Factorization of cyclotomic number Phi

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Φ₁₈₅₁₀₁(10) = 1111110999..._<153361> = [1111110999..._<153361>] (0.00%)

Φ₁₈₅₁₀₂(10) = 9090909090..._<92550> = [9090909090..._<92550>] (0.00%)

Φ₁₈₅₁₀₃(10) = 1001000999..._<121681> = [1001000999..._<121681>] (0.00%)

Φ₁₈₅₁₀₄(10) = 1000000009..._<88353> = 163261729 × [6125134262..._<88344>] (0.01%)

Φ₁₈₅₁₀₅(10) = 9000090000..._<148080> = 5553151 × 152156311 × 155667381641_<12> × [6842578345..._<148054>] (0.02%)

Φ₁₈₅₁₀₆(10) = 1098901098..._<61701> = 11476573 × 31080437652961_<14> × [3080769872..._<61680>] (0.03%)

Φ₁₈₅₁₀₇(10) = 1111111111..._<164641> = 6264020881_<10> × [1773798542..._<164631>] (0.01%)

Φ₁₈₅₁₀₈(10) = 9900990099..._<72000> = [9900990099..._<72000>] (0.00%)

Φ₁₈₅₁₀₉(10) = 9009009009..._<123404> = 1323899569_<10> × 136046229769_<12> × 114295681256083_<15> × [4376285523..._<123370>] (0.03%)

Φ₁₈₅₁₁₀(10) = 9091000000..._<72928> = [9091000000..._<72928>] (0.00%)

Φ₁₈₅₁₁₁(10) = 9000000000..._<180072> = 2221333 × 1245056587_<10> × [3254166355..._<180057>] (0.01%)

Φ₁₈₅₁₁₂(10) = 1000000000..._<61633> = [1000000000..._<61633>] (0.00%)

Φ₁₈₅₁₁₃(10) = 9000000000..._<174208> = 1110679 × [8103151315..._<174202>] (0.00%)

Φ₁₈₅₁₁₄(10) = 9090909090..._<92556> = [9090909090..._<92556>] (0.00%)

Φ₁₈₅₁₁₅(10) = 1109988789..._<80641> = 9255751 × [1199242275..._<80634>] (0.01%)

Φ₁₈₅₁₁₆(10) = 9900990099..._<92556> = [9900990099..._<92556>] (0.00%)

Φ₁₈₅₁₁₇(10) = 9000000000..._<175356> = 52089939345761_<14> × [1727780856..._<175343>] (0.01%)

Φ₁₈₅₁₁₈(10) = 1098901098..._<61705> = 3147007 × [3491892769..._<61698>] (0.01%)

Φ₁₈₅₁₁₉(10) = 9000000000..._<168280> = 740477 × [1215432754..._<168275>] (0.00%)

Φ₁₈₅₁₂₀(10) = 9999999999..._<67584> = [9999999999..._<67584>] (0.00%)

Φ₁₈₅₁₂₁(10) = 1001000999..._<121177> = 7404841 × [1351819708..._<121170>] (0.01%)

Φ₁₈₅₁₂₂(10) = 1000000099..._<79297> = 3602237904329_<13> × [2776052350..._<79284>] (0.02%)

Φ₁₈₅₁₂₃(10) = 1111111111..._<185123> = 9256151 × [1200402965..._<185116>] (0.00%)

Φ₁₈₅₁₂₄(10) = 1009998990..._<61705> = 884636323261_<12> × [1141710964..._<61693>] (0.02%)

Φ₁₈₅₁₂₅(10) = 9999999999..._<148000> = 906164994706001_<15> × [1103551787..._<147986>] (0.01%)

Φ₁₈₅₁₂₆(10) = 1099999999..._<91801> = 293054459 × [3753568547..._<91792>] (0.01%)

Φ₁₈₅₁₂₇(10) = 1109999999..._<118009> = 2134514311_<10> × [5200246230..._<117999>] (0.01%)

Φ₁₈₅₁₂₈(10) = 1000099999..._<91009> = [1000099999..._<91009>] (0.00%)

Φ₁₈₅₁₂₉(10) = 1111110999..._<155377> = 5924129 × [1875568543..._<155370>] (0.00%)

Φ₁₈₅₁₃₀(10) = 1000000000..._<42241> = 185131 × 1481041 × 25362811 × 209011771 × [6879955688..._<42213>] (0.06%)

Φ₁₈₅₁₃₁(10) = 1111111111..._<185131> = 77384759 × [1435826802..._<185123>] (0.00%)

Φ₁₈₅₁₃₂(10) = 1009999999..._<89521> = [1009999999..._<89521>] (0.00%)

Φ₁₈₅₁₃₃(10) = 9009009009..._<110400> = [9009009009..._<110400>] (0.00%)

Φ₁₈₅₁₃₄(10) = 9090909090..._<92566> = 21290411 × [4269954718..._<92559>] (0.01%)

Φ₁₈₅₁₃₅(10) = 1111099999..._<145441> = 3332431 × [3334202568..._<145434>] (0.00%)

