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Small Mersenne Prime Factors
Prime numbers of the form Mp= 2p − 1 are called Mersenne primes. For Mp to be prime, p must also be prime.
Any factor q of a Mersenne number 2p − 1 must be of the form 2kp + 1, where integer k ≥ 0. Furthermore, q must be 1 or 7 mod 8.
Exponent Prime Factor Digits Year
2960851315921702639 ~1997
2961009715922019439 ~1997
296106011236884808910 ~1999
2961132835922265679 ~1997
2961260635922521279 ~1997
2961340435922680879 ~1997
2961344635922689279 ~1997
2961358915922717839 ~1997
2961425515922851039 ~1997
296143997414601595910 ~1999
296152859236922287310 ~1999
296159011473854417710 ~1999
2961607435923214879 ~1997
296162057177697234310 ~1998
2961711595923423199 ~1997
2961787915923575839 ~1997
296189141236951312910 ~1999
2962083715924167439 ~1997
2962087795924175599 ~1997
2962105435924210879 ~1997
2962119115924238239 ~1997
2962146611362587440711 ~2000
2962177315924354639 ~1997
296222321177733392710 ~1998
2962266595924533199 ~1997
Exponent Prime Factor Digits Year
2962415515924831039 ~1997
2962516435925032879 ~1997
2962517515925035039 ~1997
2962538035925076079 ~1997
296257001177754200710 ~1998
296266501177759900710 ~1998
2962752115925504239 ~1997
296281577237025261710 ~1999
2962872595925745199 ~1997
2962907635925815279 ~1997
2962916035925832079 ~1997
296295017237036013710 ~1999
296296019237036815310 ~1999
2963116435926232879 ~1997
296317991948217571310 ~2000
296320681177792408710 ~1998
296324461177794676710 ~1998
2963292235926584479 ~1997
2963427235926854479 ~1997
2963547715927095439 ~1997
2963554315927108639 ~1997
2963571115927142239 ~1997
2963587195927174399 ~1997
2963676115927352239 ~1997
2963793715927587439 ~1997
Exponent Prime Factor Digits Year
2963851795927703599 ~1997
2964036715928073439 ~1997
296406133474249812910 ~1999
296413291296413291110 ~1999
2964213715928427439 ~1997
2964282595928565199 ~1997
2964358195928716399 ~1997
2964363835928727679 ~1997
2964385315928770639 ~1997
296441557177864934310 ~1998
2964446395928892799 ~1997
296449529237159623310 ~1999
296449997177869998310 ~1998
296452853415033994310 ~1999
2964528835929057679 ~1997
2964620515929241039 ~1997
2964652435929304879 ~1997
296471711533649079910 ~1999
2964717835929435679 ~1997
2964803635929607279 ~1997
2964812995929625999 ~1997
2964834835929669679 ~1997
2964842995929685999 ~1997
2964845995929691999 ~1997
296500733177900439910 ~1998
Exponent Prime Factor Digits Year
296503517177902110310 ~1998
2965180315930360639 ~1997
2965260115930520239 ~1997
2965370635930741279 ~1997
2965408795930817599 ~1997
2965549915931099839 ~1997
2965639195931278399 ~1997
2965759331186303732111 ~2000
296576051237260840910 ~1999
296589773177953863910 ~1998
2966126635932253279 ~1997
296613533177968119910 ~1998
2966573035933146079 ~1997
2966607115933214239 ~1997
2966871235933742479 ~1997
2966873515933747039 ~1997
296687471237349976910 ~1999
296699617178019770310 ~1998
2967029515934059039 ~1997
2967032995934065999 ~1997
2967050395934100799 ~1997
2967075715934151439 ~1997
2967114835934229679 ~1997
296721409890164227110 ~2000
296728921178037352710 ~1998
2938
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25-04-13