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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
1048109603209621920710 ~2001
1048115459209623091910 ~2001
1048133797628880278310 ~2003
1048142423209628484710 ~2001
1048144871209628974310 ~2001
1048173083209634616710 ~2001
10482155231048215523111 ~2003
1048221959209644391910 ~2001
1048228943209645788710 ~2001
1048277357838621885710 ~2003
1048293419838634735310 ~2003
1048306043209661208710 ~2001
1048315799209663159910 ~2001
1048371251209674250310 ~2001
1048396841838717472910 ~2003
1048413011209682602310 ~2001
1048422863209684572710 ~2001
1048506311209701262310 ~2001
1048509719209701943910 ~2001
1048609559209721911910 ~2001
10486810315872613773711 ~2005
1048697879209739575910 ~2001
1048721111209744222310 ~2001
1048754279209750855910 ~2001
10487617998599846751911 ~2005
Exponent Prime Factor Digits Year
1048827443209765488710 ~2001
10488282375034375537711 ~2005
1048832717839066173710 ~2003
10488520814824719572711 ~2005
1048855079209771015910 ~2001
1048862281629317368710 ~2003
1048910593629346355910 ~2003
1048921001839136800910 ~2003
1048932719209786543910 ~2001
1048989983209797996710 ~2001
10490406794405970851911 ~2005
1049044499209808899910 ~2001
1049113739209822747910 ~2001
1049120783209824156710 ~2001
1049136989839309591310 ~2003
1049227079209845415910 ~2001
1049302763209860552710 ~2001
1049312399209862479910 ~2001
1049325071209865014310 ~2001
1049340191209868038310 ~2001
1049346659209869331910 ~2001
10494195074197678028111 ~2005
1049430881629658528710 ~2003
1049438651209887730310 ~2001
1049466617629679970310 ~2003
Exponent Prime Factor Digits Year
1049550839209910167910 ~2001
10495539191049553919111 ~2003
1049575619209915123910 ~2001
1049598359209919671910 ~2001
10496163492309155967911 ~2004
10496247131679399540911 ~2004
10496324331469485406311 ~2004
1049649239209929847910 ~2001
10496516635248258315111 ~2005
1049661323209932264710 ~2001
1049674331209934866310 ~2001
10496748232519219575311 ~2004
1049808013629884807910 ~2003
1049882857629929714310 ~2003
10498847231049884723111 ~2003
1049941439209988287910 ~2001
1049941979209988395910 ~2001
1050009377840007501710 ~2003
1050017533630010519910 ~2003
10500236333150070899111 ~2004
1050037343210007468710 ~2001
1050071171840056936910 ~2003
1050130871210026174310 ~2001
10501474634200589852111 ~2005
1050192971210038594310 ~2001
Exponent Prime Factor Digits Year
1050207803210041560710 ~2001
1050232763210046552710 ~2001
1050235859210047171910 ~2001
1050239759210047951910 ~2001
1050270311210054062310 ~2001
1050303311210060662310 ~2001
1050363179210072635910 ~2001
1050371411210074282310 ~2001
10503839093361228508911 ~2004
1050402623210080524710 ~2001
1050402959210080591910 ~2001
1050416039210083207910 ~2001
1050493511210098702310 ~2001
1050527183210105436710 ~2001
1050536423210107284710 ~2001
1050549371210109874310 ~2001
10505734874202293948111 ~2005
1050575219840460175310 ~2003
1050600737630360442310 ~2003
10506314091470883972711 ~2004
1050654491210130898310 ~2001
1050655439210131087910 ~2001
10506999171470979883911 ~2004
1050703943210140788710 ~2001
1050734123210146824710 ~2001
3782
GIMPS The Prime Pages FactorDb.com
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25-12-14