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数论问题巅峰对决

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 楼主| 发表于 2020-8-20 21:46 | 显示全部楼层
16与20之间有由间距为9898的2对差为30的素数组成的278组4生素数对:
/54/17/47/7/37
/58/17/47/11/41
/60/17/47/13/43
/64/17/47/17/47
/70/17/47/23/53
/76/17/47/29/59
/78/17/47/31/61
/84/17/47/37/67
/88/17/47/41/71
/90/17/47/43/73
/102/17/47/53/83
/122/17/47/73/103
/146/17/47/97/127
/150/17/47/101/131
/158/17/47/109/139
/186/17/47/137/167
/198/17/47/149/179
/230/17/47/181/211
/242/17/47/193/223
/246/17/47/197/227
/282/17/47/233/263
/290/17/47/241/271
/326/17/47/277/307
/330/17/47/281/311
/366/17/47/317/347
/386/17/47/337/367
/398/17/47/349/379
/402/17/47/353/383
/438/17/47/389/419
/450/17/47/401/431
/458/17/47/409/439
/482/17/47/433/463
/498/17/47/449/479
/506/17/47/457/487
/510/17/47/461/491
/590/17/47/541/571
/606/17/47/557/587
/618/17/47/569/599
/626/17/47/577/607
/650/17/47/601/631
/662/17/47/613/643
/666/17/47/617/647
/702/17/47/653/683
/710/17/47/661/691
/758/17/47/709/739
/806/17/47/757/787
/846/17/47/797/827
/858/17/47/809/839
/878/17/47/829/859
/902/17/47/853/883
/906/17/47/857/887
/926/17/47/877/907
/930/17/47/881/911
/986/17/47/937/967
/990/17/47/941/971
/1002/17/47/953/983
/1058/17/47/1009/1039
/1070/17/47/1021/1051
/1082/17/47/1033/1063
/1110/17/47/1061/1091
/1142/17/47/1093/1123
/1242/17/47/1193/1223
/1250/17/47/1201/1231
/1278/17/47/1229/1259
/1298/17/47/1249/1279
/1326/17/47/1277/1307
/1338/17/47/1289/1319
/1346/17/47/1297/1327
/1458/17/47/1409/1439
/1478/17/47/1429/1459
/1502/17/47/1453/1483
/1530/17/47/1481/1511
/1542/17/47/1493/1523
/1598/17/47/1549/1579
/1602/17/47/1553/1583
/1646/17/47/1597/1627
/1686/17/47/1637/1667
/1718/17/47/1669/1699
/1742/17/47/1693/1723
/1802/17/47/1753/1783
/1850/17/47/1801/1831
/1926/17/47/1877/1907
/1950/17/47/1901/1931
/1998/17/47/1949/1979
/2022/17/47/1973/2003
/2046/17/47/1997/2027
/2102/17/47/2053/2083
/2118/17/47/2069/2099
/2130/17/47/2081/2111
/2162/17/47/2113/2143
/2262/17/47/2213/2243
/2270/17/47/2221/2251
/2286/17/47/2237/2267
/2330/17/47/2281/2311
/2358/17/47/2309/2339
/2390/17/47/2341/2371
/2430/17/47/2381/2411
/2442/17/47/2393/2423
/2466/17/47/2417/2447
/2486/17/47/2437/2467
/2522/17/47/2473/2503
/2570/17/47/2521/2551
/2598/17/47/2549/2579
/2666/17/47/2617/2647
/2682/17/47/2633/2663
/2706/17/47/2657/2687
/2726/17/47/2677/2707
/2738/17/47/2689/2719
/2838/17/47/2789/2819
/2906/17/47/2857/2887
/2946/17/47/2897/2927
/2958/17/47/2909/2939
/3018/17/47/2969/2999
/3086/17/47/3037/3067
/3098/17/47/3049/3079
/3138/17/47/3089/3119
/3186/17/47/3137/3167
/3270/17/47/3221/3251
/3278/17/47/3229/3259
/3350/17/47/3301/3331
/3362/17/47/3313/3343
/3378/17/47/3329/3359
/3410/17/47/3361/3391
/3482/17/47/3433/3463
/3510/17/47/3461/3491
/3518/17/47/3469/3499
/3566/17/47/3517/3547
/3578/17/47/3529/3559
/3590/17/47/3541/3571
/3642/17/47/3593/3623
/3662/17/47/3613/3643
/3746/17/47/3697/3727
/3758/17/47/3709/3739
/3842/17/47/3793/3823
/3870/17/47/3821/3851
/3882/17/47/3833/3863
/3926/17/47/3877/3907
/3930/17/47/3881/3911
/3938/17/47/3889/3919
/3966/17/47/3917/3947
/4038/17/47/3989/4019
/4070/17/47/4021/4051
/4098/17/47/4049/4079
/4178/17/47/4129/4159
/4250/17/47/4201/4231
/4278/17/47/4229/4259
