Factorization of cyclotomic number Phi

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Φ₁₈₁₉₀₁(10) = 9000000000..._<180000> = 1551979333_<10> × [5799046294..._<179991>] (0.01%)

Φ₁₈₁₉₀₂(10) = 1098900989..._<50401> = 181903 × 2364727 × 9557858689_<10> × [2672865388..._<50379>] (0.04%)

Φ₁₈₁₉₀₃(10) = 1111111111..._<181903> = 727613 × 12005599 × 25549466359427_<14> × [4978418177..._<181876>] (0.01%)

Φ₁₈₁₉₀₄(10) = 9999999900..._<90944> = [9999999900..._<90944>] (0.00%)

Φ₁₈₁₉₀₅(10) = 9009099100..._<95040> = 1455241 × 7656414920521_<13> × [8085762507..._<95021>] (0.02%)

Φ₁₈₁₉₀₆(10) = 1099999999..._<86149> = 7640053 × 46022219 × [3128446692..._<86134>] (0.02%)

Φ₁₈₁₉₀₇(10) = 1111111111..._<157961> = 1091443 × 832652734079_<12> × [1222622878..._<157943>] (0.01%)

Φ₁₈₁₉₀₈(10) = 9999990000..._<58320> = 909541 × [1099454560..._<58315>] (0.01%)

Φ₁₈₁₉₀₉(10) = 1111110999..._<143857> = [1111110999..._<143857>] (0.00%)

Φ₁₈₁₉₁₀(10) = 1099989000..._<72761> = 545731 × 897180121 × [2246622352..._<72746>] (0.02%)

Φ₁₈₁₉₁₁(10) = 9009009009..._<121272> = 193189483 × [4663301991..._<121264>] (0.01%)

Φ₁₈₁₉₁₂(10) = 9999000099..._<90952> = 181913 × 3820153 × 12733841 × 1038432100073_<13> × [1088114386..._<90922>] (0.03%)

Φ₁₈₁₉₁₃(10) = 1111111111..._<181913> = 15520545206250043_<17> × [7158969587..._<181896>] (0.01%)

Φ₁₈₁₉₁₄(10) = 1098901098..._<60637> = 5799418321_<10> × [1894847100..._<60627>] (0.02%)

Φ₁₈₁₉₁₅(10) = 9000090000..._<145528> = [9000090000..._<145528>] (0.00%)

Φ₁₈₁₉₁₆(10) = 9900990099..._<76032> = 545749 × [1814202151..._<76027>] (0.01%)

Φ₁₈₁₉₁₇(10) = 9990000009..._<107520> = [9990000009..._<107520>] (0.00%)

Φ₁₈₁₉₁₈(10) = 1099999999..._<82681> = [1099999999..._<82681>] (0.00%)

Φ₁₈₁₉₁₉(10) = 1111111111..._<181919> = 4120465351_<10> × [2696567053..._<181909>] (0.01%)

Φ₁₈₁₉₂₀(10) = 9999999999..._<48384> = 10174785601_<11> × 894747622662335041_<18> × [1098434538..._<48357>] (0.06%)

Φ₁₈₁₉₂₁(10) = 9000000000..._<180144> = 878075419735879_<15> × [1024968903..._<180130>] (0.01%)

Φ₁₈₁₉₂₂(10) = 1099999999..._<83953> = [1099999999..._<83953>] (0.00%)

Φ₁₈₁₉₂₃(10) = 1109999889..._<103945> = [1109999889..._<103945>] (0.00%)

Φ₁₈₁₉₂₄(10) = 9900990099..._<90960> = 395138929 × 19875560849_<11> × [1260693214..._<90942>] (0.02%)

Φ₁₈₁₉₂₅(10) = 1000010000..._<137521> = [1000010000..._<137521>] (0.00%)

Φ₁₈₁₉₂₆(10) = 1000000000..._<60589> = 181927 × 2840774491_<10> × 363144057893677_<15> × [5328281244..._<60559>] (0.05%)

Φ₁₈₁₉₂₇(10) = 1111111111..._<181927> = [1111111111..._<181927>] (0.00%)

Φ₁₈₁₉₂₈(10) = 9999000099..._<90960> = 289265521 × [3456685769..._<90952>] (0.01%)

Φ₁₈₁₉₂₉(10) = 9009009009..._<106560> = 727717 × [1237982486..._<106555>] (0.01%)

Φ₁₈₁₉₃₀(10) = 1099988890..._<59137> = 181931 × 356424231449371_<15> × [1696345731..._<59117>] (0.03%)

Φ₁₈₁₉₃₁(10) = 1111111111..._<181931> = 14692747561_<11> × 16812607573_<11> × [4497999444..._<181910>] (0.01%)

Φ₁₈₁₉₃₂(10) = 1009998990..._<60641> = 727729 × 245220502909_<12> × 119250325638109_<15> × [4746078369..._<60609>] (0.05%)

