Factorization of cyclotomic number Phi

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Φ₁₈₂₃₀₁(10) = 1109999889..._<104161> = 12031867 × 36460201 × 132277240999_<12> × [1912871190..._<104135>] (0.02%)

Φ₁₈₂₃₀₂(10) = 9090909090..._<91150> = [9090909090..._<91150>] (0.00%)

Φ₁₈₂₃₀₃(10) = 9000000000..._<165720> = [9000000000..._<165720>] (0.00%)

Φ₁₈₂₃₀₄(10) = 1000000000..._<60481> = [1000000000..._<60481>] (0.00%)

Φ₁₈₂₃₀₅(10) = 1000000000..._<136801> = 95022835151_<11> × [1052378618..._<136790>] (0.01%)

Φ₁₈₂₃₀₆(10) = 9090909090..._<91152> = 1093837 × 2571426131_<10> × [3232069211..._<91137>] (0.02%)

Φ₁₈₂₃₀₇(10) = 1109999999..._<119593> = 268719424159_<12> × [4130702510..._<119581>] (0.01%)

Φ₁₈₂₃₀₈(10) = 9900990099..._<73344> = 182309 × 105129913589_<12> × 5100454616041_<13> × [1012827121..._<73316>] (0.04%)

Φ₁₈₂₃₀₉(10) = 1111111111..._<182309> = 8828089201607761_<16> × 64920660470826443_<17> × [1938687670..._<182276>] (0.02%)

Φ₁₈₂₃₁₀(10) = 1098890109..._<47329> = 864149401 × [1271643663..._<47320>] (0.02%)

Φ₁₈₂₃₁₁(10) = 9000000000..._<176400> = [9000000000..._<176400>] (0.00%)

Φ₁₈₂₃₁₂(10) = 1000099999..._<84097> = 57859083257_<11> × [1728509930..._<84086>] (0.01%)

Φ₁₈₂₃₁₃(10) = 1001000999..._<118681> = 42661243 × [2346394360..._<118673>] (0.01%)

Φ₁₈₂₃₁₄(10) = 1099999999..._<82861> = 43577603851_<11> × 100395520201637_<15> × [2514287893..._<82836>] (0.03%)

Φ₁₈₂₃₁₅(10) = 1111099888..._<124993> = 13126681 × 23336321 × [3627152227..._<124978>] (0.01%)

Φ₁₈₂₃₁₆(10) = 1009998990..._<60769> = [1009998990..._<60769>] (0.00%)

Φ₁₈₂₃₁₇(10) = 9000000000..._<181440> = [9000000000..._<181440>] (0.00%)

Φ₁₈₂₃₁₈(10) = 9090909090..._<91158> = 32087969 × [2833120753..._<91151>] (0.01%)

Φ₁₈₂₃₁₉(10) = 9009009009..._<121544> = 242140051729_<12> × 8413431136441_<13> × [4422188450..._<121520>] (0.02%)

Φ₁₈₂₃₂₀(10) = 9999999900..._<69888> = 5104961 × 7012027201_<10> × [2793598410..._<69872>] (0.02%)

Φ₁₈₂₃₂₁(10) = 9000000000..._<174372> = 364643 × 723449729 × [3411664136..._<174358>] (0.01%)

Φ₁₈₂₃₂₂(10) = 9990010000..._<52056> = [9990010000..._<52056>] (0.00%)

Φ₁₈₂₃₂₃(10) = 9000000000..._<176008> = 285153173 × [3156198440..._<176000>] (0.00%)

Φ₁₈₂₃₂₄(10) = 1009999999..._<86329> = 911621 × [1107916557..._<86323>] (0.01%)

Φ₁₈₂₃₂₅(10) = 1000010000..._<76801> = 46675201 × 651209108551_<12> × [3290013497..._<76781>] (0.03%)

Φ₁₈₂₃₂₆(10) = 9090909090..._<91162> = 9755221125549241_<16> × [9319018988..._<91146>] (0.02%)

Φ₁₈₂₃₂₇(10) = 9000000000..._<177840> = 5979960947_<10> × [1505026551..._<177831>] (0.01%)

Φ₁₈₂₃₂₈(10) = 9999000100..._<59360> = [9999000100..._<59360>] (0.00%)

Φ₁₈₂₃₂₉(10) = 9999999999..._<153720> = 10575083 × [9456190556..._<153713>] (0.00%)

Φ₁₈₂₃₃₀(10) = 1099989000..._<72929> = 802252001 × 13503974069771_<14> × [1015350385..._<72907>] (0.03%)

Φ₁₈₂₃₃₁(10) = 9999999999..._<121500> = 4011283 × [2492967960..._<121494>] (0.01%)

Φ₁₈₂₃₃₂(10) = 1009999999..._<89857> = [1009999999..._<89857>] (0.00%)

Φ₁₈₂₃₃₃(10) = 1111111111..._<182333> = [1111111111..._<182333>] (0.00%)

Φ₁₈₂₃₃₄(10) = 1098901098..._<60777> = 10079530914727_<14> × [1090230396..._<60764>] (0.02%)

