陈景润(证明哥德巴赫猜想1+2的论文)大偶数表为一个素数及一个不超过二个素数的乘积...

白新岭 · 发表于 2021-8-19 22:03

截止20210819日周四22:01分浏览量5396，回复297，热度52.

朱明君 · 发表于 2021-8-20 21:29

本帖最后由朱明君于 2021-8-21 13:05 编辑

任何1个大于等于6之偶数，都可表示为两个奇素数之和。
根据自然数列特征，埃氏筛法及偶数组成方式决定了哥猜成立。
偶数组成方式，
偶数有4种类型组成，即1+质数或合数，质数+质数，质数+合数，合数+合数，
偶数是由小于该偶数的所有正整数，1至最大数首尾依次向中间两两组合而成，
直至中间1个夲身相加。偶数的最大组合组数是该偶数除以2。
2n=1+(2n-1)，
   2+(2n-2)，
   3+(2n-3)，
   4+(2n-4)，
   ……
   n+(2n-n)，

埃氏筛法，光辉顶点

3，5，7，（连续质数3个）
1+2+3=6组    {3+3=6，3+5=8，3+7=10，5+5=10 ，5+7=12，7+7=14}
1+2+3-1=5个，{6，8，10，12，14，}
3，5，7，11，（连续质数4个）
1+2+3+4=10组    {3+3=6， 3+5=8， 3+7=10，3+11=14，5+5=10 ，
                           5+7=12，5+11=14，7+7=14，7+11=18，11+11=22，}
1+2+3+4-3=7个，{6，8，10，12，14，16，18}
3，5，7，11，13，（连续质数5个）
1+2+3+4+5=15组    {3+3=6， 3+5=8， 3+7=10，3+11=14，3+13=16，
                                 5+5=10 ，5+7=12，5+11=14，5+13=18，7+7=14，
                           7+11=18，7+13=20，11+11=22，11+13=24，13+13=26}
1+2+3+4+5-4=11个，{6，8，10，12，14，16，18，20，22，24，26}

一览众山小 · 发表于 2021-8-20 23:13

本帖最后由一览众山小于 2021-9-5 19:03 编辑

哥德巴赫猜想问题提出来后，数学史上的大天才欧拉、高斯都试图破解哥德巴赫猜想却无能为力，使这个问题更加著名而神秘，中国人用五花八门的数学符号拼凑成的“陈氏定理”把哥德巴赫猜想搞得神鬼莫测，搞得乌烟瘴气，搞得比哥德巴赫猜想本身不知神秘多少倍。这样的官科成事不足，搅乱人们研究哥德巴赫猜想的正常思维而恶搞数学创新却成了学习的榜样，真的很荒唐。