/4290/17/47/4241/4271
/4302/17/47/4253/4283
/4346/17/47/4297/4327
/4470/17/47/4421/4451
/4542/17/47/4493/4523
/4566/17/47/4517/4547
/4610/17/47/4561/4591
/4670/17/47/4621/4651
/4698/17/47/4649/4679
/4722/17/47/4673/4703
/4770/17/47/4721/4751
/4778/17/47/4729/4759
/4850/17/47/4801/4831
/4938/17/47/4889/4919
/4986/17/47/4937/4967
/5006/17/47/4957/4987
/5018/17/47/4969/4999
/5022/17/47/4973/5003
/5042/17/47/4993/5023
/5058/17/47/5009/5039
/5070/17/47/5021/5051
/5126/17/47/5077/5107
/5246/17/47/5197/5227
/5322/17/47/5273/5303
/5462/17/47/5413/5443
/5490/17/47/5441/5471
/5498/17/47/5449/5479
/5526/17/47/5477/5507
/5550/17/47/5501/5531
/5702/17/47/5653/5683
/5798/17/47/5749/5779
/5862/17/47/5813/5843
/5870/17/47/5821/5851
/5898/17/47/5849/5879
/5946/17/47/5897/5927
/6030/17/47/5981/6011
/6086/17/47/6037/6067
/6150/17/47/6101/6131
/6162/17/47/6113/6143
/6170/17/47/6121/6151
/6182/17/47/6133/6163
/6222/17/47/6173/6203
/6266/17/47/6217/6247
/6306/17/47/6257/6287
/6318/17/47/6269/6299
/6378/17/47/6329/6359
/6386/17/47/6337/6367
/6446/17/47/6397/6427
/6470/17/47/6421/6451
/6570/17/47/6521/6551
/6618/17/47/6569/6599
/6626/17/47/6577/6607
/6710/17/47/6661/6691
/6722/17/47/6673/6703
/6738/17/47/6689/6719
/6782/17/47/6733/6763
/6810/17/47/6761/6791
/6842/17/47/6793/6823
/6882/17/47/6833/6863
/6890/17/47/6841/6871
/6918/17/47/6869/6899
/6966/17/47/6917/6947
/7010/17/47/6961/6991
/7046/17/47/6997/7027
/7062/17/47/7013/7043
/7170/17/47/7121/7151
/7178/17/47/7129/7159
/7226/17/47/7177/7207
/7262/17/47/7213/7243
/7302/17/47/7253/7283
/7370/17/47/7321/7351
/7506/17/47/7457/7487
/7526/17/47/7477/7507
/7566/17/47/7517/7547
/7578/17/47/7529/7559
/7610/17/47/7561/7591
/7622/17/47/7573/7603
/7626/17/47/7577/7607
/7718/17/47/7669/7699
/7722/17/47/7673/7703
/7842/17/47/7793/7823
/7902/17/47/7853/7883
/7926/17/47/7877/7907
/7982/17/47/7933/7963
/8058/17/47/8009/8039
/8130/17/47/8081/8111
/8142/17/47/8093/8123
/8166/17/47/8117/8147
/8210/17/47/8161/8191
/8282/17/47/8233/8263
/8438/17/47/8389/8419
/8562/17/47/8513/8543
/8646/17/47/8597/8627
/8718/17/47/8669/8699
/8726/17/47/8677/8707
/8738/17/47/8689/8719
/8802/17/47/8753/8783
/8886/17/47/8837/8867
/8942/17/47/8893/8923
/8982/17/47/8933/8963
/8990/17/47/8941/8971
/9018/17/47/8969/8999
/9062/17/47/9013/9043
/9078/17/47/9029/9059
/9206/17/47/9157/9187
/9222/17/47/9173/9203
/9258/17/47/9209/9239
/9330/17/47/9281/9311
/9342/17/47/9293/9323
/9390/17/47/9341/9371
/9482/17/47/9433/9463
/9486/17/47/9437/9467
/9510/17/47/9461/9491
/9570/17/47/9521/9551
/9650/17/47/9601/9631
/9662/17/47/9613/9643
/9698/17/47/9649/9679
/9738/17/47/9689/9719
/9830/17/47/9781/9811
/9878/17/47/9829/9859
/9906/17/47/9857/9887
/9950/17/47/9901/9931
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 楼主| 发表于 2020-8-20 21:51 | 显示全部楼层
改进一下程序,把2506+60内的偶数排序输出看看吧!
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 楼主| 发表于 2020-8-20 22:17 | 显示全部楼层
如下为1~12内的结果:
1与12之间有由间距为9914的2对差为30的素数组成的228组4生素数对:
/44/7/37/7/37
/48/7/37/11/41
/50/7/37/13/43
/54/7/37/17/47
/60/7/37/23/53
/66/7/37/29/59
/68/7/37/31/61
/74/7/37/37/67
/78/7/37/41/71
/80/7/37/43/73
/90/7/37/53/83
/96/7/37/59/89
/106/7/37/67/97
/110/7/37/71/101
/118/7/37/79/109
/122/7/37/83/113
/146/7/37/107/137
