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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
6323636903912647273807912 ~2015
6324097057112648194114312 ~2015
6324107705912648215411912 ~2015
6324383986137946303916712 ~2017
6325543552750604348421712 ~2017
6326031647337956189883912 ~2017
6326174027950609392223312 ~2017
6326546141912653092283912 ~2015
6326856463750614851709712 ~2017
6327720323337966321939912 ~2017
6327954961112655909922312 ~2015
6328113038312656226076712 ~2015
6328169711912656339423912 ~2015
6328176449912656352899912 ~2015
6328511438312657022876712 ~2015
6328777115912657554231912 ~2015
6328916267912657832535912 ~2015
6329266525112658533050312 ~2015
6329367838150634942704912 ~2017
6329844653912659689307912 ~2015
6330050168312660100336712 ~2015
6330119048312660238096712 ~2015
6330768611912661537223912 ~2015
6330812705912661625411912 ~2015
633119492711772...79588114 2024
Exponent Prime Factor Dig. Year
6331502855912663005711912 ~2015
6332071360150656570880912 ~2017
6332401979912664803959912 ~2015
6332642417912665284835912 ~2015
6332736641912665473283912 ~2015
6333700691912667401383912 ~2015
6333787859912667575719912 ~2015
6334013885912668027771912 ~2015
6334055909912668111819912 ~2015
6334250918312668501836712 ~2015
6334973264312669946528712 ~2015
633572032692737...81220914 2024
6335917505912671835011912 ~2015
6335943878312671887756712 ~2015
6336106007912672212015912 ~2015
6337016324312674032648712 ~2015
6337068046363370680463112 ~2017
6337196846312674393692712 ~2015
6337840781912675681563912 ~2015
6338092792138028556752712 ~2017
6338221116138029326696712 ~2017
6338451931112676903862312 ~2015
6338583968312677167936712 ~2015
6338708395112677416790312 ~2015
6339047975912678095951912 ~2015
Exponent Prime Factor Dig. Year
6339075137950712601103312 ~2017
6339132817338034796903912 ~2017
633932859731813...78827914 2024
6339421561112678843122312 ~2015
634008003432193...91867914 2023
6340143529112680287058312 ~2015
6340352294312680704588712 ~2015
6340883807912681767615912 ~2015
634096237276049...03555914 2023
6341100629912682201259912 ~2015
6341198947738047193686312 ~2017
6341257892312682515784712 ~2015
6341907011912683814023912 ~2015
6342028298312684056596712 ~2015
6342398630312684797260712 ~2015
6342826645750742613165712 ~2017
6342856031338057136187912 ~2017
6343242064750745936517712 ~2017
6343336631912686673263912 ~2015
6343495381112686990762312 ~2015
6343592621912687185243912 ~2015
6344386189112688772378312 ~2015
6344464513738066787082312 ~2017
6345074359112690148718312 ~2015
6345383090312690766180712 ~2015
Exponent Prime Factor Dig. Year
6345795194312691590388712 ~2015
6345967597112691935194312 ~2015
6346054544312692109088712 ~2015
6346368920312692737840712 ~2015
6347269832312694539664712 ~2015
6347273384312694546768712 ~2015
6347336066312694672132712 ~2015
6347637473912695274947912 ~2015
6348827155112697654310312 ~2015
6348956573912697913147912 ~2015
6349187640138095125840712 ~2017
6349421275112698842550312 ~2015
6349423460312698846920712 ~2015
6349606327150796850616912 ~2017
6349621883912699243767912 ~2015
6349654615963496546159112 ~2017
6349680029912699360059912 ~2015
6350395885112700791770312 ~2015
6350534156312701068312712 ~2015
6351298970312702597940712 ~2015
6351370619912702741239912 ~2015
6351492145112702984290312 ~2015
6351827576312703655152712 ~2015
6352153420363521534203112 ~2017
6352312171338113873027912 ~2017
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25-06-01