Φ₁₈₁₉₃₃(10) = 9000000000..._<177660> = [9000000000..._<177660>] (0.00%)

Φ₁₈₁₉₃₄(10) = 1099999999..._<85601> = [1099999999..._<85601>] (0.00%)

Φ₁₈₁₉₃₅(10) = 9990000009..._<89280> = 384610591 × [2597432375..._<89272>] (0.01%)

Φ₁₈₁₉₃₆(10) = 1000000009..._<89217> = [1000000009..._<89217>] (0.00%)

Φ₁₈₁₉₃₇(10) = 1000000100..._<150697> = 3274867 × [3053559426..._<150690>] (0.00%)

Φ₁₈₁₉₃₈(10) = 1098901098..._<60645> = [1098901098..._<60645>] (0.00%)

Φ₁₈₁₉₃₉(10) = 9000000000..._<176040> = [9000000000..._<176040>] (0.00%)

Φ_181940L(10) = 2796127961..._<33041> = 7640055262246661_<16> × [3659826879..._<33025>] (0.05%)

Φ_181940M(10) = 3540964590..._<33040> = [3540964590..._<33040>] (0.00%)

Φ₁₈₁₉₄₁(10) = 9009009009..._<121292> = 17953194832957_<14> × [5018053384..._<121279>] (0.01%)

Φ₁₈₁₉₄₂(10) = 9090909090..._<90970> = 181943 × 235472065531_<12> × [2121937412..._<90954>] (0.02%)

Φ₁₈₁₉₄₃(10) = 1111111111..._<181943> = [1111111111..._<181943>] (0.00%)

Φ₁₈₁₉₄₄(10) = 9999999999..._<49248> = [9999999999..._<49248>] (0.00%)

Φ₁₈₁₉₄₅(10) = 9000090000..._<145552> = 3685477921_<10> × [2442041491..._<145543>] (0.01%)

Φ₁₈₁₉₄₆(10) = 1099999999..._<87809> = 909731 × 1455569 × 2001407 × [4150605709..._<87790>] (0.02%)

Φ₁₈₁₉₄₇(10) = 9009009009..._<121296> = [9009009009..._<121296>] (0.00%)

Φ₁₈₁₉₄₈(10) = 1009999999..._<83953> = 93839693736361_<14> × [1076303597..._<83939>] (0.02%)

Φ₁₈₁₉₄₉(10) = 9000000000..._<178464> = [9000000000..._<178464>] (0.00%)

Φ₁₈₁₉₅₀(10) = 9999900001..._<48480> = 918409656634807651_<18> × 43975945578154442851_<20> × [2475962308..._<48443>] (0.08%)

Φ₁₈₁₉₅₁(10) = 9000000900..._<132480> = [9000000900..._<132480>] (0.00%)

Φ₁₈₁₉₅₂(10) = 9999999999..._<90944> = 3440894273_<10> × 84615140033_<11> × 2319830503169_<13> × 8339183547656449_<16> × [1775418768..._<90896>] (0.05%)

Φ₁₈₁₉₅₃(10) = 1000000001..._<115633> = 24017797 × 40673737957213_<14> × [1023652954..._<115612>] (0.02%)

Φ₁₈₁₉₅₄(10) = 9090909090..._<90976> = [9090909090..._<90976>] (0.00%)

Φ₁₈₁₉₅₅(10) = 1111099999..._<144001> = 363911 × [3053219056..._<143995>] (0.00%)

Φ₁₈₁₉₅₆(10) = 9901000000..._<59392> = 53677021 × [1844550948..._<59385>] (0.01%)

Φ₁₈₁₉₅₇(10) = 1111111111..._<181957> = [1111111111..._<181957>] (0.00%)

Φ₁₈₁₉₅₈(10) = 9090910000..._<75840> = 24382373 × [3728476305..._<75833>] (0.01%)

Φ₁₈₁₉₅₉(10) = 1109999999..._<120121> = [1109999999..._<120121>] (0.00%)

Φ₁₈₁₉₆₀(10) = 1000099999..._<72769> = 43156181041_<11> × [2317396896..._<72758>] (0.01%)

Φ₁₈₁₉₆₁(10) = 9000000000..._<167952> = [9000000000..._<167952>] (0.00%)

Φ₁₈₁₉₆₂(10) = 9990010000..._<55080> = 2001583 × 14556961 × [3428637735..._<55067>] (0.02%)

Φ₁₈₁₉₆₃(10) = 1111111111..._<168481> = [1111111111..._<168481>] (0.00%)

Φ₁₈₁₉₆₄(10) = 9900990099..._<90980> = 2183569 × 63687401 × [7119642386..._<90966>] (0.02%)

Φ₁₈₁₉₆₅(10) = 9009100000..._<83136> = 1455721 × [6188754576..._<83130>] (0.01%)

Φ₁₈₁₉₆₆(10) = 1099999999..._<88489> = 181967 × 545899 × [1107357244..._<88478>] (0.01%)