Φ₁₈₅₁₃₆(10) = 1000000009..._<48385> = 8467720375969_<13> × [1180955399..._<48372>] (0.03%)

Φ₁₈₅₁₃₇(10) = 1111111111..._<185137> = [1111111111..._<185137>] (0.00%)

Φ₁₈₅₁₃₈(10) = 9090909090..._<92568> = 119414011 × 832136019718421441_<18> × [9148664627..._<92542>] (0.03%)

Φ₁₈₅₁₃₉(10) = 9999999990..._<123408> = 102342262805677_<15> × [9771134344..._<123394>] (0.01%)

Φ_185140L(10) = 3576409999..._<37024> = 708748199529281_<15> × 1243663624092024143762815781_<28> × [4057442743..._<36982>] (0.11%)

Φ_185140M(10) = 2824060999..._<37025> = 69057221 × [4089450688..._<37017>] (0.02%)

Φ₁₈₅₁₄₁(10) = 9000000000..._<168300> = [9000000000..._<168300>] (0.00%)

Φ₁₈₅₁₄₂(10) = 9100000000..._<60552> = 1066603063_<10> × [8531758735..._<60543>] (0.01%)

Φ₁₈₅₁₄₃(10) = 9000000900..._<158688> = [9000000900..._<158688>] (0.00%)

Φ₁₈₅₁₄₄(10) = 9999000099..._<92568> = 11270064780943143913_<20> × [8872176242..._<92549>] (0.02%)

Φ₁₈₅₁₄₅(10) = 1109988900..._<98737> = [1109988900..._<98737>] (0.00%)

Φ₁₈₅₁₄₆(10) = 1099999999..._<85441> = 337891451 × [3255483371..._<85432>] (0.01%)

Φ₁₈₅₁₄₇(10) = 9000000000..._<174240> = [9000000000..._<174240>] (0.00%)

Φ₁₈₅₁₄₈(10) = 9999990000..._<59616> = [9999990000..._<59616>] (0.00%)

Φ₁₈₅₁₄₉(10) = 1111111111..._<185149> = [1111111111..._<185149>] (0.00%)

Φ₁₈₅₁₅₀(10) = 9999999999..._<60720> = [9999999999..._<60720>] (0.00%)

Φ₁₈₅₁₅₁(10) = 9009009009..._<123432> = 9257551 × 114423319 × [8504844295..._<123417>] (0.01%)

Φ₁₈₅₁₅₂(10) = 1000000000..._<83841> = 185153 × 10535889409_<11> × [5126229474..._<83825>] (0.02%)

Φ₁₈₅₁₅₃(10) = 1111111111..._<185153> = [1111111111..._<185153>] (0.00%)

Φ₁₈₅₁₅₄(10) = 1098901098..._<61717> = [1098901098..._<61717>] (0.00%)

Φ₁₈₅₁₅₅(10) = 1111099999..._<140257> = [1111099999..._<140257>] (0.00%)

Φ₁₈₅₁₅₆(10) = 1009999999..._<90241> = 15521892808549_<14> × [6506938377..._<90227>] (0.01%)

Φ₁₈₅₁₅₇(10) = 1001000999..._<105769> = 400232779003_<12> × 2565317647369_<13> × [9749463285..._<105744>] (0.02%)

Φ₁₈₅₁₅₈(10) = 1099999999..._<90385> = [1099999999..._<90385>] (0.00%)

Φ₁₈₅₁₅₉(10) = 9000000000..._<170904> = [9000000000..._<170904>] (0.00%)

Φ₁₈₅₁₆₀(10) = 9999000100..._<49344> = 460307761 × 14920599650216401_<17> × [1455867991..._<49320>] (0.05%)

Φ₁₈₅₁₆₁(10) = 1111111111..._<185161> = [1111111111..._<185161>] (0.00%)

Φ₁₈₅₁₆₂(10) = 9090909090..._<92580> = 28078706329_<11> × 89758760797_<11> × 24786940816186681103765327_<26> × [1455225989..._<92534>] (0.05%)

Φ₁₈₅₁₆₃(10) = 9009009009..._<108000> = 2470444747_<10> × 341890833237427_<15> × [1066631535..._<107977>] (0.02%)

Φ₁₈₅₁₆₄(10) = 9900990099..._<74496> = 6081156089_<10> × [1628142733..._<74487>] (0.01%)

Φ₁₈₅₁₆₅(10) = 1111099999..._<142913> = 2592311 × 386152252964201_<15> × [1109960367..._<142892>] (0.01%)

Φ₁₈₅₁₆₆(10) = 1000000000..._<61237> = 185167 × [5400530332..._<61231>] (0.01%)

Φ₁₈₅₁₆₇(10) = 1111111111..._<185167> = 1851671 × 45365174333_<11> × 10224609918773_<14> × [1293672461..._<185137>] (0.02%)