/166/7/37/127/157
/190/7/37/151/181
/202/7/37/163/193
/206/7/37/167/197
/238/7/37/199/229
/250/7/37/211/241
/266/7/37/227/257
/278/7/37/239/269
/290/7/37/251/281
/302/7/37/263/293
/322/7/37/283/313
/346/7/37/307/337
/398/7/37/359/389
/406/7/37/367/397
/418/7/37/379/409
/458/7/37/419/449
/470/7/37/431/461
/518/7/37/479/509
/530/7/37/491/521
/586/7/37/547/577
/602/7/37/563/593
/610/7/37/571/601
/626/7/37/587/617
/670/7/37/631/661
/682/7/37/643/673
/686/7/37/647/677
/766/7/37/727/757
/778/7/37/739/769
/782/7/37/743/773
/862/7/37/823/853
/866/7/37/827/857
/946/7/37/907/937
/950/7/37/911/941
/986/7/37/947/977
/1006/7/37/967/997
/1022/7/37/983/1013
/1030/7/37/991/1021
/1058/7/37/1019/1049
/1070/7/37/1031/1061
/1078/7/37/1039/1069
/1102/7/37/1063/1093
/1126/7/37/1087/1117
/1162/7/37/1123/1153
/1190/7/37/1151/1181
/1202/7/37/1163/1193
/1210/7/37/1171/1201
/1226/7/37/1187/1217
/1298/7/37/1259/1289
/1330/7/37/1291/1321
/1438/7/37/1399/1429
/1462/7/37/1423/1453
/1490/7/37/1451/1481
/1498/7/37/1459/1489
/1562/7/37/1523/1553
/1606/7/37/1567/1597
/1610/7/37/1571/1601
/1618/7/37/1579/1609
/1622/7/37/1583/1613
/1646/7/37/1607/1637
/1666/7/37/1627/1657
/1702/7/37/1663/1693
/1706/7/37/1667/1697
/1762/7/37/1723/1753
/1786/7/37/1747/1777
/1798/7/37/1759/1789
/1870/7/37/1831/1861
/1886/7/37/1847/1877
/1910/7/37/1871/1901
/2026/7/37/1987/2017
/2038/7/37/1999/2029
/2078/7/37/2039/2069
/2122/7/37/2083/2113
/2138/7/37/2099/2129
/2150/7/37/2111/2141
/2170/7/37/2131/2161
/2246/7/37/2207/2237
/2278/7/37/2239/2269
/2282/7/37/2243/2273
/2290/7/37/2251/2281
/2306/7/37/2267/2297
/2350/7/37/2311/2341
/2386/7/37/2347/2377
/2390/7/37/2351/2381
/2450/7/37/2411/2441
/2486/7/37/2447/2477
/48/11/41/7/37
/52/11/41/11/41
/54/11/41/13/43
/58/11/41/17/47
/64/11/41/23/53
/70/11/41/29/59
/72/11/41/31/61
/78/11/41/37/67
/82/11/41/41/71
/84/11/41/43/73
/94/11/41/53/83
/102/11/41/59/89
/110/11/41/67/97
/114/11/41/71/101
/122/11/41/79/109
/126/11/41/83/113
/150/11/41/107/137
/170/11/41/127/157
/194/11/41/151/181
/206/11/41/163/193
/210/11/41/167/197
/242/11/41/199/229
/254/11/41/211/241
/270/11/41/227/257
/282/11/41/239/269
/294/11/41/251/281
/306/11/41/263/293
/326/11/41/283/313
/350/11/41/307/337
/402/11/41/359/389
/410/11/41/367/397
/422/11/41/379/409
/462/11/41/419/449
/474/11/41/431/461
/522/11/41/479/509
/534/11/41/491/521
/590/11/41/547/577
/606/11/41/563/593
/614/11/41/571/601
/630/11/41/587/617
/674/11/41/631/661
/686/11/41/643/673
/690/11/41/647/677
/770/11/41/727/757
/782/11/41/739/769
/786/11/41/743/773
/866/11/41/823/853
/870/11/41/827/857
/950/11/41/907/937
/954/11/41/911/941
/990/11/41/947/977
/1010/11/41/967/997
/1026/11/41/983/1013
/1034/11/41/991/1021
/1062/11/41/1019/1049
/1074/11/41/1031/1061
/1082/11/41/1039/1069
/1106/11/41/1063/1093
/1130/11/41/1087/1117
/1166/11/41/1123/1153
/1194/11/41/1151/1181
/1206/11/41/1163/1193
/1214/11/41/1171/1201
/1230/11/41/1187/1217
/1302/11/41/1259/1289
/1334/11/41/1291/1321
/1442/11/41/1399/1429
/1466/11/41/1423/1453
/1494/11/41/1451/1481
/1502/11/41/1459/1489
/1566/11/41/1523/1553
/1610/11/41/1567/1597
/1614/11/41/1571/1601
/1622/11/41/1579/1609
/1626/11/41/1583/1613
/1650/11/41/1607/1637
/1670/11/41/1627/1657
/1706/11/41/1663/1693
