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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
2340236393229526218311 ~2001
2340251394680502799 ~1996
234032053140419231910 ~1998
2340330114680660239 ~1996
2340332634680665279 ~1996
234034721140420832710 ~1998
234038237140422942310 ~1998
2340446634680893279 ~1996
2340479394680958799 ~1996
2340516594681033199 ~1996
2340543234681086479 ~1996
234054467561730720910 ~1999
234059797140435878310 ~1998
2340646794681293599 ~1996
2340672594681345199 ~1996
2340729114681458239 ~1996
234072947187258357710 ~1998
234075137140445082310 ~1998
234076307187261045710 ~1998
2340765714681531439 ~1996
2340806994681613999 ~1996
2340891714681783439 ~1996
2340901338567698867911 ~2002
2340904914681809839 ~1996
234094957140456974310 ~1998
Exponent Prime Factor Digits Year
234097937140458762310 ~1998
2341001994682003999 ~1996
2341053834682107679 ~1996
2341061994682123999 ~1996
2341093914682187839 ~1996
2341139034682278079 ~1996
2341141194682282399 ~1996
2341197231685662005711 ~2000
2341208514682417039 ~1996
234123733140474239910 ~1998
2341247034682494079 ~1996
2341253718662638727111 ~2002
2341286634682573279 ~1996
234137219187309775310 ~1998
2341412034682824079 ~1996
234149051421468291910 ~1999
2341498794682997599 ~1996
2341521834683043679 ~1996
234153307234153307110 ~1998
2341561194683122399 ~1996
2341580634683161279 ~1996
2341629594683259199 ~1996
2341662594683325199 ~1996
2341741194683482399 ~1996
234178457187342765710 ~1998
Exponent Prime Factor Digits Year
2341787394683574799 ~1996
2341802034683604079 ~1996
234181537140508922310 ~1998
2341819434683638879 ~1996
234186569187349255310 ~1998
2341878834683757679 ~1996
2341914234683828479 ~1996
234192373374707796910 ~1999
2341974594683949199 ~1996
234200627187360501710 ~1998
2342016594684033199 ~1996
234205471421569847910 ~1999
2342083194684166399 ~1996
2342101434684202879 ~1996
234218539421593370310 ~1999
234222227187377781710 ~1998
234235889327930244710 ~1998
234236257140541754310 ~1998
2342445834684891679 ~1996
234246403234246403110 ~1998
2342475114684950239 ~1996
2342486994684973999 ~1996
2342515194685030399 ~1996
2342537034685074079 ~1996
234258587187406869710 ~1998
Exponent Prime Factor Digits Year
2342609634685219279 ~1996
234263171187410536910 ~1998
2342699634685399279 ~1996
234271613140562967910 ~1998
234272897327982055910 ~1998
2342729394685458799 ~1996
234283573140570143910 ~1998
2342877714685755439 ~1996
2342885034685770079 ~1996
2343051714686103439 ~1996
2343075714686151439 ~1996
2343092034686184079 ~1996
2343105234686210479 ~1996
2343130434686260879 ~1996
2343142914686285839 ~1996
2343198594686397199 ~1996
2343213594686427199 ~1996
234325937328056311910 ~1998
2343306234686612479 ~1996
2343352914686705839 ~1996
234337921140602752710 ~1998
2343462234686924479 ~1996
2343485034686970079 ~1996
23435623128732073920712 ~2003
234360799421849438310 ~1999
3265
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26-07-19