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孪生素数对上界估计2

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发表于 2024-10-17 20:04 | 显示全部楼层 |阅读模式
孪生素数对上界估计2

g(10^8)=99559688
g8^8=9.994485468^8=99559688
g7^8=9.991552910^8=99326227
b8^8=4.688423053^8=233461
T(10^8)=10^8-99559688=440312

g(10^9)=996575494
g9^9=9.995706432^9=996142419
g8^9=9.994485468^9=995047855
b8^9=4.688423053^9=1094564
T(10^9)<10^9-996142419=3857581

g(10^10)=9972587321
g10^10=9.996221478^10=9962278960
g9^10=9.995706432^10=9957147181
b8^10=4.688423053^10=5131779
T(10^10)<10^10-9962278960=37721040

g(10^11)=99775623952
g11^11=9.996441009^11=99609206888
g10^11=9.996221478^11=99585146938
b8^11=4.688423053^11=24059950
T(10^11)<10^11-99609206888=390793112

g(10^12)=998129414780
g12^12=9.996535376^12=995850363950
g11^12=9.996441009^12=995737560726
b8^12=4.688423053^12=112803224
T(10^12)<10^12-995850363950=4149636050

g(10^13)=9984165335128
g13^13=9.996576227^13=9955&#8239;582266629
g12^13=9.996535376^13=9955053397393
b8^13=4.688423053^13=528869236
T(10^13)<10^13-9955582266629=44417733371

g(10^14)=99864219678335
g14^14=9.996594017^14=99524216605368
g13^14=9.996576227^14=99521737042650
b8^14=4.688423053^14=2479562718
T(10^14)<10^14-99524216605368=475783394632

g(10^15)=998822790757696
g15^15=9.996601804^15=994914813535679
g14^15=9.996594017^15=994903188296668
b8^15=4.688423053^15=11625239011
T(10^15)<10^15-994914813535679=5085186464321

g(10^16)=9989695804303202
g16^16=9.996605228^16=9945821721361492
g15^16=9.996601804^16=9945767217322918
b8^16=4.688423053^16=54504038574
T(10^16)<10^16-9945821721361492=54178278638508

g(10^17)=99909051110646841
g17^17=9.996606739^17=99424708969649788
g16^17=9.996605228^17=99424453431658856
b8^17=4.688423053^17=255537990932
T(10^17)<10^17-99424708969649788=575291030350212

g(10^18)=999191324111422565
g18^18=9.996607408^18=993910913185929746
g17^18=9.996606739^18=993909715115722144
b8^18=4.688423053^18=1198070207602
T(10^18)<10^18-993910913185929746=6089086814070254
【】【】【】
g(10^18)=999191324111422565
g18^18=9.999550564^18=999191324111422565
g17^18=9.999464777^18=999037036764313790
b18^18=6.141020864^18=154287347108775
T(10^18)=10^18-999191324111422565=808675888577435

g(10^19)=
g19^19=9.999550614^19=9991465116677770795
g18^19=9.999550564^19=9991464169195952240
b18^19=6.141020864^19=947481818555
T(10^19)<10^19-9991465116677770795=8534883322229205

g(10^20)=
g20^20=9.999579731^20=99915979665349829276
g19^20=9.999550614^20=99910161159733819464
b18^20=6.141020864^20=5818505616009812
T(10^)<10^20-99915979665349829276=84020334650170724

g(10^21)=
g21^21=9.999596760^21=999153537480345350949
g20^21=9.999579731^21=999117805915960133518
b18^21=6.141020864^21=35731564385217431
T(10^21)<10^21-999153537480345350949=846462519654649051

g(10^22)=
g22^22=9.999606742^22=9991351903390536317538
g21^22=9.999596760^22=9991132475108143337962
b18^22=6.141020864^22=219428282392979576
T(10^22)<10^22-9991351903390536317538=8648096609463682462

g(10^23)=
g23^23=9.999612606^23=99910937289810767419870
g22^23=9.999606742^23=99909589776150440448445
b18^23=6.141020864^23=1347513660326971425
T(10^23)<10^23-99910937289810767419870=89062710189232580130

g(10^24)=
g24^24=9.999616057^24=999078943596402604781312
g23^24=9.999612606^24=999070668486900011840732
b18^24=6.141020864^24=8275109502592940580
T(10^)<10^24-999078943596402604781312=921056403597395218688

g(10^25)=
g25^25=9.999618092^25=9990456663685448089069089
g24^25=9.999616057^25=9990405846065340781158885
b18^25=6.141020864^25=50817620107307910204
T(10^25)<10^25-9990456663685448089069089=9543336314551910930911

g(10^26)=
g26^26=9.999619293^26=99901063380044965733461887
g25^26=9.999618092^26=99900751307979627929666453
b18^26=6.141020864^26=312072065337803795434
T(10^26)<10^26-99901063380044965733461887=98936619955034266538113

g(10^27)=
g27^27=9.999620003^27=998974516111450727243866081
g26^27=9.999619293^27=998972599670386416219550380
b18^27=6.141020864^27=1916441064311024315701
T(10^27)<10^27-998974516111450727243866081=1025483888549272756133919

g(10^28)=
g28^28=9.999620424^28=9989377309341239595382192726
g27^28=9.999620003^28=9989365540436679035016084798
b18^28=6.141020864^28=11768904560560366107928
T(10^28)<10^28-9989377309341239595382192726=10622690658760404617807274

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