/1710/11/41/1667/1697
/1766/11/41/1723/1753
/1790/11/41/1747/1777
/1802/11/41/1759/1789
/1874/11/41/1831/1861
/1890/11/41/1847/1877
/1914/11/41/1871/1901
/2030/11/41/1987/2017
/2042/11/41/1999/2029
/2082/11/41/2039/2069
/2126/11/41/2083/2113
/2142/11/41/2099/2129
/2154/11/41/2111/2141
/2174/11/41/2131/2161
/2250/11/41/2207/2237
/2282/11/41/2239/2269
/2286/11/41/2243/2273
/2294/11/41/2251/2281
/2310/11/41/2267/2297
/2354/11/41/2311/2341
/2390/11/41/2347/2377
/2394/11/41/2351/2381
/2454/11/41/2411/2441
/2490/11/41/2447/2477
偶数排序如下:
48/50/52/54/58/60/64/66/68/70/72/74/78/80/82/84/90/94/96/102/
106/110/114/118/122/126/146/150/166/170/190/194/202/206/210/238/242/250/254/266/
270/278/282/290/294/302/306/322/326/346/350/398/402/406/410/418/422/458/462/470/
474/518/522/530/534/586/590/602/606/610/614/626/630/670/674/682/686/690/766/770/
778/782/786/862/866/870/946/950/954/986/990/1006/1010/1022/1026/1030/1034/1058/1062/1070/
1074/1078/1082/1102/1106/1126/1130/1162/1166/1190/1194/1202/1206/1210/1214/1226/1230/1298/1302/1330/
1334/1438/1442/1462/1466/1490/1494/1498/1502/1562/1566/1606/1610/1614/1618/1622/1626/1646/1650/1666/
1670/1702/1706/1710/1762/1766/1786/1790/1798/1802/1870/1874/1886/1890/1910/1914/2026/2030/2038/2042/
2078/2082/2122/2126/2138/2142/2150/2154/2170/2174/2246/2250/2278/2282/2286/2290/2294/2306/2310/2350/
2354/2386/2390/2394/2450/2454/2486/2490/
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 楼主| 发表于 2020-8-20 22:21 | 显示全部楼层
如下为1~20内的素数打头的形成素数组的偶数排序结果:
48/50/52/54/56/58/60/64/66/68/70/72/74/76/78/80/82/84/86/88/
90/94/96/102/106/110/114/118/122/126/142/146/150/154/158/166/170/182/186/190/
194/198/202/206/210/226/230/238/242/246/250/254/266/270/278/282/286/290/294/302/
306/322/326/330/346/350/362/366/382/386/394/398/402/406/410/418/422/434/438/446/
450/454/458/462/470/474/478/482/494/498/502/506/510/518/522/530/534/586/590/602/
606/610/614/618/622/626/630/646/650/658/662/666/670/674/682/686/690/698/702/706/
710/754/758/766/770/778/782/786/802/806/842/846/854/858/862/866/870/874/878/898/
902/906/922/926/930/946/950/954/982/986/990/998/1002/1006/1010/1022/1026/1030/1034/1054/
1058/1062/1066/1070/1074/1078/1082/1102/1106/1110/1126/1130/1138/1142/1162/1166/1190/1194/1202/1206/
1210/1214/1226/1230/1238/1242/1246/1250/1274/1278/1294/1298/1302/1322/1326/1330/1334/1338/1342/1346/
1438/1442/1454/1458/1462/1466/1474/1478/1490/1494/1498/1502/1526/1530/1538/1542/1562/1566/1594/1598/
1602/1606/1610/1614/1618/1622/1626/1642/1646/1650/1666/1670/1682/1686/1702/1706/1710/1714/1718/1738/
1742/1762/1766/1786/1790/1798/1802/1846/1850/1870/1874/1886/1890/1910/1914/1922/1926/1946/1950/1994/
1998/2018/2022/2026/2030/2038/2042/2046/2078/2082/2098/2102/2114/2118/2122/2126/2130/2138/2142/2150/
2154/2158/2162/2170/2174/2246/2250/2258/2262/2266/2270/2278/2282/2286/2290/2294/2306/2310/2326/2330/
2350/2354/2358/2386/2390/2394/2426/2430/2438/2442/2450/2454/2462/2466/2482/2486/2490/2518/2522/
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 楼主| 发表于 2020-8-20 22:25 | 显示全部楼层
显然不是全覆盖,缺少许多项了。不知道咋弄的,啥原因?下面是代码:(仅发主程序)
Private Sub Command1_Click()
Dim a, b
a = Val(Text1)
a1 = a
q = Val(Text2)
m = Sqr(q)
If Right(a, 1) Mod 2 = 0 Then
a = a + 1
Else
a = a
End If
s = 0
a2 = a

