Number Info
| ID | 57326 |
| Size | 1231 digits / 4088 bits |
| Value | 3527009155280422845893325623413402780789828700153559325499061922754220173627524204807972282386958389681487331858316541173227654823993844218362722605869441728245033627138893841179950713822121398436538575919261954532970934826678327852950944481327174914252341587277516232110084417640562699375506807844588263089553197876894339181855319848656914938364213318987733045091583821534368138050324041945560317079148706658849387233303012490001152779183333782027902170102798343426415876078947697412864780709690666097362935534801826616892492795954901222727502361357503878048439010737442662393528788380328440287875704674963019926600565458967020427767666982654990769138842297336810790723238755500480426374889610283336390759655615242608256218836585411460077373980286947757197444575358398370951993062853877919775161229593996524370795750533045753825038284885640660041884184158096797980748373640213862507602572690581796907475674369050441300270242825435581348552018746599215375068946446844480610166001796076374927342339313300701825633801846158922712648907684161542000153259050035770456981413612748799999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999 |
| Progress | 2.70% |
| Completed | no |
| Small factors | 4673 × 452401 × 447891902093<12> × 1625688453139<13> |
| Large cofactor | 2291272370868719324871674784528872891079743335406307866042898508324847710471701491070249010792045702200365450476084795283832392583008516821689729580572664868937142776105173384332079144430534279360827174065345447896959872553590717534691351139469920493176315737750217092043810581752118995019158121135923598620903222201691950501077588519114065662073813594621315273873509518305525193670082611697964858808544682973619125400779439264323600943999392449492079213966710566811319033895509564233863019843422700734633300735877595107611916855950142005660584464965780072791363706495519572191620278626748611435729547320142491718042396096373645981993749993128272769721634271894806224359127334562337504930510248133364697327584934652295515344040395302242735547395867780570712254020071002734747430652522422185605870201929295591741477056520374729930441665233430655850454809313019080184798375673212330225749913633742367702217303896592511260423088838949959838141835678869211234131646598744673158578623462931709394325227311394759801851988007901133349245329483924102036296470588506610990136986167259778995539058849030243974880390421028605910483938900271122256914042116865813150827956100911306436311178344217537835212199369 (composite) |
Factorization
Format: number = small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>
3527009155280422845893325623413402780789828700153559325499061922754220173627524204807972282386958389681487331858316541173227654823993844218362722605869441728245033627138893841179950713822121398436538575919261954532970934826678327852950944481327174914252341587277516232110084417640562699375506807844588263089553197876894339181855319848656914938364213318987733045091583821534368138050324041945560317079148706658849387233303012490001152779183333782027902170102798343426415876078947697412864780709690666097362935534801826616892492795954901222727502361357503878048439010737442662393528788380328440287875704674963019926600565458967020427767666982654990769138842297336810790723238755500480426374889610283336390759655615242608256218836585411460077373980286947757197444575358398370951993062853877919775161229593996524370795750533045753825038284885640660041884184158096797980748373640213862507602572690581796907475674369050441300270242825435581348552018746599215375068946446844480610166001796076374927342339313300701825633801846158922712648907684161542000153259050035770456981413612748799999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999 = 4673 × 452401 × 447891902093<12> × 1625688453139<13> × [2291272370868719324871674784528872891079743335406307866042898508324847710471701491070249010792045702200365450476084795283832392583008516821689729580572664868937142776105173384332079144430534279360827174065345447896959872553590717534691351139469920493176315737750217092043810581752118995019158121135923598620903222201691950501077588519114065662073813594621315273873509518305525193670082611697964858808544682973619125400779439264323600943999392449492079213966710566811319033895509564233863019843422700734633300735877595107611916855950142005660584464965780072791363706495519572191620278626748611435729547320142491718042396096373645981993749993128272769721634271894806224359127334562337504930510248133364697327584934652295515344040395302242735547395867780570712254020071002734747430652522422185605870201929295591741477056520374729930441665233430655850454809313019080184798375673212330225749913633742367702217303896592511260423088838949959838141835678869211234131646598744673158578623462931709394325227311394759801851988007901133349245329483924102036296470588506610990136986167259778995539058849030243974880390421028605910483938900271122256914042116865813150827956100911306436311178344217537835212199369<1198>]
Categories
- n!/n# - 1 (index 514)