对偶数2A其哥德巴赫猜想素数和对中的最小素数是几？为什么

蔡家雄

孪中数p+15 是 孪中数p+3 的4/3倍，

孪中数p+105 也是 孪中数p+15 的4/3倍，估计，

孪中数p+105 两两相加，能遍历覆盖>=10^3的偶数。

蔡家雄

孪中数p+15 是 孪中数p+3 的4/3倍，

孪中数p+105 也是 孪中数p+15 的4/3倍，估计，

孪中数p+105 两两相加，能遍历覆盖>=10^3（1千）的偶数。

蔡家雄

在相同大的范围内，

孪中数p+15 是 孪中数p+3 的4/3倍，

孪中数p+105 也是 孪中数p+15 的4/3倍，估计，

孪中数p+105 两两相加，能遍历覆盖>=10^3（1千）的偶数。

ysr

“在相同大的范围内，

孪中数p+15 是 孪中数p+3 的4/3倍，

孪中数p+105 也是 孪中数p+15 的4/3倍，估计，

孪中数p+105 两两相加，能遍历覆盖>=10^3（1千）的偶数。”

命题不错，应该是成立的，需要证明。应该容易证明吧？最后一句的证明感觉更容易些，哈哈！

ysr

40000的方根为200,方根内有10个总数有389个:40000=11+ 39989
17+ 39983
29+ 39971
47+ 39953
71+ 39929
113+ 39887
131+ 39869
137+ 39863
173+ 39827
179+ 39821
239+ 39761
251+ 39749
281+ 39719
419+ 39581
431+ 39569
449+ 39551
479+ 39521
491+ 39509
557+ 39443
617+ 39383
641+ 39359
659+ 39341
677+ 39323
683+ 39317
761+ 39239
773+ 39227
809+ 39191
839+ 39161
881+ 39119
887+ 39113
911+ 39089
953+ 39047
977+ 39023
1097+ 38903
1109+ 38891
1217+ 38783
1277+ 38723
1289+ 38711
1301+ 38699
1307+ 38693
1361+ 38639
1433+ 38567
1439+ 38561
1499+ 38501
1553+ 38447
1607+ 38393
1667+ 38333
1697+ 38303
1811+ 38189
1823+ 38177
1847+ 38153
1931+ 38069
2003+ 37997
2111+ 37889
2129+ 37871
2153+ 37847
2309+ 37691
2351+ 37649
2357+ 37643
2381+ 37619
2393+ 37607
2411+ 37589
2591+ 37409
2621+ 37379
2663+ 37337
2687+ 37313
2693+ 37307
2777+ 37223
2801+ 37199
2819+ 37181
2861+ 37139
2903+ 37097
2939+ 37061
3167+ 36833
3191+ 36809
3209+ 36791
3221+ 36779
3251+ 36749
3323+ 36677
3329+ 36671
3347+ 36653
3371+ 36629
3413+ 36587
3449+ 36551
3527+ 36473
3533+ 36467
3617+ 36383
3659+ 36341
3701+ 36299
3863+ 36137
3917+ 36083
3989+ 36011
4001+ 35999
4007+ 35993
4049+ 35951
4229+ 35771
4241+ 35759
4253+ 35747
4271+ 35729
4397+ 35603
4409+ 35591
4457+ 35543
4463+ 35537
4493+ 35507
4637+ 35363
4673+ 35327
4721+ 35279
4733+ 35267
4799+ 35201
4871+ 35129
4889+ 35111
4919+ 35081
4931+ 35069
4973+ 35027
5039+ 34961
5051+ 34949
5081+ 34919
5087+ 34913
5153+ 34847
5237+ 34763
5261+ 34739
5279+ 34721
5297+ 34703
5333+ 34667
5351+ 34649
5387+ 34613
5393+ 34607
5417+ 34583
5501+ 34499
5531+ 34469
5639+ 34361
5717+ 34283
5741+ 34259
5783+ 34217
5843+ 34157
5939+ 34061
5981+ 34019
6089+ 33911
6143+ 33857
6173+ 33827
6203+ 33797
6287+ 33713
6353+ 33647
6359+ 33641
6521+ 33479
6653+ 33347
6689+ 33311
6917+ 33083
6947+ 33053
6971+ 33029
6977+ 33023
7001+ 32999
7013+ 32987
7043+ 32957
7211+ 32789
7229+ 32771
7283+ 32717
7307+ 32693
7559+ 32441
7577+ 32423
7589+ 32411
7673+ 32327
7691+ 32309
7703+ 32297
7817+ 32183
7841+ 32159
7883+ 32117
7901+ 32099
7937+ 32063
7949+ 32051
8009+ 31991
8093+ 31907
8117+ 31883
8231+ 31769
8273+ 31727
8609+ 31391
8663+ 31337
8681+ 31319
8693+ 31307
8741+ 31259
8747+ 31253
8753+ 31247
