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Project deep sieving - Factors proven composite by other methods

A factor of a double Mersenne number MMp has form 2*k*Mp+1. We are testing the small k.
All k < 10,000 have been tested up to 20G except for MM34 ad MM35 where k < 500,000.

On this page we insert the K values of factors Q = 2 * k * Mp + 1 proven composite after being tested with pfgw,
and for this reason not suitable of being proper factors of MMp.

100,000,000,000149,966,614,771164,331,338,833276,988,150,163314,740,194,617400,000,000,000411,773,061,611480,498,109,451500,000,000,000800,000,000,000809,802,472,277814,113,011,773815,899,699,093824,891,758,7591,000,000,000,0001,500,000,000,0001,539,930,278,8872,000,000,000,0003,000,000,000,0004,000,000,000,0006,000,000,000,0006,000,000,000,0136,000,001,786,2479,000,000,000,0009,000,000,031,3819,000,001,368,97312,000,000,000,00013,000,000,000,00013,000,001,368,97320,000,000,000,00024,000,000,000,00024,000,000,000,01332,000,000,000,00050,000,000,000,00065,000,000,000,00075,000,000,000,000100,000,000,000,000125,000,000,000,000150,000,000,000,000280,000,000,000,000450,000,000,000,000500,000,000,000,0002,500,000,000,000,000

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 )
1257787139826929762213021377697259313466917 209960112403658325964951304024573258265737156667 426438014311260957885161
858444589848142545632423334518545
29449660241252496510406081232624201248
4868144104891683006810567611272873233545
53931531059620433320913738491368876273593
9214016424515320934853310056841469
9329624524916823347766913881316
11335624826446526448582414931404
21245326434152132456414091424
2285212963455934535691448
348545381440720473608
569549465548749524645
572560501609840540680
573608509653860629900
6656845366699296441008
8097136688889486601365
8127206819411053728
84972875610641124804
88875378011691125821
89390995611731160876
1005968106411851169896
10081061106812481185944
10291089113312931208960
10971113117313491236984
110012481260135312481013
112512691265142813011029
116412931316144513761064
12931320132014761089
1313132813411101
1328138813491104
1388142513761188
1457148114331196
14451224
14931233
1269
1349
1356
1416
1481

 

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