Φ₁₈₁₉₆₇(10) = 1111111111..._<181967> = 32600479853_<11> × [3408266124..._<181956>] (0.01%)

Φ₁₈₁₉₆₈(10) = 9999999900..._<56832> = [9999999900..._<56832>] (0.00%)

Φ₁₈₁₉₆₉(10) = 9000000000..._<181044> = 1046931346151_<13> × [8596552231..._<181032>] (0.01%)

Φ₁₈₁₉₇₀(10) = 9091000000..._<70320> = [9091000000..._<70320>] (0.00%)

Φ₁₈₁₉₇₁(10) = 9990000009..._<121308> = [9990000009..._<121308>] (0.00%)

Φ₁₈₁₉₇₂(10) = 9900990099..._<76032> = [9900990099..._<76032>] (0.00%)

Φ₁₈₁₉₇₃(10) = 1111111111..._<162401> = 363947 × 37660666957013_<14> × [8106461785..._<162381>] (0.01%)

Φ₁₈₁₉₇₄(10) = 9100000000..._<55968> = 10008571 × 725530339 × [1253180822..._<55953>] (0.03%)

Φ₁₈₁₉₇₅(10) = 1000010000..._<140001> = 1391744801_<10> × [7185297185..._<139991>] (0.01%)

Φ₁₈₁₉₇₆(10) = 1000000000..._<85009> = [1000000000..._<85009>] (0.00%)

Φ₁₈₁₉₇₇(10) = 9009009009..._<121316> = 4731403 × 6551173 × 32391907 × [8972872469..._<121295>] (0.02%)

Φ₁₈₁₉₇₈(10) = 9090909090..._<90988> = 6719901607_<10> × [1352833660..._<90979>] (0.01%)

Φ₁₈₁₉₇₉(10) = 9000000900..._<155976> = 363959 × [2472806250..._<155971>] (0.00%)

Φ_181980L(10) = 1000100005..._<24193> = [1000100005..._<24193>] (0.00%)

Φ_181980M(10) = 9999000049..._<24192> = [9999000049..._<24192>] (0.00%)

Φ₁₈₁₉₈₁(10) = 1111111111..._<181981> = 22432039230461026043_<20> × [4953232738..._<181961>] (0.01%)

Φ₁₈₁₉₈₂(10) = 1099999999..._<86185> = [1099999999..._<86185>] (0.00%)

Φ₁₈₁₉₈₃(10) = 9009009009..._<121320> = [9009009009..._<121320>] (0.00%)

Φ₁₈₁₉₈₄(10) = 1000000000..._<80961> = 14922689 × [6701205124..._<80953>] (0.01%)

Φ₁₈₁₉₈₅(10) = 1111099999..._<136961> = [1111099999..._<136961>] (0.00%)

Φ₁₈₁₉₈₆(10) = 9999999000..._<51912> = [9999999000..._<51912>] (0.00%)

Φ₁₈₁₉₈₇(10) = 9000000000..._<167976> = 5481405855043_<13> × [1641914544..._<167964>] (0.01%)

Φ₁₈₁₉₈₈(10) = 9900990099..._<90992> = [9900990099..._<90992>] (0.00%)

Φ₁₈₁₉₈₉(10) = 1001000999..._<119233> = [1001000999..._<119233>] (0.00%)

Φ₁₈₁₉₉₀(10) = 1099989000..._<72793> = 20200891 × 85171321 × [6393290431..._<72777>] (0.02%)

Φ₁₈₁₉₉₁(10) = 9000000000..._<180432> = 111308191788557_<15> × [8085658256..._<180418>] (0.01%)

Φ₁₈₁₉₉₂(10) = 1000099999..._<60657> = [1000099999..._<60657>] (0.00%)

Φ₁₈₁₉₉₃(10) = 9000000900..._<155988> = 7643707 × [1177439284..._<155982>] (0.00%)

Φ₁₈₁₉₉₄(10) = 9090909090..._<90996> = 13103569 × [6937735124..._<90989>] (0.01%)

Φ₁₈₁₉₉₅(10) = 9009099100..._<88160> = 3275911 × 31498238641_<11> × [8730980149..._<88143>] (0.02%)

Φ₁₈₁₉₉₆(10) = 1009999999..._<90129> = [1009999999..._<90129>] (0.00%)

Φ₁₈₁₉₉₇(10) = 1111111111..._<181997> = 14559761 × [7631382899..._<181989>] (0.00%)

Φ₁₈₁₉₉₈(10) = 1000999998..._<60661> = 174718081 × [5729229586..._<60652>] (0.01%)

Φ₁₈₁₉₉₉(10) = 1111111111..._<168961> = 10124968369_<11> × 5045771943827_<13> × 44703621218359_<14> × [4865119288..._<168924>] (0.02%)

Φ₁₈₂₀₀₀(10) = 9999999999..._<57600> = [9999999999..._<57600>] (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