按哈李对数式、素数连乘积及杨奚鲁吴修正式计算的哥猜数和精度对比

yangchuanju · 发表于 2026-9-12 18:27

按哈李对数式、素数连乘积及杨奚鲁吴修正式计算的哥猜数和精度对比
前80个10位偶数的真实哥猜数由时空伴随者提供，后9个9,10,11位偶数的真实哥猜数由愚公688（奚）提供
表1——偶数及分解式和波动因子
序号偶数哥猜数分解式波动因子
1 4784488900 9327768 [2, 2, 5, 5, 6917, 6917] 1.333333
2 4784488902 13983768 [2, 3, 3, 265804939] 2.000000
3 4784488904 7934960 [2, 2, 2, 13, 29, 373, 4253] 1.134629
4 4784488906 6996206 [2, 1931, 1238863] 1.000518
5 4784488908 14942506 [2, 2, 3, 17, 673, 34849] 2.136574
6 4784488910 9333548 [2, 5, 733, 652727] 1.335157
7 4784488912 9038264 [2, 2, 2, 2, 7, 31, 43, 73, 439] 1.292518
8 4784488914 14886261 [2, 3, 19, 193, 217457] 2.128734
9 4784488916 7068771 [2, 2, 97, 12331157] 1.010526
10 4784488918 7773371 [2, 11, 3889, 55921] 1.111417
11 4784488920 18661571 [2, 2, 2, 3, 3, 5, 1669, 7963] 2.668602
12 4784488922 6993701 [2, 2392244461] 1.000000
13 4784488924 7009451 [2, 2, 433, 2762407] 1.002320
14 4784488926 16791125 [2, 3, 7, 2129, 53507] 2.401173
15 4784488928 7234636 [2, 2, 2, 2, 2, 53, 71, 39733] 1.034411
16 4784488930 10262580 [2, 5, 13, 113, 325697] 1.467649
17 4784488932 14378943 [2, 2, 3, 41, 419, 23209] 2.056290
18 4784488934 7336817 [2, 23, 659, 157831] 1.049214
19 4784488936 7052669 [2, 2, 2, 149, 1433, 2801] 1.007866
20 4784488938 13985241 [2, 3, 3, 3, 88601647] 2.000000
21 4784488940 12455228 [2, 2, 5, 7, 11, 571, 5441] 1.781230
22 4784488942 7514581 [2, 17, 199, 829, 853] 1.074639
23 4784488944 14385955 [2, 2, 2, 2, 3, 37, 2693969] 2.057143
24 4784488946 7059300 [2, 109, 21947197] 1.009346
25 4784488948 6990820 [2, 2, 1196122237] 1.000000
26 4784488950 18830012 [2, 3, 5, 5, 107, 298099] 2.692063
27 4784488952 7403623 [2, 2, 2, 19, 19, 1656679] 1.058824
28 4784488954 8393394 [2, 7, 341749211] 1.200000
29 4784488956 15256790 [2, 2, 3, 3, 13, 10223267] 2.181818
30 4784488958 6995175 [2, 2392244479] 1.000000
31 4784488960 9338990 [2, 2, 2, 2, 2, 2, 2, 2, 2, 5, 1163, 1607] 1.335313
32 4784488962 16196635 [2, 3, 11, 29, 197, 12689] 2.316527
33 4784488964 7041226 [2, 2, 157, 7618613] 1.006452
34 4784488966 6992035 [2, 2392244483] 1.000000
35 4784488968 16783998 [2, 2, 2, 3, 7, 7, 4068443] 2.400000
36 4784488970 9328539 [2, 5, 2063, 231919] 1.333980
37 4784488972 6994430 [2, 2, 5003, 239081] 1.000200
38 4784488974 14471293 [2, 3, 3, 31, 8574353] 2.068966
39 4784488976 7514823 [2, 2, 2, 2, 17, 139, 126547] 1.074453
40 4784488978 7064242 [2, 101, 23685589] 1.010101
41 4784488980 19560971 [2, 2, 3, 5, 23, 1481, 2341] 2.796735
42 4784488982 9160991 [2, 7, 13, 2477, 10613] 1.309743
43 4784488984 7783864 [2, 2, 2, 11, 677, 80309] 1.112757
44 4784488986 14296753 [2, 3, 47, 16966273] 2.044444
45 4784488988 7035357 [2, 2, 227, 881, 5981] 1.005755
46 4784488990 9879727 [2, 5, 19, 2437, 10333] 1.412481
47 4784488992 13989554 [2, 2, 2, 2, 2, 3, 3, 3, 5537603] 2.000000
48 4784488994 7008250 [2, 401, 5965697] 1.002506
49 4784488996 8394240 [2, 2, 7, 170874607] 1.200000
50 4784488998 14327005 [2, 3, 43, 18544531] 2.048780
51 4784489000 9333158 [2, 2, 2, 5, 5, 5, 1049, 4561] 1.334900
52 4784489002 7016531 [2, 293, 8164657] 1.003436
53 4784489004 13989453 [2, 2, 3, 398707417] 2.000000
54 4784489006 8039542 [2, 11, 59, 61, 60427] 1.149786
55 4784489008 7730328 [2, 2, 2, 2, 13, 79, 291169] 1.105077
56 4784489010 23871687 [2, 3, 3, 5, 7, 17, 446731] 3.413333
57 4784489012 6992840 [2, 2, 1196122253] 1.000000
58 4784489014 7171092 [2, 41, 58347427] 1.025641
59 4784489016 13989241 [2, 2, 2, 3, 9323, 21383] 2.000313
60 4784489018 7282309 [2, 37, 83, 778979] 1.041270
61 4784489020 9672342 [2, 2, 5, 29, 8249119] 1.382716
62 4784489022 14040955 [2, 3, 421, 1039, 1823] 2.007808
63 4784489024 8389893 [2, 2, 2, 2, 2, 2, 7, 10679663] 1.200000
64 4784489026 7326078 [2, 23, 8363, 12437] 1.047829
65 4784489028 16713043 [2, 2, 3, 3, 11, 19, 67, 9491] 2.389392
66 4784489030 9323852 [2, 5, 478448903] 1.333333
67 4784489032 6996983 [2, 2, 2, 2039, 293311] 1.000491
68 4784489034 15705728 [2, 3, 13, 13, 53, 127, 701] 2.245604
69 4784489036 7238561 [2, 2, 31, 5051, 7639] 1.034823
70 4784489038 8456886 [2, 7, 173, 509, 3881] 1.209710
71 4784489040 18649135 [2, 2, 2, 2, 3, 5, 19935371] 2.666667
72 4784489042 6996106 [2, 3733, 640837] 1.000268
73 4784489044 7458485 [2, 2, 17, 70360133] 1.066667
74 4784489046 13985893 [2, 3, 3, 3, 3, 29533883] 2.000000
75 4784489048 6991301 [2, 2, 2, 598061131] 1.000000
76 4784489050 10461258 [2, 5, 5, 11, 103, 84457] 1.496150
77 4784489052 16781933 [2, 2, 3, 7, 56958203] 2.400000
78 4784489054 6996660 [2, 39409, 60703] 1.000042
79 4784489056 7083272 [2, 2, 2, 2, 2, 89, 983, 1709] 1.013118
80 4784489058 14279742 [2, 3, 73, 151, 72341] 2.028169
81 201903020 604035 2*2*5*11*11*83431 1.481481
82 201903022 408011 2*2347*43013 1.000426
83 201903024 836012 2*2*2*2*3*41*102593 2.051282
84 2019030200 4751339 2*2*2*5*5*11*11*83431 1.481481
85 2019030202 3852860 2*7*7*887*23227 1.201408
86 2019030204 6503179 2*2*3*73*73*31573 2.028233
87 20190302000 38339933 2*2*2*2*5*5*5*11*11*83431 1.481499
88 20190302002 28298428 2*13*421*1844537 1.093513
89 20190302004 52371620 2*2*3*167*173*58237 2.023923
— 前80偶最小 6990820 ———————— 1.000000
— 前80偶最大 23871687 ———————— 3.413333
— 后9偶最小 408011 ———————— 1.000426
— 后9偶最大 52371620 ———————— 2.051282

