Number Info
| ID | 57495 |
| Size | 1715 digits / 5695 bits |
| Value | 14341559429231989395954301396833358881098629340224435956951600955854711345341123845915455233438004588954503012369790905998374428542142974146148583184442137550232459298365329846488392935721805677833674544399877741999765636267726672829129093610456493050933997116683664784116942653471393010856820065376242085174304780985329603260981822477985947449806876376544839366589709606505682287520068358859075758013930169997697452538126216721488629046246066725867194195821801255070338520751280713444519269201214359047776905483562500280105051029895720864629879752746914016176342035191605887713044774012192118835226891530617047614127450032862192524330354467024673053923421888727784152052700323279944565996286699618889084826571359086744302155014090137287112741420682931499311947737740104045641952375561186828214014061769026685357894251869456115253956897552639549328459908678014818424530617558268571333477416484112330450019109337172970378856605688719965312205898942762863808495027635868947523426894591594679662614581426429074430666827886934309774241069436334606534629766071919210476977474253281209349164679936697833359556101383689747492738017387076902009488544567951092909866951615915051174481040480094117624963454698808853696135982877527980019793059506270513177484452531865598615916027524457662799844379090078085751573971924583034912097877145889915424029005260632052617242623351447214791045036054113354406820605594989919249858869789487365032213018995274263428335684759639763284156923356248923689267286647506163716808990122835967999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999 |
| Progress | 1.67% |
| Completed | no |
| Small factors | |
| Large cofactor | 14341559429231989395954301396833358881098629340224435956951600955854711345341123845915455233438004588954503012369790905998374428542142974146148583184442137550232459298365329846488392935721805677833674544399877741999765636267726672829129093610456493050933997116683664784116942653471393010856820065376242085174304780985329603260981822477985947449806876376544839366589709606505682287520068358859075758013930169997697452538126216721488629046246066725867194195821801255070338520751280713444519269201214359047776905483562500280105051029895720864629879752746914016176342035191605887713044774012192118835226891530617047614127450032862192524330354467024673053923421888727784152052700323279944565996286699618889084826571359086744302155014090137287112741420682931499311947737740104045641952375561186828214014061769026685357894251869456115253956897552639549328459908678014818424530617558268571333477416484112330450019109337172970378856605688719965312205898942762863808495027635868947523426894591594679662614581426429074430666827886934309774241069436334606534629766071919210476977474253281209349164679936697833359556101383689747492738017387076902009488544567951092909866951615915051174481040480094117624963454698808853696135982877527980019793059506270513177484452531865598615916027524457662799844379090078085751573971924583034912097877145889915424029005260632052617242623351447214791045036054113354406820605594989919249858869789487365032213018995274263428335684759639763284156923356248923689267286647506163716808990122835967999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999 (composite) |
Factorization
Format: number = small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>
14341559429231989395954301396833358881098629340224435956951600955854711345341123845915455233438004588954503012369790905998374428542142974146148583184442137550232459298365329846488392935721805677833674544399877741999765636267726672829129093610456493050933997116683664784116942653471393010856820065376242085174304780985329603260981822477985947449806876376544839366589709606505682287520068358859075758013930169997697452538126216721488629046246066725867194195821801255070338520751280713444519269201214359047776905483562500280105051029895720864629879752746914016176342035191605887713044774012192118835226891530617047614127450032862192524330354467024673053923421888727784152052700323279944565996286699618889084826571359086744302155014090137287112741420682931499311947737740104045641952375561186828214014061769026685357894251869456115253956897552639549328459908678014818424530617558268571333477416484112330450019109337172970378856605688719965312205898942762863808495027635868947523426894591594679662614581426429074430666827886934309774241069436334606534629766071919210476977474253281209349164679936697833359556101383689747492738017387076902009488544567951092909866951615915051174481040480094117624963454698808853696135982877527980019793059506270513177484452531865598615916027524457662799844379090078085751573971924583034912097877145889915424029005260632052617242623351447214791045036054113354406820605594989919249858869789487365032213018995274263428335684759639763284156923356248923689267286647506163716808990122835967999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999 = 40908763854667093526984375179<29> × [350574255437831484552986100173929879282583413952350584777871894299827763557210714068351795107369489266947595083059571206981546419819212102010414438030547693544342919452204132535486570478756823021998171144407727160108494724815816217070100617259342852063344150110313818485251050387998846176054726980142736065764444983394420425092163084393751744511469804463105553590332292946273708016489024925959401968588383461218670010433594353120642645334394679586511262158283766106775282064918103390414839576047990586320163994906685352953253229655164568196983863580518686429090728833259229030510977801683515380402989242678365415694225682967362081469226247748485031886953806097012270868549702347588782193407757878633803559991858969001375334719748888632502773182116000763033101500729785998117130542326989109496023311718770846782722826099545773367351911101075276875855134940381258908738118443502176804343912737092050508354878419662381004389462180180497812028157274017952959465718632349297378775826004367980371388553897589938871857861404283412427689881082619819711882760376493541870613204112631906307620069227519082683488497412524245348978042283620146085010841193907515253935701127628480281833719455483608386344522183907387068826931692402540920053690187160429878751899905031450857328468961699692087246762140859120984093975579809377986753008902409832864528930412370521278720645198692041982188187757789329696812081911865426089031546922305293313111319071055972840810944283107746352651661397231269000002478453288272166093285924522911500722195472392844637082923571843317183849581550140495909331284753636862332156295249556381683760804864297459220214097372527009165289215473205537453998801227842170580343890799581<1686>]
Categories
- n!/n# - 1 (index 683)