Φ₁₈₂₃₃₅(10) = 9000090000..._<145864> = 249130874561_<12> × [3612595193..._<145853>] (0.01%)

Φ₁₈₂₃₃₆(10) = 9999999999..._<69120> = 141246035393_<12> × [7079844734..._<69109>] (0.02%)

Φ₁₈₂₃₃₇(10) = 9009009009..._<121556> = 121937504077_<12> × 4527711426373_<13> × [1631777650..._<121533>] (0.02%)

Φ₁₈₂₃₃₈(10) = 1099999999..._<84145> = 182339 × 22180506011_<11> × [2719829418..._<84129>] (0.02%)

Φ₁₈₂₃₃₉(10) = 1111111111..._<182339> = 9116951 × 26881613347231_<14> × [4533697503..._<182318>] (0.01%)

Φ_182340L(10) = 9048972901..._<24288> = 7658281 × 16592941 × 225569145444467581_<18> × [3156929815..._<24257>] (0.13%)

Φ_182340M(10) = 1105096689..._<24289> = 182341 × 13964266315593361_<17> × [4340080881..._<24267>] (0.09%)

Φ₁₈₂₃₄₁(10) = 1111111111..._<182341> = 6464779454739733_<16> × [1718714642..._<182325>] (0.01%)

Φ₁₈₂₃₄₂(10) = 9090909090..._<82560> = [9090909090..._<82560>] (0.00%)

Φ₁₈₂₃₄₃(10) = 9009009909..._<98496> = 729373 × 1426286947_<10> × 850581132987013_<15> × [1018133504..._<98467>] (0.03%)

Φ₁₈₂₃₄₄(10) = 1000099999..._<87121> = 2009097190481_<13> × [4977857739..._<87108>] (0.01%)

Φ₁₈₂₃₄₅(10) = 9000090000..._<145872> = [9000090000..._<145872>] (0.00%)

Φ₁₈₂₃₄₆(10) = 1098901098..._<60781> = 47774653 × [2300175992..._<60773>] (0.01%)

Φ₁₈₂₃₄₇(10) = 9999999999..._<164560> = 21516947 × 47422619597_<11> × [9800174515..._<164542>] (0.01%)

Φ₁₈₂₃₄₈(10) = 9900990099..._<91172> = 1263671641_<10> × 456339546101_<12> × [1716944594..._<91152>] (0.02%)

Φ₁₈₂₃₄₉(10) = 9990000009..._<121560> = 846828757 × [1179695413..._<121552>] (0.01%)

Φ₁₈₂₃₅₀(10) = 9999900000..._<62400> = [9999900000..._<62400>] (0.00%)

Φ₁₈₂₃₅₁(10) = 9999999999..._<166296> = [9999999999..._<166296>] (0.00%)

Φ₁₈₂₃₅₂(10) = 9999999900..._<58240> = 13649229553_<11> × [7326420777..._<58230>] (0.02%)

Φ₁₈₂₃₅₃(10) = 1111111111..._<182353> = 102772327271_<12> × 138122730967471_<15> × 1043659109028827_<16> × [7499934572..._<182312>] (0.02%)

Φ₁₈₂₃₅₄(10) = 1099999999..._<89857> = [1099999999..._<89857>] (0.00%)

Φ₁₈₂₃₅₅(10) = 1109988900..._<97249> = [1109988900..._<97249>] (0.00%)

Φ₁₈₂₃₅₆(10) = 9900990099..._<91176> = 153179041 × [6463671553..._<91168>] (0.01%)

Φ₁₈₂₃₅₇(10) = 1111110999..._<154225> = 7483201853_<10> × 25788080074093_<14> × 43345029449107_<14> × [1328347413..._<154188>] (0.02%)

Φ₁₈₂₃₅₈(10) = 9999999990..._<55080> = 364717 × 85899918259_<11> × [3191914444..._<55064>] (0.03%)

Φ₁₈₂₃₅₉(10) = 9999999999..._<171360> = 51425239 × 567985774887827_<15> × [3423625261..._<171338>] (0.01%)

Φ₁₈₂₃₆₀(10) = 9999000099..._<70656> = 7807925761_<10> × [1280621820..._<70647>] (0.01%)

Φ₁₈₂₃₆₁(10) = 1109999999..._<120033> = 555836329 × 21968300227_<11> × [9090328863..._<120013>] (0.02%)

Φ₁₈₂₃₆₂(10) = 1099999999..._<86365> = 547087 × 8935739 × 9002482493_<10> × 5855084151023_<13> × [4268845020..._<86329>] (0.04%)

Φ₁₈₂₃₆₃(10) = 9000000000..._<178080> = [9000000000..._<178080>] (0.00%)

Φ₁₈₂₃₆₄(10) = 1009998990..._<47809> = 3204528943460209_<16> × 48850318252318129_<17> × [6451925493..._<47776>] (0.07%)

Φ₁₈₂₃₆₅(10) = 9000090000..._<145888> = [9000090000..._<145888>] (0.00%)

Φ₁₈₂₃₆₆(10) = 9090909090..._<91182> = [9090909090..._<91182>] (0.00%)