lusishun · 发表于 2021-8-21 05:21

倍数含量筛法，彻底证明哥猜，逐步被接受。

独舟星海 · 发表于 2021-9-3 16:26

n值常数
\(C_1\) 0.6601618159599460
\(C_2\) 0.8198024467614170
\(C_3\) 0.6708911371764450
\(C_4\) 0.8402588276900470
\(C_5\) 0.6995361099589560
\(C_6\) 0.9136964989279490
\(C_7\) 0.8821704211013320
\(C_8\) 0.8218582224408050
\(C_9\) 0.6728058758352150
\(C_{10}\) 0.8430124893896950
\(C_{11}\) 0.7021951679445290
\(C_{12}\) 0.9177718695843230
\(C_{13}\) 0.8868498480188450
\(C_{14}\) 0.8271250132350180
\(C_{15}\) 0.6781131738061740
\(C_{16}\) 0.8513854007840780
\(C_{17}\) 0.7112251442524340
\(C_{18}\) 0.9336034327102970
\(C_{19}\) 0.9083474490046500
\(C_{20}\) 0.8571665659730140
\(C_{21}\) 0.7187089112867240
\(C_{22}\) 0.9500455911008540
\(C_{23}\) 0.9382492774747350
\(C_{24}\) 0.9201934432369970
\(C_{25}\) 0.8898283297453090
\(C_{26}\) 0.8307658474580030
\(C_{27}\) 0.6821664445538960
\(C_{28}\) 0.8586062036883280
\(C_{29}\) 0.7202795644250320
\(C_{30}\) 0.9528429983828730
\(C_{31}\) 0.9421288968438000
\(C_{32}\) 0.9258107097954760
\(C_{33}\) 0.8983614876133240
\(C_{34}\) 0.8443332548908120
\(C_{35}\) 0.7034026882774320
\(C_{36}\) 0.9195139241255640
\(C_{37}\) 0.8887196732519100
\(C_{38}\) 0.8290758375519050
\(C_{39}\) 0.6799166849994410
\(C_{40}\) 0.8539621147870720
\(C_{41}\) 0.7137003105404700
\(C_{42}\) 0.9373848986590960
\(C_{43}\) 0.9126902729532780
\(C_{44}\) 0.8620851002104090
\(C_{45}\) 0.7237580682496410
\(C_{46}\) 0.9584171920505810
\(C_{47}\) 0.9489345908908210
\(C_{48}\) 0.9342622708223040
\(C_{49}\) 0.9090250723726380
\(C_{50}\) 0.8578440874751090
\(C_{51}\) 0.7193123401330190
\(C_{52}\) 0.9508952248698260
\(C_{53}\) 0.9391457559795230
\(C_{54}\) 0.9211359721846420
\(C_{55}\) 0.8908090321147870
\(C_{56}\) 0.8317551646356460
\(C_{57}\) 0.6830483166903980
\(C_{58}\) 0.8598175337111590
\(C_{59}\) 0.7213952196051600
\(C_{60}\) 0.9544745190776820
\(C_{61}\) 0.9439263545810700
\(C_{62}\) 0.9277969619647310
\(C_{63}\) 0.9005522356215030
\(C_{64}\) 0.8467034930792770
\(C_{65}\) 0.7057104088105860
\(C_{66}\) 0.9231043337019890
\(C_{67}\) 0.8929423508336080
\(C_{68}\) 0.8340023908475160
\(C_{69}\) 0.6851458869512320
\(C_{70}\) 0.8628439531856840
\(C_{71}\) 0.7243335054831620
\(C_{72}\) 0.9590226406706760
\(C_{73}\) 0.9492555368387110
\(C_{74}\) 0.9340963963184000
\(C_{75}\) 0.9080374740351110
\(C_{76}\) 0.8555071553419190
\(C_{77}\) 0.7151394661299430
\(C_{78}\) 0.9395080332688690
\(C_{79}\) 0.9150326342469720
\(C_{80}\) 0.8646170522876200
\(C_{81}\) 0.7262182757965900
\(C_{82}\) 0.9622367790934800
\(C_{83}\) 0.9534350593183060
\(C_{84}\) 0.9396275848878230
\(C_{85}\) 0.9154771550388930
\(C_{86}\) 0.8655560571146640
\(C_{87}\) 0.7277509208464940
\(C_{88}\) 0.9660058153666870
\(C_{89}\) 0.9603609141193010
\(C_{90}\) 0.9527241776987260
\(C_{91}\) 0.9418770009145580
\(C_{92}\) 0.9253947591916640
\(C_{93}\) 0.8977482706089110
\(C_{94}\) 0.8435023814109470
\(C_{95}\) 0.7024339796080790
\(C_{96}\) 0.9177709146158380
\(C_{97}\) 0.8864192080100020
\(C_{98}\) 0.8261491413185900
\(C_{99}\) 0.6766291350134880
\(C_{100}\) 0.8482497051466260
这是梅腾斯推广公式中的常数项值（精确到15位有效数字）