8807+ 31193
8819+ 31181
8849+ 31151
8861+ 31139
9029+ 30971
9059+ 30941
9161+ 30839
9227+ 30773
9293+ 30707
9311+ 30689
9323+ 30677
9461+ 30539
9491+ 30509
9533+ 30467
9551+ 30449
9677+ 30323
9803+ 30197
9839+ 30161
9887+ 30113
9929+ 30071
9941+ 30059
10079+ 29921
10133+ 29867
10163+ 29837
10181+ 29819
10211+ 29789
10247+ 29753
10259+ 29741
10331+ 29669
10337+ 29663
10427+ 29573
10433+ 29567
10463+ 29537
10499+ 29501
10589+ 29411
10601+ 29399
10613+ 29387
10667+ 29333
10799+ 29201
10847+ 29153
10853+ 29147
10937+ 29063
10973+ 29027
10979+ 29021
11351+ 28649
11369+ 28631
11393+ 28607
11483+ 28517
11597+ 28403
11681+ 28319
11717+ 28283
11789+ 28211
11903+ 28097
11969+ 28031
11981+ 28019
12107+ 27893
12149+ 27851
12197+ 27803
12227+ 27773
12251+ 27749
12263+ 27737
12347+ 27653
12473+ 27527
12491+ 27509
12569+ 27431
12671+ 27329
12809+ 27191
12821+ 27179
12893+ 27107
12923+ 27077
12941+ 27059
12983+ 27017
13007+ 26993
13049+ 26951
13109+ 26891
13121+ 26879
13151+ 26849
13187+ 26813
13217+ 26783
13241+ 26759
13313+ 26687
13331+ 26669
13367+ 26633
13487+ 26513
13499+ 26501
13577+ 26423
13613+ 26387
13679+ 26321
13691+ 26309
13751+ 26249
13763+ 26237
13829+ 26171
13859+ 26141
13901+ 26099
13997+ 26003
14057+ 25943
14081+ 25919
14087+ 25913
14153+ 25847
14159+ 25841
14207+ 25793
14321+ 25679
14327+ 25673
14411+ 25589
14423+ 25577
14537+ 25463
14543+ 25457
14561+ 25439
14591+ 25409
14627+ 25373
14633+ 25367
14657+ 25343
14699+ 25301
14747+ 25253
14753+ 25247
14771+ 25229
14831+ 25169
14879+ 25121
14969+ 25031
15077+ 24923
15083+ 24917
15149+ 24851
15233+ 24767
15329+ 24671
15377+ 24623
15467+ 24533
15473+ 24527
15527+ 24473
15581+ 24419
15629+ 24371
15641+ 24359
15671+ 24329
15683+ 24317
15749+ 24251
15761+ 24239
15797+ 24203
15803+ 24197
15887+ 24113
15923+ 24077
15971+ 24029
16007+ 23993
16091+ 23909
16127+ 23873
16187+ 23813
16253+ 23747
16433+ 23567
16451+ 23549
16553+ 23447
16631+ 23369
16661+ 23339
16673+ 23327
16703+ 23297
16811+ 23189
16883+ 23117
16901+ 23099
16937+ 23063
16943+ 23057
16979+ 23021
17027+ 22973
17093+ 22907
17099+ 22901
17123+ 22877
17183+ 22817
17189+ 22811
17231+ 22769
17291+ 22709
17321+ 22679
17387+ 22613
17489+ 22511
17519+ 22481
17609+ 22391
17657+ 22343
17729+ 22271
17807+ 22193
17891+ 22109
17909+ 22091
17921+ 22079
17987+ 22013
18089+ 21911
18119+ 21881
18149+ 21851
18233+ 21767
18287+ 21713
18353+ 21647
18401+ 21599
18413+ 21587
18443+ 21557
18593+ 21407
18617+ 21383
18731+ 21269
18773+ 21227
18899+ 21101
18911+ 21089
19037+ 20963
19079+ 20921
19121+ 20879
19211+ 20789
19319+ 20681
19373+ 20627
19457+ 20543
19559+ 20441
19739+ 20261
19751+ 20249
19853+ 20147
19937+ 20063
19949+ 20051
19979+ 20021

