Number Info

ID 22918
Size 1268 digits / 4210 bits
Value 16807076290818693150790507057152324766883800087877537191600397831050205405212328975031224972569563798647094289214252591528188951481209209774645657248714369855326363561693353065410843970057793576274975635743527780996469982779965224327485096997457213957954702373690577192777755749308160083603240421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421
Progress 52.35%
Completed no
Small factors 11 × 31 × 61 × 79 × 131 × 151 × 251 × 421 × 521 × 1171 × 1301 × 1451 × 1951 × 3001 × 3121 × 3511 × 4421 × 11251 × 90481 × 107251 × 142559 × 261451 × 403261 × 1369801 × 7466201 × 9690539 × 46794901 × 4470064171<10> × 12831155611<11> × 18778723564901<14> × 144142570154831<15> × 4062128003487451<16>
Large cofactor 3120706862525937196830191141251825747239277570526431062114038116983274104264913415873238884214353181157904697074351444614905779330195328784914549495425958558779811318883085219966538747109268302860927373113353206190995512600265840210244510686769562566052335507465401827367496201450673715787914443603434039503958004484673605051959893538588074977845797450079652592536147175721990339954432044649039630410713603632540132729978985034553550504440231965065791842150404105239854869058483474055207416552882594545771248349047416987455617636674864790318431498272739032910755732288023526358777745756965449787903665560379691098873738943212409190375421679700119153460287518084413172579467141539457318569886186709958463559115751797165312991808016909013833689304512203076322917714122070537308663229259483533840556370859265744250305693869966933933325709696081841279984117064255268172858704393493688093177577489583002311141460644622340007772099526349031063702342482888579421692358402614225725349570437329734797263640935434344753059765885102154958080122541392815460086137190753333013232498302333923706045818766168905674039 (composite)

Factorization

Format: number = small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>

16807076290818693150790507057152324766883800087877537191600397831050205405212328975031224972569563798647094289214252591528188951481209209774645657248714369855326363561693353065410843970057793576274975635743527780996469982779965224327485096997457213957954702373690577192777755749308160083603240421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421052631578947368421 = 11 × 31 × 61 × 79 × 131 × 151 × 251 × 421 × 521 × 1171 × 1301 × 1451 × 1951 × 3001 × 3121 × 3511 × 4421 × 11251 × 90481 × 107251 × 142559 × 261451 × 403261 × 1369801 × 7466201 × 9690539 × 46794901 × 4470064171<10> × 12831155611<11> × 18778723564901<14> × 144142570154831<15> × 4062128003487451<16> × 37217519646710509861<20> × 4329520082233745656921<22> × 9308203137060768572251<22> × 11940624404659954968901<23> × 104988737576990732806404001<27> × 172311318287603732461390609<27> × 11477196436840183082171551292108543731<38> × 27941026838145425576388574976590597554551<41> × 164308224556794169210696540925716763749501<42> × 9564868658900677820820770660246568102499875301<46> × 37728220072591903594777394062315785248115734924892661<53> × 70695289111063788889257151704553608241296110578366759310905892222681920343977242696925352551165901597405650370164213068860522595276682305441101<143> × [435500131923730701710909147939284972320781709613291909462569281695177735557059652116574165733604975176068280890319281643843420318167405546698856099475228855444645052609597026266271853262618930412669130782438916871189041308559861845441916012329446426431524201833023148779711184676128220829178944051<297>] × [16453367903210412255727688632012724606620124493244383231209233648564443411785013130820408350739887331948591667463273569229269094616457133939711359883821282754527723409738650278725379413080761180663834281095343107281817698205776929462354470909548348949213985592792137138876084913082602963216684350292131676251<308>]

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