独舟星海 · 发表于 2021-9-3 16:28

2对(2生d10) 跨度6n 系数
4 6 12.4535425906871000
4 12 14.2326201036424000
4 18 16.6047234542495000
4 24 17.8820098738071000
4 30 16.6047234542495000
4 36 14.5655468896925000
4 42 23.0621159086798000
4 48 13.8151299139356000
4 54 14.2326201036424000
4 60 22.1396312723326000
4 66 22.7721921658278000
4 72 13.2638331496407000
4 78 18.7335341535122000
4 84 21.8821936993985000
4 90 16.6047234542495000
4 96 13.0335348934454000
4 102 20.1676803088050000
4 108 16.9066275170540000
4 114 16.2630624778246000
4 120 21.0853631165073000
4 126 23.2466128359493000
4 132 16.5357777951981000
4 138 14.1815461080552000
4 144 19.2780462779495000
4 150 22.1396312723326000
4 156 15.6370538247075000
4 162 13.6243884752816000
4 168 21.2800926464656000
4 174 14.5403524302076000
4 180 19.0741438653943000
4 186 20.3825176792903000
4 192 18.6398957447474000
4 198 18.2045140860542000
4 204 14.6649922145266000
4 210 31.6280446747609000
4 216 12.6947427020256000
4 222 14.0169743444963000
4 228 20.4592900270479000
4 234 20.6507087013863000
4 240 17.4786562676310000
4 246 13.3653744560494000
4 252 23.9078132974571000
4 258 13.7925908021369000
4 264 16.2632414938192000
4 270 24.5995903025918000
4 276 24.8585333584086000
4 282 14.2387085698919000
4 288 12.6323137512482000
4 294 22.4700735301286000
4 300 17.9085017402868000
4 306 15.0023095824408000
4 312 21.5081272892693000
4 318 20.2852125470557000
4 324 12.6118397558199000
4 330 22.9911555520377000
4 336 21.0100330261055000
4 342 16.3344838320284000
4 348 15.0296468294464000
4 354 19.6108621992690000
4 360 22.8105291896760000
4 366 13.3454681384618000
4 372 13.5235316814851000
4 378 22.0832485101790000
4 384 15.4068538068923000
4 390 21.6476394662808000
4 396 22.3203629561884000
4 402 17.3049065981436000
4 408 17.6069020295947000
4 414 14.1901461966592000
4 420 29.1512816475620000
4 426 14.3860397233334000
4 432 14.9736636624472000
4 438 17.2519034735019000
4 444 18.3452305449958000
4 450 19.9756071630069000
4 456 14.2403771762730000
4 462 27.4206442363753000
4 468 15.3537034384781000
4 474 15.1966429053291000
4 480 22.6545064182008000
4 486 18.5443065358000000
4 492 13.2354628062862000
4 498 13.0984693913000000
4 504 24.6968218848155000
4 510 21.2881069926275000
4 516 15.8108087583645000
4 522 19.1286414192954000
4 528 22.0788707062336000
4 534 13.8351594688316000
4 540 19.3641089845475000
4 546 25.9618956562098000
4 552 13.8658712620346000
4 558 13.6777421268922000
4 564 17.9120582748060000
4 570 26.0952453929894000
4 576 12.5414252379828000
4 582 16.6436272889341000
4 588 26.1432892891917000
4 594 16.3542529141233000
4 600 17.2032350173532000
4 606 19.5016746987129000
4 612 19.7145686406292000
4 618 13.6407139952411000
4 624 15.3200206864064000
4 630 28.6995220196904000
4 636 14.9376963796257000
4 642 12.9455400295449000
4 648 20.1948742927962000
4 654 18.0370461303100000
4 660 24.0975578474369000
这是2对二生素数（P，P+10）的前110组系数。

独舟星海 · 发表于 2021-9-3 16:32

2对(2生d14) 跨度6n 系数
4 6 13.83726955
4 12 7.68737197
4 18 6.918634773
4 24 14.75975418
4 30 23.72103351
4 36 15.81402234
4 42 8.302361727
4 48 7.72679439
4 54 14.90167489
4 60 22.51039065
4 66 19.76752792
4 72 7.379877091
4 78 8.901167544
4 84 16.60472345
4 90 24.5995903
4 96 16.24142835
4 102 9.488413402
4 108 7.203735594
4 114 15.68223882
4 120 21.51567665
4 126 16.60472345
4 132 9.18838452
4 138 8.45880649
4 144 15.57974052
4 150 22.9566343
4 156 18.48499639
4 162 8.146617568
4 168 10.54268156
4 174 15.29179183
4 180 21.24464414
4 186 15.24333587
4 192 7.070737854
4 198 9.554659038
4 204 17.19268069
4 210 24.90708518
4 216 14.71570717
4 222 8.301514634
4 228 9.048282036
4 234 20.04411062
4 240 21.11662079
4 246 16.85404363
4 252 9.537071933
4 258 7.970351529
4 264 17.92255865
4 270 21.06569393
4 276 16.03081797
4 282 7.5782489
4 288 7.018074002
4 294 18.9768268
4 300 26.52896993
4 306 16.19747271
4 312 8.567977017
4 318 7.778325634
4 324 15.9441789
4 330 27.73536225
4 336 17.47865627
4 342 8.14778322
4 348 7.560441204
4 354 16.25637261
4 360 25.69688655
4 366 17.46016034
4 372 7.513132619
4 378 9.224846363
4 384 14.32969141
4 390 26.22589983
4 396 18.36931602
4 402 8.016699562
4 408 8.063168256
4 414 15.44230796
4 420 26.86275261
4 426 16.45058859
4 432 8.472657325
4 438 7.331110655
4 444 15.11909552
4 450 21.79172278
4 456 19.20146912
4 462 11.49557778
4 468 8.529868723
4 474 15.21631167
4 480 24.70701209
4 486 14.08885626
4 492 8.810402929
4 498 8.107188667
4 504 17.10789689
4 510 25.03168486
4 516 14.90384422
4 522 7.65244398
4 528 8.963994942
4 534 15.85482219
4 540 20.91236545
4 546 21.64763947
4 552 7.703280104
4 558 10.16222391
4 564 17.8226012
4 570 24.04104888
4 576 14.13971856
4 582 7.222374858
4 588 8.745384494
4 594 19.73589988
4 600 20.89646242
4 606 15.08943941
4 612 9.367105501
4 618 7.201173821
4 624 20.45403529
4 630 29.96341074
4 636 16.05440921
4 642 7.29094198
4 648 6.961964539
4 654 14.18734478
4 660 30.74693075
这是2对二生素数（P，P+14）的前110组系数。由两组同样(这里的同样是指二生素数的间距一样，非同一组）的二生素数构成的四生素数。