Do While a2 < q
n = a2 + 1 + 30
Do While n < 100
B1 = a2

b2 = B1 + 30
B3 = n - B1 - 30
b4 = B3 + 30

c1 = fenjieyinzi0(Val(B1))
C2 = fenjieyinzi0(Val(b2))
c3 = fenjieyinzi0(Val(B3))
D1 = fenjieyinzi0(Val(b4))

If InStr(c1, "*") = 0 And InStr(D1, "*") = 0 And InStr(C2, "*") = 0 And InStr(c3, "*") = 0 And n < 2506 + 60 Then
s = s + 1
Print B1, b2, B3, b4
Text3 = Text3 & "/" & n & "/" & B1 & "/" & b2 & "/" & B3 & "/" & b4 & vbCrLf

s187 = s187 & "/" & n
Else
s = s
End If
n = n + 2
Loop
a2 = a2
s1 = s
Do While n < 10000
B1 = a2

b2 = B1 + 30
B3 = n - B1 - 30
b4 = B3 + 30
Print B3, b4, B1, b2
c1 = fenjieyinzi0(Val(B1))
C2 = fenjieyinzi0(Val(b2))
c3 = fenjieyinzi0(Val(B3))
D1 = fenjieyinzi0(Val(b4))
n = n + 2
If InStr(c1, "*") = 0 And InStr(D1, "*") = 0 And InStr(C2, "*") = 0 And InStr(c3, "*") = 0 And n < 2506 + 60 Then
s1 = s1 + 1
Print B1, b2, B3, b4
Text3 = Text3 & "/" & n & "/" & B1 & "/" & b2 & "/" & B3 & "/" & b4 & vbCrLf

