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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
585074279117014855910 ~1999
585117563117023512710 ~1999
585118883117023776710 ~1999
585138553351083131910 ~2001
585143159117028631910 ~1999
585151019117030203910 ~1999
585169811117033962310 ~1999
5852042591989694480711 ~2003
585206813351124087910 ~2001
585224141351134484710 ~2001
585229163117045832710 ~1999
585231659117046331910 ~1999
585275857351165514310 ~2001
585283931117056786310 ~1999
585285479117057095910 ~1999
585300851117060170310 ~1999
585301943117060388710 ~1999
585312599117062519910 ~1999
585318479117063695910 ~1999
585331771585331771110 ~2001
585333263117066652710 ~1999
585346571117069314310 ~1999
585381157936609851310 ~2002
585397283117079456710 ~1999
585429193936686708910 ~2002
Exponent Prime Factor Digits Year
585440111117088022310 ~1999
585463897936742235310 ~2002
5854693612224783571911 ~2003
585475199117095039910 ~1999
585479351117095870310 ~1999
585536351117107270310 ~1999
585536639117107327910 ~1999
585538937468431149710 ~2001
585541811117108362310 ~1999
585542231117108446310 ~1999
585542759117108551910 ~1999
585545903117109180710 ~1999
585562511117112502310 ~1999
585578219117115643910 ~1999
585581441351348864710 ~2001
585587699117117539910 ~1999
585610439117122087910 ~1999
585621973351373183910 ~2001
585642119117128423910 ~1999
585648953819908534310 ~2002
585661403117132280710 ~1999
585669323117133864710 ~1999
585678251117135650310 ~1999
585695399117139079910 ~1999
585720539117144107910 ~2000
Exponent Prime Factor Digits Year
585744881468595904910 ~2001
585745681351447408710 ~2001
585747341351448404710 ~2001
585761303117152260710 ~2000
585769979117153995910 ~2000
585781211117156242310 ~2000
585782363117156472710 ~2000
585792143117158428710 ~2000
585794459117158891910 ~2000
585798371117159674310 ~2000
585827111117165422310 ~2000
585839677351503806310 ~2001
585851471117170294310 ~2000
585865919117173183910 ~2000
585869591117173918310 ~2000
585874703117174940710 ~2000
585887041937419265710 ~2002
585905891117181178310 ~2000
585907079117181415910 ~2000
585907139117181427910 ~2000
585922523117184504710 ~2000
585927971117185594310 ~2000
585927983117185596710 ~2000
585930817351558490310 ~2001
585935579117187115910 ~2000
Exponent Prime Factor Digits Year
5859498411875039491311 ~2002
5859792172226721024711 ~2003
586011343586011343110 ~2001
586013999117202799910 ~2000
586020191117204038310 ~2000
586026209820436692710 ~2002
586038503117207700710 ~2000
586041283937666052910 ~2002
586054747586054747110 ~2001
586065071117213014310 ~2000
586066931117213386310 ~2000
586095617468876493710 ~2001
586112711117222542310 ~2000
586125359117225071910 ~2000
586171919117234383910 ~2000
586185251117237050310 ~2000
586194941468955952910 ~2001
586223219117244643910 ~2000
586243319117248663910 ~2000
586272059469017647310 ~2001
586274141351764484710 ~2001
586291523117258304710 ~2000
586304399117260879910 ~2000
586323323117264664710 ~2000
586324631117264926310 ~2000
3620
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26-03-15