Φ₁₈₅₁₆₈(10) = 1000000009..._<90721> = 10361132286577_<14> × [9651454902..._<90707>] (0.01%)

Φ₁₈₅₁₆₉(10) = 9009009009..._<123444> = 835517339773_<12> × [1078255181..._<123433>] (0.01%)

Φ₁₈₅₁₇₀(10) = 1099989000..._<74065> = [1099989000..._<74065>] (0.00%)

Φ₁₈₅₁₇₁(10) = 9999999000..._<158676> = [9999999000..._<158676>] (0.00%)

Φ₁₈₅₁₇₂(10) = 9901000000..._<56928> = 2777581 × 142140619609_<12> × [2507807076..._<56911>] (0.03%)

Φ₁₈₅₁₇₃(10) = 1111111111..._<173185> = 740693 × 57500908043129_<14> × [2608822594..._<173165>] (0.01%)

Φ₁₈₅₁₇₄(10) = 9090909091..._<79560> = 147213331 × [6175330066..._<79552>] (0.01%)

Φ₁₈₅₁₇₅(10) = 1000000000..._<98641> = 13702951 × [7297698138..._<98633>] (0.01%)

Φ₁₈₅₁₇₆(10) = 1000099999..._<91105> = 185177 × 1851761 × [2916563592..._<91093>] (0.01%)

Φ₁₈₅₁₇₇(10) = 1111111111..._<185177> = [1111111111..._<185177>] (0.00%)

Φ₁₈₅₁₇₈(10) = 9100000909..._<52896> = 11481037 × [7926114087..._<52889>] (0.01%)

Φ₁₈₅₁₇₉(10) = 9000000000..._<184240> = 740717 × [1215038941..._<184235>] (0.00%)

Φ_185180L(10) = 2796100000..._<36065> = 14436262441_<11> × 2494193579095261516301_<22> × [7765470496..._<36033>] (0.09%)

Φ_185180M(10) = 3540999999..._<36064> = 2592521 × 5925761 × 1246446581_<10> × 968893796141_<12> × 4434585753856871983030621_<25> × [4303844871..._<36005>] (0.16%)

Φ₁₈₅₁₈₁(10) = 1109999999..._<116161> = 21480997 × 623689609 × [8285143517..._<116144>] (0.01%)

Φ₁₈₅₁₈₂(10) = 1099999999..._<90793> = 185183 × [5940070092..._<90787>] (0.01%)

Φ₁₈₅₁₈₃(10) = 1111111111..._<185183> = [1111111111..._<185183>] (0.00%)

Φ₁₈₅₁₈₄(10) = 1000000000..._<61633> = [1000000000..._<61633>] (0.00%)

Φ₁₈₅₁₈₅(10) = 1111099888..._<103681> = [1111099888..._<103681>] (0.00%)

Φ₁₈₅₁₈₆(10) = 9090909090..._<92592> = 45370571 × 4851867894050729_<16> × [4129753238..._<92569>] (0.03%)

Φ₁₈₅₁₈₇(10) = 9009009009..._<123456> = 1935204151_<10> × [4655327451..._<123447>] (0.01%)

Φ₁₈₅₁₈₈(10) = 1009999999..._<91081> = 185189 × [5453887649..._<91075>] (0.01%)

Φ₁₈₅₁₈₉(10) = 1111111111..._<185189> = [1111111111..._<185189>] (0.00%)

Φ₁₈₅₁₉₀(10) = 9100090999..._<49376> = 1309478491_<10> × [6949400897..._<49367>] (0.02%)

Φ₁₈₅₁₉₁(10) = 9000000000..._<183384> = 103629550163_<12> × [8684781498..._<183373>] (0.01%)

Φ₁₈₅₁₉₂(10) = 1000099999..._<79345> = [1000099999..._<79345>] (0.00%)

Φ₁₈₅₁₉₃(10) = 9999999999..._<116964> = 370387 × [2699878775..._<116959>] (0.00%)

Φ₁₈₅₁₉₄(10) = 9090909090..._<85680> = 462799807 × 4895405973197_<13> × [4012595966..._<85659>] (0.02%)

Φ₁₈₅₁₉₅(10) = 9000090000..._<148152> = 324832031 × 404465881 × [6850245129..._<148135>] (0.01%)

Φ₁₈₅₁₉₆(10) = 1009998990..._<52801> = 555589 × [1817888745..._<52795>] (0.01%)

Φ₁₈₅₁₉₇(10) = 9000000000..._<180640> = 49632797 × [1813317109..._<180633>] (0.00%)

Φ₁₈₅₁₉₈(10) = 9090909090..._<80256> = 429865670573_<12> × [2114825563..._<80245>] (0.01%)

Φ₁₈₅₁₉₉(10) = 1109999889..._<105817> = 370399 × 13334329 × 14815921 × 37410199 × 26653469683_<11> × [1521281342..._<105779>] (0.04%)

Φ₁₈₅₂₀₀(10) = 1000000000..._<73921> = 740801 × 132232801 × [1020843675..._<73907>] (0.02%)

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