s187 = s187 & "/" & n
Else
s1 = s1
End If
n = n + 2
Loop
a2 = a2 + 2
s183 = s183 + s1
Loop
Combo1 = a1 & "与" & q & "之间有由间距为" & B3 - b2 & "的2对差为30的素数组成的" & s183 & "组4生素数对:" & vbCrLf & Text3

s103 = s187
s103 = Mid(s103, 1)
Dim i As Integer
Dim ak(), s105, cr(), f
Set f = CreateObject("Scripting.Dictionary")
s105 = Split(s103, "/")
   j1 = UBound(s105)
   Print j1
   For k = 1 To j1
      n1 = n1 + 1
       ReDim Preserve ak(1 To n1)
      ak(n1) = s105(n1)
    Next
    Print ak(1)
     n = 0
           For i = 1 To j1 - 1
             n = n + 1
             ReDim Preserve cr(1 To n)
            m = Val(ak(i + 1))
            f(m) = ""
           
      Next
      n = 0
      m = f.Keys
      For i = 0 To f.Count - 1
          ReDim Preserve cr(1 To i + 1)
          cr(i + 1) = m(i)
      Next
     For i = 1 To UBound(cr) - 1
        For j = i + 1 To UBound(cr)
            If cr(i) > cr(j) Then
                temp = cr(j)
                cr(j) = cr(i)
                cr(i) = temp  'c数组是排序好的
            End If
        Next j
        
       ' If i Mod 20 = 0 Then
       ' s104 = s104 & temp & "/" & vbCrLf
       ' Else
       ' s104 = s104 & temp & "/"
       ' End If
    Next i
   
      For i = 1 To UBound(cr)
        If i Mod 20 = 0 Then
          s104 = s104 & cr(i) & "/" & vbCrLf
        Else
          s104 = s104 & cr(i) & "/"
        End If
     Next
         Print temp
         MsgBox "ok"
     MsgBox s104  '显示数组
Text4 = s104