独舟星海 · 发表于 2021-9-3 16:34

2对二生d22 跨度系数
4 6 7.116310052
4 12 10.67446508
4 18 10.67446508
4 24 5.618139515
4 30 17.79077513
4 36 7.400962454
4 42 17.79077513
4 48 15.81402234
4 54 5.693048041
4 60 17.54074261
4 66 5.930258377
4 72 10.92270845
4 78 17.39542457
4 84 9.413108534
4 90 22.99115555
4 96 5.598948074
4 102 12.7728642
4 108 12.16463257
4 114 6.857011305
4 120 21.6675709
4 126 10.18327196
4 132 15.81402234
4 138 12.2700167
4 144 5.499613364
4 150 16.42225397
4 156 6.704791095
4 162 14.98170537
4 168 19.25185328
4 174 8.19798918
4 180 16.39245689
4 186 6.541686417
4 192 11.60718533
4 198 11.86051675
4 204 9.207176026
4 210 28.39904197
4 216 7.746124093
4 222 11.52002345
4 228 12.21992635
4 234 6.656412463
4 240 16.29146706
4 246 7.620038563
4 252 18.86793722
4 258 15.23454348
4 264 6.589175974
4 270 16.84537162
4 276 5.988020054
4 282 13.23964661
4 288 15.74373779
4 294 9.707376789
4 300 22.63902145
4 306 6.419186806
4 312 13.65167307
4 318 12.32735428
4 324 5.405336339
4 330 23.72103351
4 336 9.004690366
4 342 17.92255865
4 348 11.95247136
4 354 5.731593848
4 360 17.88591296
4 366 5.727084229
4 372 15.36609493
4 378 18.00007837
4 384 7.442775801
4 390 20.80792413
4 396 6.812194238
4 402 11.98730556
4 408 12.69934169
4 414 7.940303847
4 420 32.09591516
4 426 7.404291209
4 432 11.01212541
4 438 12.84663142
4 444 5.712886196
4 450 16.46109919
4 456 8.399451599
4 462 19.76752792
4 468 17.47485573
4 474 5.734638437
4 480 16.14797351
4 486 5.59584966
4 492 11.55863155
4 498 17.46163713
4 504 8.967410888
4 510 26.7365819
4 516 6.675093473
4 522 12.415224
4 528 12.48475448
4 534 5.503279773
4 540 22.0752749
4 546 11.12129624
4 552 16.48566035
4 558 12.11303908
4 564 5.62579459
4 570 18.83706241
4 576 6.265243089
4 582 14.63760066
4 588 18.16777892
4 594 8.785567965
4 600 17.29953398
4 606 5.562343752
4 612 12.58069621
4 618 10.96521505
4 624 10.2474033
4 630 28.64426688
4 636 7.604035465
4 642 11.42760862
4 648 10.87899456
4 654 6.123791888
4 660 19.18768044

