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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
924121739184824347910 ~2001
924143711739314968910 ~2003
924176999184835399910 ~2001
924177799924177799110 ~2003
924191063184838212710 ~2001
924219899184843979910 ~2001
924222791184844558310 ~2001
924229499184845899910 ~2001
9242368491293931588711 ~2003
924242447739393957710 ~2003
924263339184852667910 ~2001
924273611184854722310 ~2001
924275699739420559310 ~2003
924314719924314719110 ~2003
924326471184865294310 ~2001
924335771184867154310 ~2001
924374543184874908710 ~2001
924396251184879250310 ~2001
924429431184885886310 ~2001
924450311184890062310 ~2001
924456193554673715910 ~2002
924476219184895243910 ~2001
924482477739585981710 ~2003
924484163184896832710 ~2001
924488141554692884710 ~2002
Exponent Prime Factor Digits Year
924511811184902362310 ~2001
924513731184902746310 ~2001
924564743184912948710 ~2001
924578383924578383110 ~2003
924579443184915888710 ~2001
924601043184920208710 ~2001
924617651184923530310 ~2001
924629603184925920710 ~2001
924643471924643471110 ~2003
924699869739759895310 ~2003
924707519184941503910 ~2001
924764663184952932710 ~2001
924792311184958462310 ~2001
924805103184961020710 ~2001
924823667739858933710 ~2003
924825617554895370310 ~2002
924843371184968674310 ~2001
924847501554908500710 ~2002
924878839924878839110 ~2003
924896939184979387910 ~2001
924912743184982548710 ~2001
924937619184987523910 ~2001
924963241554977944710 ~2002
924994079184998815910 ~2001
924996053554997631910 ~2002
Exponent Prime Factor Digits Year
925017623185003524710 ~2001
925040423185008084710 ~2001
925090619185018123910 ~2001
925101323185020264710 ~2001
925102463185020492710 ~2001
9251248211480199713711 ~2003
925129607740103685710 ~2003
925139197555083518310 ~2002
9251432171480229147311 ~2003
925155131185031026310 ~2001
925158599185031719910 ~2001
925214039185042807910 ~2001
9252965771480474523311 ~2003
925313951185062790310 ~2001
925336991185067398310 ~2001
925338899185067779910 ~2001
925342811185068562310 ~2001
925374623185074924710 ~2001
925409939185081987910 ~2001
925425383185085076710 ~2001
925447199185089439910 ~2001
9254568671480730987311 ~2003
925466579185093315910 ~2001
925514879185102975910 ~2001
925536119185107223910 ~2001
Exponent Prime Factor Digits Year
925540439185108087910 ~2001
925570673555342403910 ~2002
925572299185114459910 ~2001
9255873592221409661711 ~2004
9256489031481038244911 ~2003
925649111185129822310 ~2001
925667159185133431910 ~2001
9256783791666221082311 ~2003
925685951185137190310 ~2001
925704431185140886310 ~2001
925704959185140991910 ~2001
925734391925734391110 ~2003
925777091185155418310 ~2001
925787783185157556710 ~2001
925833479185166695910 ~2001
925871711185174342310 ~2001
925872611185174522310 ~2001
925886653555531991910 ~2002
925897463185179492710 ~2001
9259018032222164327311 ~2004
925926359185185271910 ~2001
925928231185185646310 ~2001
925940783185188156710 ~2001
925944179185188835910 ~2001
925968539185193707910 ~2001
3726
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25-12-14