Number Info
| ID | 58470 |
| Size | 1651 digits / 5482 bits |
| Value | 1318543173418149999327853528398158216262847075421684320279830115862088228643376223516204599162028006350145748254948088097771733830462793465423617694794670945371496243333760641477463613817136473581039933446660227302774870209324396096529824863042962166579472349958058928035412503300221015787247091428889031717932513577791912825787240811806398223863727822554493088895615461749681095142136425829170199438992308940610554256673604576989750265649446370350532839572841225451081554219993107930605253556445039466719787067489125399819726713305924331033296460057365808989535540163937894608673190461135969833561768232495463780773930731212113419575523957365558950000133077563759593280970613695045706174925763205951172224313783317300230557643755093212099997243311903776684631145698657232714344659267599192689763231099487252874410776865728010221361439667104540817771867678463139239198338758477680675679955002640340874586423091898108437581628179694079141493672746328182401023172159578577071463596218059232435460016855748333294324655447658860781362863070943035306745591596907674464421157052503515010359869745764448912349353595498791939091260285288060046302547082646487739469726342254132025972201622397266172083289003189435187692434861987679607233698187219024410842278555856613970926306381664627078520153491086308505978206848936019460022809830895853616752940164087255939750585860171412680195073892732412725149096193989178624012662020420480191078769343519766201847372578816000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 |
| Progress | 0.00% |
| Completed | no |
| Small factors | |
| Large cofactor | 1318543173418149999327853528398158216262847075421684320279830115862088228643376223516204599162028006350145748254948088097771733830462793465423617694794670945371496243333760641477463613817136473581039933446660227302774870209324396096529824863042962166579472349958058928035412503300221015787247091428889031717932513577791912825787240811806398223863727822554493088895615461749681095142136425829170199438992308940610554256673604576989750265649446370350532839572841225451081554219993107930605253556445039466719787067489125399819726713305924331033296460057365808989535540163937894608673190461135969833561768232495463780773930731212113419575523957365558950000133077563759593280970613695045706174925763205951172224313783317300230557643755093212099997243311903776684631145698657232714344659267599192689763231099487252874410776865728010221361439667104540817771867678463139239198338758477680675679955002640340874586423091898108437581628179694079141493672746328182401023172159578577071463596218059232435460016855748333294324655447658860781362863070943035306745591596907674464421157052503515010359869745764448912349353595498791939091260285288060046302547082646487739469726342254132025972201622397266172083289003189435187692434861987679607233698187219024410842278555856613970926306381664627078520153491086308505978206848936019460022809830895853616752940164087255939750585860171412680195073892732412725149096193989178624012662020420480191078769343519766201847372578816000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 (composite) |
Factorization
Format: number = small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>
1318543173418149999327853528398158216262847075421684320279830115862088228643376223516204599162028006350145748254948088097771733830462793465423617694794670945371496243333760641477463613817136473581039933446660227302774870209324396096529824863042962166579472349958058928035412503300221015787247091428889031717932513577791912825787240811806398223863727822554493088895615461749681095142136425829170199438992308940610554256673604576989750265649446370350532839572841225451081554219993107930605253556445039466719787067489125399819726713305924331033296460057365808989535540163937894608673190461135969833561768232495463780773930731212113419575523957365558950000133077563759593280970613695045706174925763205951172224313783317300230557643755093212099997243311903776684631145698657232714344659267599192689763231099487252874410776865728010221361439667104540817771867678463139239198338758477680675679955002640340874586423091898108437581628179694079141493672746328182401023172159578577071463596218059232435460016855748333294324655447658860781362863070943035306745591596907674464421157052503515010359869745764448912349353595498791939091260285288060046302547082646487739469726342254132025972201622397266172083289003189435187692434861987679607233698187219024410842278555856613970926306381664627078520153491086308505978206848936019460022809830895853616752940164087255939750585860171412680195073892732412725149096193989178624012662020420480191078769343519766201847372578816000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 = [1318543173418149999327853528398158216262847075421684320279830115862088228643376223516204599162028006350145748254948088097771733830462793465423617694794670945371496243333760641477463613817136473581039933446660227302774870209324396096529824863042962166579472349958058928035412503300221015787247091428889031717932513577791912825787240811806398223863727822554493088895615461749681095142136425829170199438992308940610554256673604576989750265649446370350532839572841225451081554219993107930605253556445039466719787067489125399819726713305924331033296460057365808989535540163937894608673190461135969833561768232495463780773930731212113419575523957365558950000133077563759593280970613695045706174925763205951172224313783317300230557643755093212099997243311903776684631145698657232714344659267599192689763231099487252874410776865728010221361439667104540817771867678463139239198338758477680675679955002640340874586423091898108437581628179694079141493672746328182401023172159578577071463596218059232435460016855748333294324655447658860781362863070943035306745591596907674464421157052503515010359869745764448912349353595498791939091260285288060046302547082646487739469726342254132025972201622397266172083289003189435187692434861987679607233698187219024410842278555856613970926306381664627078520153491086308505978206848936019460022809830895853616752940164087255939750585860171412680195073892732412725149096193989178624012662020420480191078769343519766201847372578816000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001<1651>]
Categories
- n!/n# + 1 (index 661)