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D(67*2^n)的密度系数C的连乘式

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发表于 2024-4-27 14:40 | 显示全部楼层 |阅读模式
本帖最后由 小草 于 2024-4-27 10:54 编辑

D(67*2^n)的密度系数C的连乘式


C2=0.48045301391820142466710252632669
0.48045301391820142466710252632669*2.1849110203573787455635863584776
D(67*2^2)=1.0497470848737953667511832635795*268/ln^2(67*2^2)=9

C2=0.54050964065797660275049034211751
0.54050964065797660275049034211751*1.7720093726722362813430966819583
D(67*2^3)=0.95778814926563697749660151252194*536/ln^2(67*2^3)=13

C2=0.96090602783640284933420505265333
0.96090602783640284933420505265333*0.99246696986719545705464331696418
D(67*2^4)=0.95366749377391770573783333944767*1072/ln^2(67*2^4)=21

C2=0.75070783424718972604234769738544
0.75070783424718972604234769738544*1.169751211664872666204149495239
D(67*2^5)=0.87814139871696257468106621789476*2144/ln^2(67*2^5)=32

C2=1.3512741016449415068762258552937
1.3512741016449415068762258552937*0.67604216150220452057296065015098
D(67*2^6)=0.91351826445799587340645603443635*4288/ln^2(67*2^6)=56

C2=0.55177025817168444864112555757829
0.55177025817168444864112555757829*1.4907250542225383734233835633403
D(67*2^7)=0.82253774803136829672842919336162*8576/ln^2(67*2^7)=86

C2=0.96090602783640284933420505265335
0.96090602783640284933420505265335*0.86515361960957756460247738894342
D(67*2^8)=0.8313313280873254213037540358818*17152/ln^2(67*2^8)=150

C2=0.83610085039280755737966474796301
0.83610085039280755737966474796301*0.96959137127797505503130282376013
D(67*2^9)=0.81067617005904334799857008043039*34304/ln^2(67*2^9)=255

C2=1.0322232720898858733082280839049
1.0322232720898858733082280839049*0.78451432428991416922997131835818
D(67*2^10)=0.80979394281992103552333610186997*68608/ln^2(67*2^10)=448

C2=0.70965349956179653789940680768463
0.70965349956179653789940680768463*1.153940418927335290637887130547
D(67*2^11)=0.81889785657758904804292663352369*137216/ln^2(67*2^11)=803

C2=0.89521909233977374830549962913211
0.89521909233977374830549962913211*0.89998288017260590040951308229265
D(67*2^12)=0.80568185710945561404547235951918*274432/ln^2(67*2^12)=1410

C2=0.75328839242741444072561826759517
0.75328839242741444072561826759517*1.0602831569144448625608211097836
D(67*2^13)=0.79869899478994618461448234231145*548864/ln^2(67*2^13)=2510

C2=0.86788863524921199734177040827415
0.86788863524921199734177040827415*0.90928859623957918724348140202553
D(67*2^14)=0.78916123883804014102011464112024*1097728/ln^2(67*2^14)=4478

C2=0.80495820508145929608837673020428
0.80495820508145929608837673020428*0.96747756637696777357115905174517
D(67*2^15)=0.77877900528738237389505019937448*2195456/ln^2(67*2^15)=8019

C2=0.81639476974381882707105312090667
0.81639476974381882707105312090667*0.94633448445140981829568310265647
D(67*2^16)=0.77258252353434421657337358837329*4390912/ln^2(67*2^16)=14501

C2=0.7934519946727584730901007076355
0.7934519946727584730901007076355*0.97069615798188082265715240373391
D(67*2^17)=0.7702008027719064196859952677566*8781824/ln^2(67*2^17)=26460
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\frac{\square}{\square}\sqrt{\square}\sqrt[\baguet]{\square}\square_{\baguet}\square^{\baguet}\square_{\baguet}^{\baguet}\sum_{\baguet}^{\baguet}\prod_{\baguet}^{\baguet}\coprod_{\baguet}^{\baguet}\int_{\baguet}^{\baguet}\lim_{\baguet}\lim_{\baguet}^{\baguet}\bigcup_{\baguet}^{\baguet}\bigcap_{\baguet}^{\baguet}\bigwedge_{\baguet}^{\baguet}\bigvee_{\baguet}^{\baguet}
\underline{\square}\overline{\square}\overrightarrow{\square}\overleftarrow{\square}\overleftrightarrow{\square}\underrightarrow{\square}\underleftarrow{\square}\underleftrightarrow{\square}\dot{\baguet}\hat{\baguet}\vec{\baguet}\tilde{\baguet}
\left(\square\right)\left[\square\right]\left\{\square\right\}\left|\square\right|\left\langle\square\right\rangle\left\lVert\square\right\rVert\left\lfloor\square\right\rfloor\left\lceil\square\right\rceil\binom{\square}{\square}\boxed{\square}
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