独舟星海 · 发表于 2021-9-3 16:37

2对二生d26 跨度系数
4 6 10.1473309998191000
4 12 7.2158798220936000
4 18 5.7984748570395000
4 24 10.1473309998191000
4 30 20.2946619996382000
4 36 10.5231580738865000
4 42 9.1065791024017800
4 48 5.9741862163437200
4 54 13.5297746664255000
4 60 16.8121460352033000
4 66 13.7332299245672000
4 72 7.1209340349607800
4 78 5.5349078180831600
4 84 20.1013795044036000
4 90 15.8298363597178000
4 96 13.7671391342575000
4 102 6.2445113845040700
4 108 5.2935025721922100
4 114 17.5242795679416000
4 120 15.8006974112451000
4 126 18.0396995552340000
4 132 6.7451646296173800
4 138 7.6790612971604200
4 144 11.1265839214800000
4 150 18.0396995552340000
4 156 14.7597541815551000
4 162 5.5910160070559700
4 168 8.6746027591670400
4 174 11.2912119488896000
4 180 23.4281812405636000
4 186 11.1214134162795000
4 192 5.1868213911070600
4 198 8.9207305492915300
4 204 12.4696899164245000
4 210 27.1890208607594000
4 216 12.3700796950176000
4 222 7.4406168199197400
4 228 5.8566653459241600
4 234 11.0698156361663000
4 240 21.8578107232350000
4 246 13.1641050808464000
4 252 8.5969006545075300
4 258 5.6300017567155600
4 264 19.4828755196527000
4 270 15.9573658147076000
4 276 11.2917668268664000
4 282 8.0908951493574400
4 288 5.1470379462826000
4 294 17.1806662430800000
4 300 15.4318893911280000
4 306 15.8088895810230000
4 312 6.3256089349521800
4 318 5.4946528745636300
4 324 13.6230834572284000
4 330 21.1200919498756000
4 336 17.6376849072674000
4 342 6.1334978487795600
4 348 9.4653646249324900
4 354 11.5205865071165000
4 360 15.3954052952753000
4 366 15.0817731099426000
4 372 5.5098495695618700
4 378 9.7637549139153100
4 384 10.4811350929406000
4 390 22.1396312723326000
4 396 13.5068557934728000
4 402 5.4084768366254900
4 408 8.1380243434416300
4 414 12.9555057926383000
4 420 25.6162069151040000
4 426 10.5461101312648000
4 432 7.0667516391036600
4 438 5.4844014128725200
4 444 13.4248926922672000
4 450 22.3018263732288000
4 456 11.8449568971887000
4 462 11.1682404201375000
4 468 6.3580479551314200
4 474 13.8905686575302000
4 480 18.3930852203471000
4 486 10.6814010524412000
4 492 7.3787157741103600
4 498 5.3384028679385100
4 504 17.3308012444443000
4 510 20.3902412555235000
4 516 14.2768812095154000
4 522 5.7252309641084700
4 528 6.5736858258255300
4 534 13.9607086658439000
4 540 15.3359297187967000
4 546 21.0853631165073000
4 552 6.0624168135477000
4 558 7.8627139231615700
4 564 10.8531794898859000
4 570 18.7055415162713000
4 576 15.8590765320738000
4 582 5.5692453585095100
4 588 8.5146453382015500
4 594 13.7317116017453000
4 600 20.9106199908807000
4 606 10.9144273787415000
4 612 6.9822465406565600
4 618 7.4849364787436000
4 624 11.6524375117540000
4 630 26.2311957818454000
4 636 10.7796622092239000
4 642 7.9297744188234500
4 648 5.1054779597841800
4 654 11.2088299121850000
4 660 26.1765015111719000
以上各楼没有调节小数点位数。

兼听明偏听暗 · 发表于 2021-9-3 18:01

本帖最后由兼听明偏听暗于 2021-9-4 11:22 编辑

真的感觉：哥猜不是素数对或K生素数对，就是一个数学归纳法的题目。
数学归纳法使用起来，不需要太多的数据（素数对），找到偶数6-20的规律就行，太多只能坚定：哥猜是正确的。
许多人找不到N+1的规则，是因为没有固定偶数，并对小于此偶数所有的素数有个整体性描述的概念。
当然，这需要知识的累计，更需要的是灵感。

		自动登录	找回密码
密码			注册

陈景润(证明哥德巴赫猜想1+2的论文)大偶数表为一个素数及一个不超过二个素数的乘积...

本帖子中包含更多资源

点评

点评

点评

点评