Factorization of cyclotomic number Phi

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Φ₆₅₇₀₁(10) = 1111111111..._<65701> = 162397583206227736201_<21> × 119577379525448930631404597329_<30> × [5721750245..._<65651>] (0.08%)

Φ₆₅₇₀₂(10) = 9999999999..._<24624> = 78776699 × 6317838619_<10> × 9721202219_<10> × 733669238725333_<15> × [2817172274..._<24582>] (0.17%)

Φ₆₅₇₀₃(10) = 1000000000..._<39601> = 2460183133_<10> × [4064738053..._<39591>] (0.02%)

Φ₆₅₇₀₄(10) = 1000099999..._<31921> = 22930697 × 320569817 × 18830766401_<11> × [7224961652..._<31894>] (0.08%)

Φ₆₅₇₀₅(10) = 1111099999..._<49409> = 525641 × 208019322620093323561751_<24> × [1016155651..._<49380>] (0.06%)

Φ₆₅₇₀₆(10) = 9100000000..._<21344> = 131413 × 10972903 × 638793733 × [9879179482..._<21323>] (0.10%)

Φ₆₅₇₀₇(10) = 1111111111..._<65707> = [1111111111..._<65707>] (0.00%)

Φ₆₅₇₀₈(10) = 9900990099..._<32852> = [9900990099..._<32852>] (0.00%)

Φ₆₅₇₀₉(10) = 1000000000..._<37297> = [1000000000..._<37297>] (0.00%)

Φ₆₅₇₁₀(10) = 1099989000..._<26281> = 3282563222971_<13> × [3351006288..._<26268>] (0.05%)

Φ₆₅₇₁₁(10) = 9000000000..._<62832> = 678151450733_<12> × [1327137174..._<62821>] (0.02%)

Φ₆₅₇₁₂(10) = 1000000000..._<21313> = 65713 × 3942721 × 225420785288026033_<18> × [1712216591..._<21284>] (0.13%)

Φ₆₅₇₁₃(10) = 1111111111..._<65713> = 262853 × 19322644799_<11> × [2187650710..._<65697>] (0.02%)

Φ₆₅₇₁₄(10) = 9090909091..._<28560> = [9090909091..._<28560>] (0.00%)

Φ₆₅₇₁₅(10) = 9009099100..._<32256> = 131431 × [6854622653..._<32251>] (0.02%)

Φ₆₅₇₁₆(10) = 1009999999..._<28153> = 868658928649_<12> × [1162711815..._<28141>] (0.04%)

Φ₆₅₇₁₇(10) = 1111111111..._<65717> = 69137484023599_<14> × [1607103768..._<65703>] (0.02%)

Φ₆₅₇₁₈(10) = 1000000000..._<21889> = 722899 × 65455129 × [2113385353..._<21875>] (0.06%)

Φ₆₅₇₁₉(10) = 1111111111..._<65719> = 262877 × 38832305597_<11> × [1088458120..._<65703>] (0.02%)

Φ₆₅₇₂₀(10) = 9999000099..._<24960> = 2497361 × 9444303509521_<13> × [4239408946..._<24941>] (0.08%)

Φ₆₅₇₂₁(10) = 1109999999..._<41473> = 12689120850391_<14> × [8747650945..._<41459>] (0.03%)

Φ₆₅₇₂₂(10) = 1099999999..._<30913> = 5264570836583_<13> × [2089439071..._<30900>] (0.04%)

Φ₆₅₇₂₃(10) = 1111110999..._<54721> = [1111110999..._<54721>] (0.00%)

Φ₆₅₇₂₄(10) = 1009998990..._<21905> = 546217739553721_<15> × [1849077605..._<21890>] (0.07%)

Φ₆₅₇₂₅(10) = 1000010000..._<47601> = 86692195151_<11> × 39048994417865493601_<20> × 3449426148782538019907351_<25> × [8563822106..._<47545>] (0.12%)

