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Double Mersennes Prime Search

Project deep sieving - Status of factors unknown

A factor of a double Mersenne number MMp has form 2*k*Mp+1. We are testing the small k.
All k < 2,000,000 have been presieved up to the shown limits.
MM(34) to MM(37) are completely sieved and ready for testing.

300 T302 T331 T365 T400 T500 T700 T750 T1 P1.6 P2.1 P2.4 P2.5 P3.6 P5 P

MM( 34 )MM( 35 )MM( 36 )MM( 37 )MM( 38 )MM( 39 )MM( 40 )MM( 41 )MM( 42 )MM( 43 )MM( 44 )MM( 45 )MM( 46 )MM( 47 )MM( 48 )MM( 49 )MM( 50 )MM( 51 )MM( 52 )
1257787139826929762213021377697259313466917 209960112403658325964951304024573258265737156667 426438014311260957885161742072817723291782589933 136279841
200008415000083504603112131141201005361113108078072071668464851348528414934141
200015715000693505043112401141251005801133126081280980975374952150429316836889
2000172150008435051631131611414410059611571353828993860828768560608296209384189
20002401500113350585311481114233100664118414649171061884864813593629345228444245
200033315001203506013116361142611007001208164098010801080917816656653405233536285
20003641500125350604311661114284100904151716651020110010891017833660681425404585380
200045715001893506813116811143931009651608179710401320113311041049668684464476593548
200058515002213507653116931147011011051769184510521353114813201064713716540521621648
200060915002493507693117001147681011091772190410771596118514691140753816561545665725
200061215003843508293117081147881011931869192010971629119615441265800936653585728800
2000693150042935088531174511488410120819171992115216851424168013298091005749605741801
2000733150054035094031175611507310134819652133117316891448183214018601073848641873804
20007931500708350945311789115169101409206921441209170014611844146988810899006841013888
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200119715009683514413123891156291019812657240018122084203623731973119617601520142813681340
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200136815011403515963125211158601023413072270021482228218128442256147621651749168515961601
200144415011853517133125241159011023483120270922852280224028522501148421681925171317601628
200145315012603517293125251159291023893165276523692321228029122504154421961961176017611629
200149715012803517613125451161411024443197277724202328231329242525156023011973176117761713
200152815013883517733125601161961025003285281325442468255330922540166423642108184419291733
200153315014363519293125881162401025213308286826042504257631322553166523732120201320281760
200155715014493520043126361162411026053344290427682636266931492573167623762136206122081796
200157315014693520083127081163401026083392300527932669268431802604172123932181221623731808
200164515014853520293127201165011026813449308428682676276832722633174023962288228923841841
200172015016253521613128331165561028003465308928732781284032932924178824082501240524081893
200186015017013521763128491165731028253473311729452841291632972925179625642589242024242009
200189315017333523013128961166361030683488322829882865304433093045200926002673243624692036
200218415017613523413129481166601030733497325730292924306534053233202126882748270825252228
200218815017933523893130161168131031403584342030483060311334323245203326932784274425852265
200227215018053525363130891168891031883669344430683120312035043276206127092829276827892268
200231315018293526013132531169331031963680347730893228312535093380208828732924281328052280
200232815019163526163133411170441032083693360032243240317635733389215329003029282028282361

 

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