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数学中国»论坛 › 数学中国论坛 › 基础数学 › 哥猜等难题和猜想 › D(13*2^n)的密度系数C的连乘式
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D(13*2^n)的密度系数C的连乘式

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小草
发表于 2024-4-18 20:21 | 显示全部楼层 |阅读模式
本帖最后由 小草 于 2024-4-19 02:24 编辑

D(13*2^n)的密度系数C的连乘式


C2=0.48045301391820142466710252632669
0.48045301391820142466710252632669*1.8747122873169515904270428069759
D(13*2^2)=0.90071116867091457065116206596556*52/ln^2(13*2^2)=3

C2=0.54050964065797660275049034211751
0.54050964065797660275049034211751*1.9186278810445589126009558673545
D(13*2^3)=1.037036866539769616920804898263*104/ln^2(13*2^3)=5

C2=0.96090602783640284933420505265333
0.96090602783640284933420505265333*0.9977822186756587503115191063276
D(13*2^4)=0.95877494839342034208495268143723*208/ln^2(13*2^4)=7

C2=0.75070783424718972604234769738544
0.75070783424718972604234769738544*1.1645792506001084184069171986634
D(13*2^5)=0.87425876702722261685786592602803*416/ln^2(13*2^5)=10

C2=1.3512741016449415068762258552937
1.3512741016449415068762258552937*0.88468704100699277494844074823767
D(13*2^6)=1.1954546865736456900228689294066*832/ln^2(13*2^6)=22

C2=0.55177025817168444864112555757829
0.55177025817168444864112555757829*1.6776470353343797192386354363392
D(13*2^7)=0.92567573780741172023007130674501*1664/ln^2(13*2^7)=28

C2=0.96090602783640284933420505265335
0.96090602783640284933420505265335*0.94612579950439687609768670621672
D(13*2^8)=0.90913798383531088577631975459629*3328/ln^2(13*2^8)=46

C2=0.83610085039280755737966474796301
0.83610085039280755737966474796301*1.1140545215169526684252723415155
D(13*2^9)=0.93146193282427645086498370712015*6656/ln^2(13*2^9)=80

C2=1.0322232720898858733082280839049
1.0322232720898858733082280839049*0.91225820760098243577825407270427
D(13*2^10)=0.94165415204074048594637242662709*13312/ln^2(13*2^10)=139

C2=0.70965349956179653789940680768463
0.70965349956179653789940680768463*1.263920493796339102806830643249
D(13*2^11)=0.89694560159044599529228007480918*26624/ln^2(13*2^11)=230

C2=0.89521909233977374830549962913211
0.89521909233977374830549962913211*1.0037447404306247412369982463451
D(13*2^12)=0.89857145546912568264096467515516*53248/ln^2(13*2^12)=404

C2=0.75328839242741444072561826759517
0.75328839242741444072561826759517*1.1492131884635387428599133436881
D(13*2^13)=0.86568895529408236246029355903435*106496/ln^2(13*2^13)=688

C2=0.86788863524921199734177040827415
0.86788863524921199734177040827415*0.995091337486869521957618296217
D(13*2^14)=0.86362846283979221958749635848325*212992/ln^2(13*2^14)=1222

C2=0.80495820508145929608837673020428
0.80495820508145929608837673020428*1.0515202919557584402519435045008
D(13*2^15)=0.84642988681943935628416466197987*425984/ln^2(13*2^15)=2146

C2=0.81639476974381882707105312090667
0.81639476974381882707105312090667*1.0385774324376535584420212814243
D(13*2^16)=0.84788918381606473136454335229213*851968/ln^2(13*2^16)=3874

C2=0.7934519946727584730901007076355
0.7934519946727584730901007076355*1.0616796850397530491612895284038
D(13*2^17)=0.84239186379833802994272850047849*1703936/ln^2(13*2^17)=6972

C2=0.78028161748306046192960190257345
0.78028161748306046192960190257345*1.0684982597337610122054434615076
D(13*2^18)=0.83372955038289429501318650731192*3407872/ln^2(13*2^18)=12558

C2=0.78304453755173145439056098253879
0.78304453755173145439056098253879*1.0562426125567673689970223353407
D(13*2^19)=0.8270850080919465634882125795515*6815744/ln^2(13*2^19)=22769

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