Φ₆₅₇₂₆(10) = 1099999999..._<32249> = 394357 × 525809 × [5304874518..._<32237>] (0.04%)

Φ₆₅₇₂₇(10) = 1001000999..._<42769> = 394363 × [2538273113..._<42763>] (0.01%)

Φ₆₅₇₂₈(10) = 1000000000..._<29953> = [1000000000..._<29953>] (0.00%)

Φ₆₅₇₂₉(10) = 1111111111..._<65729> = 4732489 × 67963787 × 1279077926689_<13> × [2700805460..._<65702>] (0.04%)

Φ₆₅₇₃₀(10) = 1098890000..._<14977> = 65731 × [1671798694..._<14972>] (0.03%)

Φ₆₅₇₃₁(10) = 1111111111..._<65731> = 657311 × 590734562388031_<15> × 10122489959629951_<17> × [2826876624..._<65694>] (0.06%)

Φ₆₅₇₃₂(10) = 9900990099..._<32864> = [9900990099..._<32864>] (0.00%)

Φ₆₅₇₃₃(10) = 9009009009..._<43820> = 263983729 × 5132038243_<10> × [6649821348..._<43802>] (0.04%)

Φ₆₅₇₃₄(10) = 1099999999..._<31417> = 11700653 × 51272521 × [1833571769..._<31402>] (0.05%)

Φ₆₅₇₃₅(10) = 9000090000..._<52584> = 5309681591971441_<16> × 11038443428999801_<17> × [1535573249..._<52553>] (0.06%)

Φ₆₅₇₃₆(10) = 9999999999..._<19680> = 3155329 × 2459169789653809_<16> × [1288744533..._<19659>] (0.11%)

Φ₆₅₇₃₇(10) = 9000000900..._<56340> = 49448291719_<11> × [1820083280..._<56330>] (0.02%)

Φ₆₅₇₃₈(10) = 9090909090..._<32868> = [9090909090..._<32868>] (0.00%)

Φ₆₅₇₃₉(10) = 1109999999..._<41217> = 131479 × 502377439 × 625703803 × [2685762862..._<41194>] (0.05%)

Φ_65740L(10) = 2796100002..._<12385> = 854621 × [3271742682..._<12379>] (0.05%)

Φ_65740M(10) = 3540999996..._<12384> = 63479267141_<11> × 1603734071221_<13> × [3478256987..._<12361>] (0.19%)

Φ₆₅₇₄₁(10) = 9999999999..._<60528> = 1609076717_<10> × 15098735471_<11> × 5342409053622446521_<19> × [7704519083..._<60490>] (0.06%)

Φ₆₅₇₄₂(10) = 1098901098..._<21913> = 394453 × [2785886021..._<21907>] (0.03%)

Φ₆₅₇₄₃(10) = 9000000000..._<63448> = 289025293471_<12> × [3113914319..._<63437>] (0.02%)

Φ₆₅₇₄₄(10) = 1000000009..._<28129> = 197233 × [5070145513..._<28123>] (0.02%)

Φ₆₅₇₄₅(10) = 1000000001..._<34993> = 399203641 × [2504987175..._<34984>] (0.02%)

Φ₆₅₇₄₆(10) = 1099999999..._<32341> = 11060318089_<11> × [9945464417..._<32330>] (0.03%)

Φ₆₅₇₄₇(10) = 1111111111..._<57961> = [1111111111..._<57961>] (0.00%)

Φ₆₅₇₄₈(10) = 1009998990..._<21913> = 3681889 × 2327216209_<10> × 26673371869_<11> × [4419117968..._<21886>] (0.12%)

Φ₆₅₇₄₉(10) = 9000000000..._<63936> = [9000000000..._<63936>] (0.00%)

Φ₆₅₇₅₀(10) = 1000000000..._<26201> = 9994001 × [1000600260..._<26194>] (0.03%)

