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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
1852762193705524399 ~1996
1852799771185791852911 ~1999
1852801313705602639 ~1996
185280233111168139910 ~1997
185283997741135988110 ~1999
185287853111172711910 ~1997
185288099148230479310 ~1997
1852909913705819839 ~1996
1852921193705842399 ~1996
185292431333526375910 ~1998
1852925393705850799 ~1996
1853023193706046399 ~1996
185302709148242167310 ~1997
1853050793706101599 ~1996
185315561148252448910 ~1997
1853188913706377839 ~1996
185321527296514443310 ~1998
1853353793706707599 ~1996
1853388233706776479 ~1996
1853402513706805039 ~1996
1853502833707005679 ~1996
1853531393707062799 ~1996
1853549513707099039 ~1996
185357743185357743110 ~1997
1853597033707194079 ~1996
Exponent Prime Factor Digits Year
1853661833707323679 ~1996
1853664593707329199 ~1996
1853849393707698799 ~1996
1853888033707776079 ~1996
185389051778634014310 ~1999
1853994713707989439 ~1996
185402521111241512710 ~1997
185415007333747012710 ~1998
185416339333749410310 ~1998
185421727185421727110 ~1997
185427779148342223310 ~1997
185434331148347464910 ~1997
185434477111260686310 ~1997
185438327148350661710 ~1997
1854389993708779999 ~1996
1854469793708939599 ~1996
1854473033708946079 ~1996
1854477113708954239 ~1996
185449219185449219110 ~1997
1854497393708994799 ~1996
1854506633709013279 ~1996
1854529193709058399 ~1996
1854529313709058639 ~1996
1854568193709136399 ~1996
185459507148367605710 ~1997
Exponent Prime Factor Digits Year
1854617513709235039 ~1996
1854677033709354079 ~1996
185469871185469871110 ~1997
185473157148378525710 ~1997
1854801593709603199 ~1996
1854814793709629599 ~1996
1854991313709982639 ~1996
1855080233710160479 ~1996
185508497445220392910 ~1998
1855091393710182799 ~1996
1855171913710343839 ~1996
185517757111310654310 ~1997
185518013259725218310 ~1998
1855217513710435039 ~1996
185524421148419536910 ~1997
1855266833710533679 ~1996
1855272713710545439 ~1996
185538043185538043110 ~1997
1855382993710765999 ~1996
1855432793710865599 ~1996
1855464113710928239 ~1996
1855509233711018479 ~1996
185551859148441487310 ~1997
185553077259774307910 ~1998
1855541633711083279 ~1996
Exponent Prime Factor Digits Year
185555947185555947110 ~1997
1855571393711142799 ~1996
1855613993711227999 ~1996
1855618193711236399 ~1996
1855624913711249839 ~1996
1855635372226762444111 ~2000
1855648913711297839 ~1996
185569873111341923910 ~1997
185570471334026847910 ~1998
185570519148456415310 ~1997
1855706393711412799 ~1996
1855730513711461039 ~1996
1855739033711478079 ~1996
1855823633711647279 ~1996
185584169148467335310 ~1997
1855883393711766799 ~1996
185588729148470983310 ~1997
1855905713711811439 ~1996
1855923713711847439 ~1996
1855979633711959279 ~1996
1855986833711973679 ~1996
185605361111363216710 ~1997
1856123633712247279 ~1996
185619257148495405710 ~1997
1856200313712400639 ~1996
3010
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26-03-08