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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
11187487135122374974270312 ~2017
11188144052322376288104712 ~2017
11188864309189510914472912 ~2019
1118895845637720...34847114 2026
11190003116322380006232712 ~2017
11190364571922380729143912 ~2017
11190659006322381318012712 ~2017
11191171033367147026199912 ~2019
11191477439367148864635912 ~2019
11191794256167150765536712 ~2019
11192008061989536064495312 ~2019
11192172461922384344923912 ~2017
11192426492322384852984712 ~2017
1119260017632417...38080914 2024
11192636693922385273387912 ~2017
11193057049122386114098312 ~2017
11193127814322386255628712 ~2017
11193184703922386369407912 ~2017
11193548009922387096019912 ~2017
11193858812322387717624712 ~2017
11195540491767173242950312 ~2019
11196145855122392291710312 ~2017
1119617243633835...66763915 2023
11196528895122393057790312 ~2017
11196555197922393110395912 ~2017
Exponent Prime Factor Dig. Year
11196696340167180178040712 ~2019
11196963065922393926131912 ~2017
11198421193122396842386312 ~2017
11198511235367191067411912 ~2019
11199222991122398445982312 ~2017
11199587729922399175459912 ~2017
11199629396322399258792712 ~2017
11199787697922399575395912 ~2017
11199844075122399688150312 ~2017
11200052365367200314191912 ~2019
11200587768167203526608712 ~2019
11201761991922403523983912 ~2017
11202865031367217190187912 ~2019
11202997193922405994387912 ~2017
11203669247922407338495912 ~2017
11203865888322407731776712 ~2017
11204528990322409057980712 ~2017
11204565941922409131883912 ~2017
11204855611122409711222312 ~2017
11204885231922409770463912 ~2017
11204983089767229898538312 ~2019
11205119479122410238958312 ~2017
11205705433789645643469712 ~2019
11205807728322411615456712 ~2017
11206016102322412032204712 ~2017
Exponent Prime Factor Dig. Year
11206120981122412241962312 ~2017
11206493831922412987663912 ~2017
11206668338322413336676712 ~2017
11206750813189654006504912 ~2019
11208706237122417412474312 ~2017
11209453097922418906195912 ~2017
11209758320322419516640712 ~2017
11209975543122419951086312 ~2017
11210484683922420969367912 ~2017
11210898637122421797274312 ~2017
11211482108989691856871312 ~2019
11211844243122423688486312 ~2017
11212294892322424589784712 ~2017
1121314102691605...50520915 2025
11213468965122426937930312 ~2017
11213795881122427591762312 ~2017
11214393291767286359750312 ~2019
11218223011367309338067912 ~2019
11218357433989746859471312 ~2019
11218776964789750215717712 ~2019
11218951334322437902668712 ~2017
11219094499767314566998312 ~2019
11219279701122438559402312 ~2017
11219942210322439884420712 ~2017
11220001388322440002776712 ~2017
Exponent Prime Factor Dig. Year
11220452636322440905272712 ~2017
11220752323789766018589712 ~2019
11221077841122442155682312 ~2017
11221255118989770040951312 ~2019
11222033132322444066264712 ~2017
11222332505922444665011912 ~2017
11222804734167336828404712 ~2019
11225274587367351647523912 ~2019
11225623081122451246162312 ~2017
11226117985122452235970312 ~2017
11226213823189809710584912 ~2019
11226344672322452689344712 ~2017
11226714473922453428947912 ~2017
11227197248989817577991312 ~2019
11227628935122455257870312 ~2017
11227722536322455445072712 ~2017
11227758553122455517106312 ~2017
11227959842322455919684712 ~2017
11228639233122457278466312 ~2017
11229093889122458187778312 ~2017
11229222516167375335096712 ~2019
11229427129122458854258312 ~2017
11229735032322459470064712 ~2017
11229896261922459792523912 ~2017
11230316086789842528693712 ~2019
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26-03-29