蔡家雄

孪中数p+105 两两相加，能遍历覆盖>=10^3（1千）的偶数。”

命题不错，可能是成立的，需要验证。

ysr

蔡家雄 发表于 2020-9-17 12:57
孪中数p+105 两两相加，能遍历覆盖>=10^3（1千）的偶数。”

命题不错，可能是成立的，需要验证。

这个容易验证，试试吧！等会儿！

ysr

1与200之间有29对p,p+210素数对（只显示孪中数）:
/118
/122
/124
/128
/134
/136
/146
/152
/158
/164
/166
/172
/176
/178
/188
/202
/206
/208
/212
/232
/242
/244
/254
/262
/268
/278
/284
/296
/304
孪中两两的和：
236/240/242/244/246/248/250/252/254/256/258/260/262/264/268/270/272/274/276/280/
282/284/286/288/290/292/294/296/298/300/302/304/306/308/310/312/314/316/318/320/
322/324/326/328/330/332/334/336/338/340/342/344/346/348/350/352/354/356/358/360/
362/364/366/368/370/372/374/376/378/380/382/384/386/388/390/392/394/396/398/400/
402/404/406/408/410/412/414/416/418/420/422/424/426/428/430/432/434/436/438/440/
442/444/446/448/450/452/454/456/460/462/464/466/468/470/472/474/476/480/482/484/
486/488/490/492/494/496/498/500/502/504/506/508/510/512/516/520/522/524/526/528/
530/532/536/538/540/546/548/550/552/556/558/562/564/566/568/572/574/580/582/588/
592/600/608/