End Sub

Private Sub Command2_Click()
Text1 = ""
Text2 = ""
Text3 = ""
Combo1 = ""
Form1.Cls
End Sub
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发表于 2020-8-20 22:31 | 显示全部楼层
2n=64至3000,不可能缺项,
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 楼主| 发表于 2020-8-20 22:35 | 显示全部楼层
你得证明,为啥说不缺项呢?我再验证一下1~100的吧,程序慢1~1000的怕是要运行几个小时才出结果的。
48/50/52/54/56/58/60/64/66/68/70/72/74/76/78/80/82/84/86/88/
90/92/94/96/98/102/106/110/114/116/118/120/122/124/126/128/130/132/134/138/
140/142/144/146/148/150/152/154/156/158/162/164/166/168/170/174/176/178/182/184/
186/188/190/194/198/200/202/204/206/208/210/212/214/216/218/220/222/224/226/230/
234/238/240/242/246/248/250/252/254/258/260/262/264/266/270/274/278/282/284/286/
290/292/294/296/298/300/302/304/306/308/310/312/314/318/322/326/330/336/338/342/
344/346/348/350/352/354/356/358/362/366/370/374/378/380/382/384/386/388/390/392/
394/396/398/402/406/410/414/418/420/422/426/428/430/432/434/438/440/442/446/448/
450/452/454/456/458/460/462/464/466/468/470/474/478/482/486/492/494/498/500/502/
504/506/510/512/514/516/518/520/522/524/526/530/534/536/538/542/544/546/548/552/
554/560/562/564/566/568/570/572/576/578/582/586/590/602/606/610/614/618/622/626/
630/634/638/642/644/646/650/652/654/656/658/660/662/666/668/670/672/674/678/680/
682/684/686/688/690/692/694/698/702/704/706/710/712/714/716/718/720/722/724/726/
728/730/732/734/738/742/746/754/756/758/764/766/768/770/772/776/778/782/786/790/
794/798/802/806/812/814/818/820/824/826/830/834/838/842/846/854/858/860/862/866/
868/870/872/874/878/882/886/890/894/898/900/902/906/908/912/914/918/920/922/924/
926/930/932/934/938/940/942/944/946/950/954/956/958/960/962/964/966/968/970/972/
974/980/982/984/986/988/990/992/996/998/1002/1006/1010/1014/1022/1026/1030/1034/1038/1040/
1042/1044/1046/1048/1052/1054/1056/1058/1062/1064/1066/1068/1070/1074/1078/1082/1086/1090/1094/1102/
1106/1110/1112/1114/1118/1120/1122/1124/1126/1130/1132/1134/1136/1138/1142/1144/1146/1148/1150/1154/
1162/1164/1166/1172/1176/1178/1186/1190/1194/1196/1198/1202/1204/1206/1208/1210/1214/1218/1222/1226/
1230/1234/1238/1242/1246/1250/1254/1262/1266/1270/1274/1278/1286/1290/1294/1296/1298/1302/1304/1306/
1308/1310/1312/1314/1316/1318/1322/1326/1330/1332/1334/1338/1340/1342/1344/1346/1350/1352/1354/1358/
1360/1362/1364/1366/1370/1374/1378/1380/1382/1388/1390/1392/1394/1400/1402/1404/1406/1408/1412/1418/
1426/1438/1442/1454/1458/1462/1466/1470/1474/1478/1482/1486/1490/1494/1498/1502/1506/1512/1514/1520/
1522/1524/1526/1530/1532/1534/1538/1540/1542/1544/1550/1554/1556/1558/1562/1564/1566/1568/1578/1582/
1584/1586/1592/1594/1596/1598/1602/1604/1606/1608/1610/1614/1618/1622/1626/1630/1634/1638/1642/1646/
1650/1652/1654/1656/1658/1660/1662/1664/1666/1668/1670/1674/1678/1682/1686/1690/1698/1700/1702/1706/
1708/1710/1712/1714/1718/1722/1726/1730/1738/1740/1742/1748/1752/1754/1758/1762/1766/1772/1774/1778/
1780/1784/1786/1790/1796/1798/1802/1804/1808/1810/1814/1822/1826/1834/1838/1846/1850/1856/1858/1862/
1864/1868/1870/1874/1882/1886/1890/1894/1902/1904/1906/1910/1912/1914/1916/1922/1926/1930/1934/1938/
1946/1950/1962/1970/1974/1980/1982/1986/1988/1992/1994/1998/2004/2006/2010/2012/2016/2018/2022/2026/
2030/2034/2038/2042/2046/2050/2052/2054/2058/2060/2062/2064/2066/2070/2074/2076/2078/2082/2084/2086/
2088/2090/2094/2098/2100/2102/2108/2112/2114/2118/2122/2126/2130/2138/2142/2146/2150/2154/2156/2158/
2162/2164/2166/2168/2170/2172/2174/2180/2182/2184/2186/2190/2192/2194/2196/2198/2202/2206/2210/2216/
2218/2222/2224/2228/2230/2242/2246/2250/2258/2262/2266/2270/2274/2278/2282/2286/2290/2294/2298/2302/
2306/2310/2314/2316/2318/2322/2324/2326/2328/2330/2332/2334/2336/2338/2340/2342/2348/2350/2352/2354/
2358/2366/2370/2374/2378/2382/2384/2386/2390/2392/2394/2396/2402/2406/2410/2412/2414/2420/2422/2424/
2426/2430/2438/2442/2444/2446/2450/2452/2454/2456/2462/2466/2470/2474/2478/2482/2484/2486/2490/2492/
2496/2498/2502/2504/2506/2508/2510/2518/2520/2522/2528/2532/2534/2538/2540/2542/2546/2548/2552/2558/
显然是增加了不少,但仍然缺项,证明不了你的命题,也不能否定。
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发表于 2020-8-20 22:37 | 显示全部楼层
素数对( p, p+30 )的孪中数是( p+15 )

素数对( 2n-p, 2n-p-30 )的孪中数是( 2n-p-15 )

偶数 2n = 孪中数( p+15 ) + 孪中数( 2n-p-15 )

这就是证明,,,
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 楼主| 发表于 2020-8-20 22:38 | 显示全部楼层
上面是1~100的素数打头的素数组的间隔偶数的排序,仍然仅排到2506+60内。
休息了,晚安!!
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 楼主| 发表于 2020-8-20 22:42 | 显示全部楼层
额,可能是p的值必须算到某数以上才能使偶数连续。

晚安,祝进步!好好休息!
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