Φ₆₅₇₅₁(10) = 9009009909..._<36000> = 26037397 × 100482268190683_<15> × 985576999946281_<15> × [3493811820..._<35964>] (0.10%)

Φ₆₅₇₅₂(10) = 9999000099..._<32872> = [9999000099..._<32872>] (0.00%)

Φ₆₅₇₅₃(10) = 9000000000..._<64308> = 131507 × [6843742158..._<64303>] (0.01%)

Φ₆₅₇₅₄(10) = 9990010000..._<20160> = 344011251169_<12> × 491825388367_<12> × 5744577102967_<13> × [1027837053..._<20125>] (0.18%)

Φ₆₅₇₅₅(10) = 9000090000..._<52600> = [9000090000..._<52600>] (0.00%)

Φ₆₅₇₅₆(10) = 1009999999..._<30913> = 22883089 × 17280874069_<11> × 111002703601_<12> × [2300951486..._<30884>] (0.09%)

Φ₆₅₇₅₇(10) = 1109999999..._<41889> = 1753607677_<10> × [6329808055..._<41879>] (0.02%)

Φ₆₅₇₅₈(10) = 9999999000..._<25200> = 2433047 × 7693687 × [5342136049..._<25187>] (0.05%)

Φ₆₅₇₅₉(10) = 9000000000..._<62280> = 131519 × 1300055431_<10> × 44660356369_<11> × 185190627319_<12> × [6364304560..._<62244>] (0.06%)

Φ₆₅₇₆₀(10) = 9999999999..._<17408> = 472105375681_<12> × [2118171178..._<17397>] (0.07%)

Φ₆₅₇₆₁(10) = 1111111111..._<65761> = 789133 × 65223875554036747_<17> × 13934658450071696053_<20> × [1549188828..._<65719>] (0.06%)

Φ₆₅₇₆₂(10) = 1099999999..._<32501> = 10204815637_<11> × [1077922462..._<32491>] (0.03%)

Φ₆₅₇₆₃(10) = 9990000009..._<43836> = 782185123 × [1277191257..._<43828>] (0.02%)

Φ₆₅₇₆₄(10) = 1009999999..._<32001> = [1009999999..._<32001>] (0.00%)

Φ₆₅₇₆₅(10) = 1111099888..._<45073> = 263764474681_<12> × [4212469818..._<45061>] (0.03%)

Φ₆₅₇₆₆(10) = 9100000000..._<21504> = 228404009453899_<15> × [3984168238..._<21490>] (0.07%)

Φ₆₅₇₆₇(10) = 9000000000..._<60696> = 355057618241_<12> × [2534799857..._<60685>] (0.02%)

Φ₆₅₇₆₈(10) = 9999000099..._<32880> = 5866439833_<10> × 132116906805505169_<18> × [1290100533..._<32854>] (0.08%)

Φ₆₅₇₆₉(10) = 1109999999..._<39841> = 263077 × 61416276043_<11> × [6869998123..._<39824>] (0.04%)

Φ₆₅₇₇₀(10) = 1099989000..._<26305> = 2367721 × [4645771187..._<26298>] (0.02%)

Φ₆₅₇₇₁(10) = 9000000000..._<64944> = 196129123 × 1028316167717_<13> × [4462454068..._<64924>] (0.03%)

Φ₆₅₇₇₂(10) = 9999999999..._<18144> = [9999999999..._<18144>] (0.00%)

Φ₆₅₇₇₃(10) = 1111111111..._<59905> = 452214105649_<12> × [2457046556..._<59893>] (0.02%)

Φ₆₅₇₇₄(10) = 9090909090..._<32886> = [9090909090..._<32886>] (0.00%)

Φ₆₅₇₇₅(10) = 1000010000..._<35041> = 24336751 × [4109053012..._<35033>] (0.02%)

Φ₆₅₇₇₆(10) = 9999999900..._<32880> = 65777 × [1520288231..._<32876>] (0.01%)