ysr

1与5000之间有373对p,p+210素数对（只显示孪中数）:
/118
/122
/124
/128
/134
/136
/146
/152
/158
/164
/166
/172
/176
/178
/188
/202
/206
/208
/212
/232
/242
/244
/254
/262
/268
/278
/284
/296
/304
/316
/328
/334
/338
/344
/356
/362
/374
/382
/386
/398
/416
/418
/436
/442
/452
/458
/464
/472
/488
/494
/502
/514
/526
/536
/538
/548
/554
/568
/572
/596
/604
/614
/628
/646
/652
/668
/682
/692
/704
/706
/718
/722
/724
/748
/752
/758
/778
/782
/806
/814
/824
/832
/848
/862
/866
/878
/892
/914
/916
/926
/928
/934
/944
/958
/964
/982
/986
/988
/992
/1012
/1024
/1046
/1058
/1076
/1082
/1088
/1096
/1118
/1124
/1126
/1144
/1154
/1174
/1192
/1196
/1198
/1202
/1214
/1222
/1256
/1268
/1276
/1318
/1322
/1328
/1334
/1342
/1354
/1382
/1384
/1388
/1394
/1406
/1426
/1466
/1478
/1504
/1514
/1532
/1552
/1558
/1564
/1588
/1592
/1594
/1604
/1616
/1628
/1636
/1648
/1654
/1672
/1684
/1706
/1718
/1726
/1742
/1762
/1768
/1772
/1774
/1802
/1826
/1828
/1846
/1882
/1888
/1892
/1894
/1906
/1976
/1978
/1982
/1984
/1994
/2006
/2036
/2038
/2056
/2098
/2102
/2108
/2116
/2132
/2134
/2168
/2188
/2192
/2204
/2234
/2236
/2242
/2246
/2266
/2284
/2312
/2318
/2342
/2372
/2398
/2416
/2438
/2444
/2446
/2452
/2486
/2488
/2504
/2516
/2528
/2542
/2552
/2572
/2578
/2582
/2608
/2626
/2636
/2644
/2648
/2662
/2684
/2696
/2698
/2714
/2738
/2752
/2782
/2792
/2798
/2804
/2812
/2834
/2858
/2894
/2896
/2906
/2956
/2962
/2984
/3014
/3032
/3058
/3062
/3076
/3104
/3116
/3124
/3146
/3154
/3166
/3194
/3214
/3224
/3226
/3242
/3268
/3286
/3308
/3356
/3358
/3362
/3364
/3406
/3412
/3424
/3428
/3434
/3436
/3452
/3466
/3476
/3478
/3512
/3518
/3538
/3554
/3566
/3568
/3572
/3596
/3604
/3622
/3634
/3662
/3664
/3688
/3698
/3718
/3728
/3742
/3748
/3776
/3802
/3806
/3814
/3824
/3838
/3884
/3898
/3902
/3908
/3952
/3968
/3986
/3994
/4022
/4024
/4028
/4034
/4048
/4052
/4072
/4106
/4112
/4124
/4126
/4154
/4156
/4178
/4184
/4232
/4234
/4244
/4258
/4316
/4336
/4346
/4358
/4376
/4378
/4388
/4402
/4442
/4444
/4462
/4478
/4546
/4552
/4568
/4586
/4598
/4618
/4624
/4628
/4654
/4688
/4696
/4708
/4726
/4756
/4784
/4826
/4828
/4838
/4864
/4888
/4894
/4898
/4904
/4906
/4918
/4976
/4982
/4994
/5008
/5014
/5042
/5048
/5062
/5074
/5092
/5104
如下为孪中数两两之和：
236/240/242/244/246/248/250/252/254/256/258/260/262/264/268/270/272/274/276/280/
282/284/286/288/290/292/294/296/298/300/302/304/306/308/310/312/314/316/318/320/
322/324/326/328/330/332/334/336/338/340/342/344/346/348/350/352/354/356/358/360/
362/364/366/368/370/372/374/376/378/380/382/384/386/388/390/392/394/396/398/400/
402/404/406/408/410/412/414/416/418/420/422/424/426/428/430/432/434/436/438/440/
442/444/446/448/450/452/454/456/458/460/462/464/466/468/470/472/474/476/478/480/
482/484/486/488/490/492/494/496/498/500/502/504/506/508/510/512/514/516/518/520/
522/524/526/528/530/532/534/536/538/540/542/544/546/548/550/552/554/556/558/560/
562/564/566/568/570/572/574/576/578/580/582/584/586/588/590/592/594/596/598/600/
602/604/606/608/610/612/614/616/618/620/622/624/626/628/630/632/634/636/638/640/
642/644/646/648/650/652/654/656/658/660/662/664/666/668/670/672/674/676/678/680/
682/684/686/688/690/692/694/696/698/700/702/704/706/708/710/712/714/716/718/720/
722/724/726/728/730/732/734/736/738/740/742/744/746/748/750/752/754/756/758/760/
762/764/766/768/770/772/774/776/778/780/782/784/786/788/790/792/794/796/798/800/
802/804/806/808/810/812/814/816/818/820/822/824/826/828/830/832/834/836/838/840/
842/844/846/848/850/852/854/856/858/860/862/864/866/868/870/872/874/876/878/880/
882/884/886/888/890/892/894/896/898/900/902/904/906/908/910/912/914/916/918/920/
922/924/926/928/930/932/934/936/938/940/942/944/946/948/950/952/954/956/958/960/
962/964/966/968/970/972/974/976/978/980/982/984/986/988/990/992/994/996/998/1000/

