>] (0.01%)

Φ₁₈₇₇₄₂(10) = 9090909090..._<93870> = 3379357 × [2690129835..._<93864>] (0.01%)

Φ₁₈₇₇₄₃(10) = 9009009009..._<125160> = 2252917 × 523051999 × 4500575197_<10> × 91723409553079_<14> × [1851990482..._<125122>] (0.03%)

Φ₁₈₇₇₄₄(10) = 9999999999..._<93856> = 32057663489_<11> × [3119378928..._<93846>] (0.01%)

Φ₁₈₇₇₄₅(10) = 9000090000..._<150192> = [9000090000..._<150192>] (0.00%)

Φ₁₈₇₇₄₆(10) = 1098901098..._<55105> = [1098901098..._<55105>] (0.00%)

Φ₁₈₇₇₄₇(10) = 9000000900..._<160920> = 164090879 × 706972173893203_<15> × [7758107461..._<160897>] (0.01%)

Φ₁₈₇₇₄₈(10) = 9900990099..._<80000> = 897404695514009_<15> × [1103291541..._<79986>] (0.02%)

Φ₁₈₇₇₄₉(10) = 1001000999..._<119593> = [1001000999..._<119593>] (0.00%)

Φ₁₈₇₇₅₀(10) = 1000000000..._<75001> = 19338251 × 2338614001_<10> × [2211180835..._<74984>] (0.02%)

Φ₁₈₇₇₅₁(10) = 1111111111..._<187751> = 6334434860489_<13> × [1754080885..._<187738>] (0.01%)

Φ₁₈₇₇₅₂(10) = 1000099999..._<62577> = [1000099999..._<62577>] (0.00%)

Φ₁₈₇₇₅₃(10) = 9000000000..._<186580> = 3004049 × 550162101733_<12> × [5445588578..._<186562>] (0.01%)

Φ₁₈₇₇₅₄(10) = 1099999890..._<80461> = 222488491 × [4944075466..._<80452>] (0.01%)

Φ₁₈₇₇₅₅(10) = 1109988900..._<100129> = 111588429151_<12> × [9947168433..._<100117>] (0.01%)

Φ₁₈₇₇₅₆(10) = 1009999999..._<92449> = 84465962577961_<14> × [1195747931..._<92435>] (0.02%)

Φ₁₈₇₇₅₇(10) = 9000000000..._<186876> = 8150732269991_<13> × [1104195267..._<186864>] (0.01%)

Φ₁₈₇₇₅₈(10) = 9999999999..._<58320> = 85242133 × 125985619 × 183771480086209_<15> × [5066949831..._<58290>] (0.05%)

Φ₁₈₇₇₅₉(10) = 1000000000..._<156001> = 834400997 × [1198464531..._<155992>] (0.01%)

Φ₁₈₇₇₆₀(10) = 1000000009..._<75073> = 46575370081_<11> × [2147057571..._<75062>] (0.01%)

Φ₁₈₇₇₆₁(10) = 1109999889..._<107281> = 375523 × 13143271 × 119791519 × 2255385133_<10> × [8324078086..._<107250>] (0.03%)

Φ₁₈₇₇₆₂(10) = 1099999999..._<93265> = 563287 × [1952823338..._<93259>] (0.01%)

Φ₁₈₇₇₆₃(10) = 1111111111..._<187763> = 49152563216083_<14> × 1851391557136951_<16> × [1220992626..._<187734>] (0.02%)

Φ₁₈₇₇₆₄(10) = 1009998990..._<62585> = 32295409 × 489577526013949_<15> × [6387908359..._<62562>] (0.04%)

Φ₁₈₇₇₆₅(10) = 1000000000..._<138369> = 48067841 × 350539229561_<12> × [5934836462..._<138349>] (0.01%)

Φ₁₈₇₇₆₆(10) = 1099999999..._<93241> = 375533 × [2929170006..._<93235>] (0.01%)

Φ₁₈₇₇₆₇(10) = 1001000999..._<120961> = [1001000999..._<120961>] (0.00%)

Φ₁₈₇₇₆₈(10) = 1000000000..._<80305> = [1000000000..._<80305>] (0.00%)

Φ₁₈₇₇₆₉(10) = 9000000000..._<185844> = [9000000000..._<185844>] (0.00%)

Φ₁₈₇₇₇₀(10) = 1098890109..._<45441> = 3943171 × 348688891 × [7992277274..._<45425>] (0.03%)

Φ₁₈₇₇₇₁(10) = 9000000000..._<186544> = 907348152827_<12> × [9919015068..._<186532>] (0.01%)

