Number Info
| ID | 58296 |
| Size | 1156 digits / 3838 bits |
| Value | 1870107517054151684908604279674561442603638112794404983675183370665173243088049205794230521225595693349349102049306805901028739880290085561144789966318112306873104338496990708252016462274015801316827403563129195847799018679720540295816639782206258464758371415391960379188429254885537699065282083482448433749327379323274049662589735109400643200681795275385016668148431844205225700900458365537295178351982718244255788487543328157717606765012479327753677384495408915021165994234449068058292320832197036726625007520701109776897802840219168645099674705952895391180313691687989771681253317150253328290993342642652495245746827989763090737700109941382506756014018850337086822835169695514563688682213932084731252844990153487932785164748639437890636688777170293173818085442867999911379394104789932038119724357108105121651216003961542317768888320452769056227492574942435163892095494298214075115964274568342751351294318654557280245479046937791586720015672991744286428433541496202093254351853272370813885335500717628441231360000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 |
| Progress | 0.00% |
| Completed | no |
| Small factors | |
| Large cofactor | 1870107517054151684908604279674561442603638112794404983675183370665173243088049205794230521225595693349349102049306805901028739880290085561144789966318112306873104338496990708252016462274015801316827403563129195847799018679720540295816639782206258464758371415391960379188429254885537699065282083482448433749327379323274049662589735109400643200681795275385016668148431844205225700900458365537295178351982718244255788487543328157717606765012479327753677384495408915021165994234449068058292320832197036726625007520701109776897802840219168645099674705952895391180313691687989771681253317150253328290993342642652495245746827989763090737700109941382506756014018850337086822835169695514563688682213932084731252844990153487932785164748639437890636688777170293173818085442867999911379394104789932038119724357108105121651216003961542317768888320452769056227492574942435163892095494298214075115964274568342751351294318654557280245479046937791586720015672991744286428433541496202093254351853272370813885335500717628441231360000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 (composite) |
Factorization
Format: number = small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>
1870107517054151684908604279674561442603638112794404983675183370665173243088049205794230521225595693349349102049306805901028739880290085561144789966318112306873104338496990708252016462274015801316827403563129195847799018679720540295816639782206258464758371415391960379188429254885537699065282083482448433749327379323274049662589735109400643200681795275385016668148431844205225700900458365537295178351982718244255788487543328157717606765012479327753677384495408915021165994234449068058292320832197036726625007520701109776897802840219168645099674705952895391180313691687989771681253317150253328290993342642652495245746827989763090737700109941382506756014018850337086822835169695514563688682213932084731252844990153487932785164748639437890636688777170293173818085442867999911379394104789932038119724357108105121651216003961542317768888320452769056227492574942435163892095494298214075115964274568342751351294318654557280245479046937791586720015672991744286428433541496202093254351853272370813885335500717628441231360000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 = [1870107517054151684908604279674561442603638112794404983675183370665173243088049205794230521225595693349349102049306805901028739880290085561144789966318112306873104338496990708252016462274015801316827403563129195847799018679720540295816639782206258464758371415391960379188429254885537699065282083482448433749327379323274049662589735109400643200681795275385016668148431844205225700900458365537295178351982718244255788487543328157717606765012479327753677384495408915021165994234449068058292320832197036726625007520701109776897802840219168645099674705952895391180313691687989771681253317150253328290993342642652495245746827989763090737700109941382506756014018850337086822835169695514563688682213932084731252844990153487932785164748639437890636688777170293173818085442867999911379394104789932038119724357108105121651216003961542317768888320452769056227492574942435163892095494298214075115964274568342751351294318654557280245479046937791586720015672991744286428433541496202093254351853272370813885335500717628441231360000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001<1156>]
Categories
- n!/n# + 1 (index 487)