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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 Dig. Year
11569660619923139321239912 ~2017
11569929655123139859310312 ~2017
11569953677923139907355912 ~2017
11570405870323140811740712 ~2017
11570665625923141331251912 ~2017
11570864131769425184790312 ~2019
11571282164323142564328712 ~2017
11571388664323142777328712 ~2017
11571652697923143305395912 ~2017
11571761179123143522358312 ~2017
11571775352323143550704712 ~2017
11571851237923143702475912 ~2017
11572900747769437404486312 ~2019
11573095425769438572554312 ~2019
11573153600323146307200712 ~2017
11573242961923146485923912 ~2017
11573431681123146863362312 ~2017
11573812310323147624620712 ~2017
11574365519369446193115912 ~2019
11574983041123149966082312 ~2017
11575103135923150206271912 ~2017
11575784143123151568286312 ~2017
11576019203923152038407912 ~2017
11576900709769461404258312 ~2019
11577613946323155227892712 ~2017
Exponent Prime Factor Dig. Year
11577872947123155745894312 ~2017
11578392074323156784148712 ~2017
11579174771923158349543912 ~2017
11579478647923158957295912 ~2017
11579736547123159473094312 ~2017
11579789005123159578010312 ~2017
11579911301923159822603912 ~2017
11580495866323160991732712 ~2017
11583843237769503059426312 ~2019
11584615928323169231856712 ~2017
11586540583769519243502312 ~2019
11586579269923173158539912 ~2017
11586965718169521794308712 ~2019
11587626763123175253526312 ~2017
11588059643923176119287912 ~2017
11588157080323176314160712 ~2017
11588324672323176649344712 ~2017
11589044792323178089584712 ~2017
11589233972323178467944712 ~2017
11589611779123179223558312 ~2017
11589728062169538368372712 ~2019
11589871052323179742104712 ~2017
11590553804323181107608712 ~2017
11591223706169547342236712 ~2019
11591981336323183962672712 ~2017
Exponent Prime Factor Dig. Year
11592617465923185234931912 ~2017
11592724933123185449866312 ~2017
11593121429923186242859912 ~2017
11593275002323186550004712 ~2017
11593432951769560597710312 ~2019
11593445641123186891282312 ~2017
11593813687123187627374312 ~2017
11594305538323188611076712 ~2017
11594379103123188758206312 ~2017
11594623091923189246183912 ~2017
11595157153123190314306312 ~2017
11595276511123190553022312 ~2017
11595388472323190776944712 ~2017
11595454574323190909148712 ~2017
11596005371923192010743912 ~2017
11596225817923192451635912 ~2017
11598165823123196331646312 ~2017
11598177025123196354050312 ~2017
11598285313123196570626312 ~2017
11598877361923197754723912 ~2017
11599057855123198115710312 ~2017
11599265881123198531762312 ~2017
11599920062323199840124712 ~2017
11601079841923202159683912 ~2017
11601096440323202192880712 ~2017
Exponent Prime Factor Dig. Year
11601238063769607428382312 ~2019
11601358385923202716771912 ~2017
11601407812169608446872712 ~2019
11601616295923203232591912 ~2017
11602217618323204435236712 ~2017
11602444304323204888608712 ~2017
11602493441923204986883912 ~2017
11602917305369617503831912 ~2019
11602948603769617691622312 ~2019
11603729467123207458934312 ~2017
11604881413123209762826312 ~2017
11605041337123210082674312 ~2017
11606017358323212034716712 ~2017
11606129723923212259447912 ~2017
11606151222169636907332712 ~2019
11606729282323213458564712 ~2017
11607232043923214464087912 ~2017
11607335735923214671471912 ~2017
1160754269693342...96707314 2023
11608208793769649252762312 ~2019
11608473336169650840016712 ~2019
11609253361123218506722312 ~2017
11609399873923218799747912 ~2017
11609801648323219603296712 ~2017
11610060343123220120686312 ~2017
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26-03-29