Φ₁₈₂₃₆₇(10) = 1001000999..._<116161> = 1823671 × 20357263477_<11> × [2696302545..._<116144>] (0.01%)

Φ₁₈₂₃₆₈(10) = 1000000000..._<88321> = [1000000000..._<88321>] (0.00%)

Φ₁₈₂₃₆₉(10) = 1111111111..._<162401> = [1111111111..._<162401>] (0.00%)

Φ₁₈₂₃₇₀(10) = 9100090999..._<48624> = 10942201 × [8316508717..._<48617>] (0.01%)

Φ₁₈₂₃₇₁(10) = 9000000900..._<156312> = 8072105203_<10> × 923226926077_<12> × [1207667216..._<156291>] (0.01%)

Φ₁₈₂₃₇₂(10) = 1009999999..._<90217> = [1009999999..._<90217>] (0.00%)

Φ₁₈₂₃₇₃(10) = 9009009009..._<112320> = 364747 × 729493 × [3385822321..._<112309>] (0.01%)

Φ₁₈₂₃₇₄(10) = 1099999999..._<89761> = [1099999999..._<89761>] (0.00%)

Φ₁₈₂₃₇₅(10) = 9999999999..._<145800> = 364751 × [2741596321..._<145795>] (0.00%)

Φ₁₈₂₃₇₆(10) = 9999999999..._<56832> = [9999999999..._<56832>] (0.00%)

Φ₁₈₂₃₇₇(10) = 9000000000..._<168336> = 7295081 × [1233708028..._<168330>] (0.00%)

Φ₁₈₂₃₇₈(10) = 1000000099..._<78121> = [1000000099..._<78121>] (0.00%)

Φ₁₈₂₃₇₉(10) = 9009009009..._<121584> = 3618399361_<10> × [2489777415..._<121575>] (0.01%)

Φ_182380L(10) = 3540964590..._<33120> = 61438439507149541_<17> × [5763435104..._<33103>] (0.05%)

Φ_182380M(10) = 2796127961..._<33121> = 96479021 × [2898171988..._<33113>] (0.02%)

Φ₁₈₂₃₈₁(10) = 1111111111..._<166321> = [1111111111..._<166321>] (0.00%)

Φ₁₈₂₃₈₂(10) = 9100000000..._<60032> = 1094293 × 1821675917209_<13> × [4564956613..._<60014>] (0.03%)

Φ₁₈₂₃₈₃(10) = 9000000000..._<181440> = 2918129 × 5487011158067_<13> × [5620852378..._<181421>] (0.01%)

Φ₁₈₂₃₈₄(10) = 9999999900..._<91184> = 6018673 × 1471656497_<10> × [1128997019..._<91169>] (0.02%)

Φ₁₈₂₃₈₅(10) = 9999999990..._<82944> = 5471551 × [1827635343..._<82938>] (0.01%)

Φ₁₈₂₃₈₆(10) = 9090909090..._<91192> = [9090909090..._<91192>] (0.00%)

Φ₁₈₂₃₈₇(10) = 1111111111..._<182387> = 15685283 × 16414831 × [4315476102..._<182372>] (0.01%)

Φ₁₈₂₃₈₈(10) = 1009998990..._<60793> = 182389 × [5537609121..._<60787>] (0.01%)

Φ₁₈₂₃₈₉(10) = 1111111111..._<182389> = 389400770344601_<15> × 37679931592165615336027_<23> × [7572696972..._<182351>] (0.02%)

Φ₁₈₂₃₉₀(10) = 1099989000..._<63361> = 547171 × [2010320357..._<63355>] (0.01%)

Φ₁₈₂₃₉₁(10) = 1109999999..._<110521> = 1022483947_<10> × [1085591615..._<110512>] (0.01%)

Φ₁₈₂₃₉₂(10) = 1000099999..._<78145> = 729569 × [1370809340..._<78139>] (0.01%)

Φ₁₈₂₃₉₃(10) = 9000000000..._<171648> = [9000000000..._<171648>] (0.00%)

Φ₁₈₂₃₉₄(10) = 1000999998..._<60793> = 4195063 × [2386138179..._<60786>] (0.01%)

Φ₁₈₂₃₉₅(10) = 9000090000..._<145912> = [9000090000..._<145912>] (0.00%)

Φ₁₈₂₃₉₆(10) = 9900990099..._<91196> = 72046421 × 9006741773965435001_<19> × [1525803135..._<91170>] (0.03%)

Φ₁₈₂₃₉₇(10) = 1109999999..._<120529> = 416508805087159_<15> × [2665009686..._<120514>] (0.01%)

Φ₁₈₂₃₉₈(10) = 9090909090..._<91198> = 1340412988729_<13> × [6782170247..._<91186>] (0.01%)

Φ₁₈₂₃₉₉(10) = 1111110999..._<153721> = [1111110999..._<153721>] (0.00%)

Φ₁₈₂₄₀₀(10) = 9999999999..._<46080> = 364801 × 41078668801_<11> × 133038923150841601_<18> × [5015900323..._<46047>] (0.07%)

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