Φ₁₈₇₇₇₂(10) = 9900990099..._<82368> = 45411531569_<11> × [2180281033..._<82358>] (0.01%)

Φ₁₈₇₇₇₃(10) = 9009009009..._<125180> = [9009009009..._<125180>] (0.00%)

Φ₁₈₇₇₇₄(10) = 9090909090..._<93886> = 8145843985819_<13> × 30141649554209971637_<20> × [3702577952..._<93854>] (0.03%)

Φ₁₈₇₇₇₅(10) = 9999900000..._<120960> = 1042481734001_<13> × [9592398287..._<120948>] (0.01%)

Φ₁₈₇₇₇₆(10) = 1000000000..._<62209> = [1000000000..._<62209>] (0.00%)

Φ₁₈₇₇₇₇(10) = 9000000000..._<177876> = 507123710591_<12> × [1774714889..._<177865>] (0.01%)

Φ₁₈₇₇₇₈(10) = 9090909090..._<93888> = 31296033541348682933_<20> × [2904811908..._<93869>] (0.02%)

Φ₁₈₇₇₇₉(10) = 1109999999..._<122721> = 375559 × [2955594194..._<122715>] (0.00%)

Φ_187780L(10) = 2796099999..._<36481> = 6196741 × [4512210531..._<36474>] (0.02%)

Φ_187780M(10) = 3541000000..._<36480> = [3541000000..._<36480>] (0.00%)

Φ₁₈₇₇₈₁(10) = 1111111111..._<166321> = 375563 × 31547209 × 384575489 × 1607029799_<10> × 1719698399_<10> × [8823805574..._<166280>] (0.02%)

Φ₁₈₇₇₈₂(10) = 1098900989..._<50305> = 3567859 × 26289481 × [1171571690..._<50291>] (0.03%)

Φ₁₈₇₇₈₃(10) = 9000000000..._<185328> = 751133 × 2253397 × [5317260715..._<185316>] (0.01%)

Φ₁₈₇₇₈₄(10) = 9999000099..._<93888> = 12957097 × 1328867676038297_<16> × [5807204569..._<93866>] (0.02%)

Φ₁₈₇₇₈₅(10) = 9999999990..._<91584> = 380076841 × 1709095883041_<13> × [1539437862..._<91564>] (0.02%)

Φ₁₈₇₇₈₆(10) = 9090909090..._<93892> = [9090909090..._<93892>] (0.00%)

Φ₁₈₇₇₈₇(10) = 1111111111..._<187787> = 58585396911893_<14> × 2873380841653717_<16> × 7864272188377945037_<19> × [8392983819..._<187738>] (0.03%)

Φ₁₈₇₇₈₈(10) = 1009998990..._<62593> = 40562209 × [2489999965..._<62585>] (0.01%)

Φ₁₈₇₇₈₉(10) = 1111110999..._<158977> = 1876763267_<10> × [5920357775..._<158967>] (0.01%)

Φ₁₈₇₇₉₀(10) = 9091000000..._<73920> = [9091000000..._<73920>] (0.00%)

Φ₁₈₇₇₉₁(10) = 9009009009..._<125192> = [9009009009..._<125192>] (0.00%)

Φ₁₈₇₇₉₂(10) = 1000000000..._<84481> = 187793 × 563377 × 38309569 × 39436321 × [6256303783..._<84454>] (0.03%)

Φ₁₈₇₇₉₃(10) = 1111111111..._<187793> = 100657049 × 6582368123671_<13> × [1676992536..._<187772>] (0.01%)

Φ₁₈₇₇₉₄(10) = 1000999998..._<62593> = [1000999998..._<62593>] (0.00%)

Φ₁₈₇₇₉₅(10) = 1000000000..._<141681> = [1000000000..._<141681>] (0.00%)

Φ₁₈₇₇₉₆(10) = 9900990099..._<76032> = [9900990099..._<76032>] (0.00%)

Φ₁₈₇₇₉₇(10) = 1109999999..._<122961> = 6760693 × 47700439 × 9991359659467_<13> × [3444964849..._<122933>] (0.02%)

Φ₁₈₇₇₉₈(10) = 9090909090..._<83520> = 2757804052303_<13> × [3296430391..._<83508>] (0.01%)

Φ₁₈₇₇₉₉(10) = 9000000000..._<176736> = 6469022760677_<13> × [1391245684..._<176724>] (0.01%)

Φ₁₈₇₈₀₀(10) = 9999999999..._<49920> = [9999999999..._<49920>] (0.00%)

remove soft hyphens ソフトハイフンを取り除く | plain text version プレーンテキスト版