Φ₆₅₇₇₇(10) = 1111111111..._<65777> = [1111111111..._<65777>] (0.00%)

Φ₆₅₇₇₈(10) = 9100000000..._<20736> = 2259817902039037_<16> × [4026873135..._<20721>] (0.07%)

Φ₆₅₇₇₉(10) = 9000000900..._<56376> = 68278603 × 244188355867_<12> × 342984993359_<12> × [1573830134..._<56346>] (0.05%)

Φ_65780L(10) = 2824086416..._<10561> = 2960101 × 44631006421_<11> × 16646138387361341_<17> × 167134229761026668141_<21> × [7683442879..._<10507>] (0.51%)

Φ_65780M(10) = 3576377812..._<10560> = 131561 × 4893539889624101_<16> × 25824358554838726741_<20> × [2151114610..._<10520>] (0.38%)

Φ₆₅₇₈₁(10) = 9990000009..._<43848> = 23612616199_<11> × [4230789136..._<43838>] (0.02%)

Φ₆₅₇₈₂(10) = 1099999999..._<31801> = 4210049 × [2612796193..._<31794>] (0.02%)

Φ₆₅₇₈₃(10) = 9000000000..._<65208> = 423309394889_<12> × [2126104477..._<65197>] (0.02%)

Φ₆₅₇₈₄(10) = 1000099999..._<21921> = 616286878561_<12> × [1622783211..._<21909>] (0.05%)

Φ₆₅₇₈₅(10) = 1111099999..._<51505> = [1111099999..._<51505>] (0.00%)

Φ₆₅₇₈₆(10) = 9090910000..._<27216> = 328931 × [2763774165..._<27211>] (0.02%)

Φ₆₅₇₈₇(10) = 9009009009..._<43856> = [9009009009..._<43856>] (0.00%)

Φ₆₅₇₈₈(10) = 9900990099..._<32892> = 65789 × 10568161021837681_<17> × [1424052233..._<32872>] (0.06%)

Φ₆₅₇₈₉(10) = 1111111111..._<65789> = 275919067 × 2214944578601_<13> × 6392391259598257471_<19> × [2844130795..._<65749>] (0.06%)

Φ₆₅₇₉₀(10) = 1000999998..._<16129> = [1000999998..._<16129>] (0.00%)

Φ₆₅₇₉₁(10) = 9000000000..._<59800> = [9000000000..._<59800>] (0.00%)

Φ₆₅₇₉₂(10) = 9999999999..._<32768> = 257 × 815894265584129_<15> × 310662839389893377_<18> × [1535124802..._<32734>] (0.11%)

Φ₆₅₇₉₃(10) = 9009009909..._<34560> = 47563812004076551_<17> × [1894089125..._<34544>] (0.05%)

Φ₆₅₇₉₄(10) = 1099999999..._<32341> = 3588730891911660851_<19> × [3065150419..._<32322>] (0.06%)

Φ₆₅₇₉₅(10) = 9000090000..._<52632> = 131591 × 613795485674431_<15> × [1114286772..._<52613>] (0.04%)

Φ₆₅₇₉₆(10) = 1009998990..._<21929> = 224232769 × 1799191621_<10> × 55639400461_<11> × 48727562304454609_<17> × [9233945618..._<21883>] (0.21%)

Φ₆₅₇₉₇(10) = 9000000000..._<62316> = 22750515255973_<14> × [3955954359..._<62303>] (0.02%)

Φ₆₅₇₉₈(10) = 1099999999..._<32537> = [1099999999..._<32537>] (0.00%)

Φ₆₅₇₉₉(10) = 9999999990..._<43848> = 23161249 × 1665899083_<10> × [2591727487..._<43832>] (0.04%)

Φ₆₅₈₀₀(10) = 9999999999..._<22080> = 172527601 × 49764391680220001_<17> × [1164723174..._<22056>] (0.11%)

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