ysr

接续：
1002/1004/1006/1008/1010/1012/1014/1016/1018/1020/1022/1024/1026/1028/1030/1032/1034/1036/1038/1040/
1042/1044/1046/1048/1050/1052/1054/1056/1058/1060/1062/1064/1066/1068/1070/1072/1074/1076/1078/1080/
1082/1084/1086/1088/1090/1092/1094/1096/1098/1100/1102/1104/1106/1108/1110/1112/1114/1116/1118/1120/
1122/1124/1126/1128/1130/1132/1134/1136/1138/1140/1142/1144/1146/1148/1150/1152/1154/1156/1158/1160/
1162/1164/1166/1168/1170/1172/1174/1176/1178/1180/1182/1184/1186/1188/1190/1192/1194/1196/1198/1200/
1202/1204/1206/1208/1210/1212/1214/1216/1218/1220/1222/1224/1226/1228/1230/1232/1234/1236/1238/1240/
1242/1244/1246/1248/1250/1252/1254/1256/1258/1260/1262/1264/1266/1268/1270/1272/1274/1276/1278/1280/
1282/1284/1286/1288/1290/1292/1294/1296/1298/1300/1302/1304/1306/1308/1310/1312/1314/1316/1318/1320/
1322/1324/1326/1328/1330/1332/1334/1336/1338/1340/1342/1344/1346/1348/1350/1352/1354/1356/1358/1360/
1362/1364/1366/1368/1370/1372/1374/1376/1378/1380/1382/1384/1386/1388/1390/1392/1394/1396/1398/1400/
1402/1404/1406/1408/1410/1412/1414/1416/1418/1420/1422/1424/1426/1428/1430/1432/1434/1436/1438/1440/
1442/1444/1446/1448/1450/1452/1454/1456/1458/1460/1462/1464/1466/1468/1470/1472/1474/1476/1478/1480/
1482/1484/1486/1488/1490/1492/1494/1496/1498/1500/1502/1504/1506/1508/1510/1512/1514/1516/1518/1520/
1522/1524/1526/1528/1530/1532/1534/1536/1538/1540/1542/1544/1546/1548/1550/1552/1554/1556/1558/1560/
1562/1564/1566/1568/1570/1572/1574/1576/1578/1580/1582/1584/1586/1588/1590/1592/1594/1596/1598/1600/
1602/1604/1606/1608/1610/1612/1614/1616/1618/1620/1622/1624/1626/1628/1630/1632/1634/1636/1638/1640/
1642/1644/1646/1648/1650/1652/1654/1656/1658/1660/1662/1664/1666/1668/1670/1672/1674/1676/1678/1680/
1682/1684/1686/1688/1690/1692/1694/1696/1698/1700/1702/1704/1706/1708/1710/1712/1714/1716/1718/1720/
1722/1724/1726/1728/1730/1732/1734/1736/1738/1740/1742/1744/1746/1748/1750/1752/1754/1756/1758/1760/
1762/1764/1766/1768/1770/1772/1774/1776/1778/1780/1782/1784/1786/1788/1790/1792/1794/1796/1798/1800/
1802/1804/1806/1808/1810/1812/1814/1816/1818/1820/1822/1824/1826/1828/1830/1832/1834/1836/1838/1840/
1842/1844/1846/1848/1850/1852/1854/1856/1858/1860/1862/1864/1866/1868/1870/1872/1874/1876/1878/1880/
1882/1884/1886/1888/1890/1892/1894/1896/1898/1900/1902/1904/1906/1908/1910/1912/1914/1916/1918/1920/
1922/1924/1926/1928/1930/1932/1934/1936/1938/1940/1942/1944/1946/1948/1950/1952/1954/1956/1958/1960/
1962/1964/1966/1968/1970/1972/1974/1976/1978/1980/1982/1984/1986/1988/1990/1992/1994/1996/1998/2000/
2002/2004/2006/2008/2010/2012/2014/2016/2018/2020/2022/2024/2026/2028/2030/2032/2034/2036/2038/2040/
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