yangchuanju · 发表于 2026-9-12 18:29

表2——哈李对数计算式
序号偶数哥猜数哈李对数式哈李/哥数
1 4784488900 9327768 8477296.1 0.908824
2 4784488902 13983768 12715944.2 0.909336
3 4784488904 7934960 7213941.7 0.909134
4 4784488906 6996206 6361268.1 0.909245
5 4784488908 14942506 13584277.7 0.909103
6 4784488910 9333548 8488893.0 0.909503
7 4784488912 9038264 8217796.4 0.909223
8 4784488914 14886261 13534432.7 0.909190
9 4784488916 7068771 6424898.1 0.908913
10 4784488918 7773371 7066357.3 0.909047
11 4784488920 18661571 16966894.0 0.909189
12 4784488922 6993701 6357972.1 0.909100
13 4784488924 7009451 6372723.8 0.909162
14 4784488926 16791125 15266592.4 0.909206
15 4784488928 7234636 6576755.0 0.909065
16 4784488930 10262580 9331274.4 0.909252
17 4784488932 14378943 13073833.2 0.909235
18 4784488934 7336817 6670870.8 0.909232
19 4784488936 7052669 6407985.5 0.908590
20 4784488938 13985241 12715944.3 0.909240
21 4784488940 12455228 11325008.1 0.909257
22 4784488942 7514581 6832524.1 0.909236
23 4784488944 14385955 13079257.0 0.909168
24 4784488946 7059300 6417392.4 0.909069
25 4784488948 6990820 6357972.1 0.909474
26 4784488950 18830012 17116064.7 0.908978
27 4784488952 7403623 6731970.5 0.909281
28 4784488954 8393394 7629566.6 0.908997
29 4784488956 15256790 13871939.2 0.909231
30 4784488958 6995175 6357972.2 0.908908
31 4784488960 9338990 8489884.3 0.909079
32 4784488962 16196635 14728416.8 0.909350
33 4784488964 7041226 6398991.3 0.908789
34 4784488966 6992035 6357972.2 0.909316
35 4784488968 16783998 15259133.2 0.909148
36 4784488970 9328539 8481409.4 0.909189
37 4784488972 6994430 6359243.5 0.909187
38 4784488974 14471293 13154425.2 0.909001
39 4784488976 7514823 6831339.4 0.909049
40 4784488978 7064242 6422194.1 0.909113
41 4784488980 19560971 17781562.4 0.909033
42 4784488982 9160991 8327311.2 0.908997
43 4784488984 7783864 7074879.3 0.908916
44 4784488986 14296753 12998520.9 0.909194
45 4784488988 7035357 6394564.5 0.908918
46 4784488990 9879727 8980516.2 0.908984
47 4784488992 13989554 12715944.4 0.908960
48 4784488994 7008250 6373907.0 0.909486
49 4784488996 8394240 7629566.6 0.908905
50 4784488998 14327005 13026089.4 0.909198
51 4784489000 9333158 8487254.3 0.909366
52 4784489002 7016531 6379820.9 0.909256
53 4784489004 13989453 12715944.4 0.908967
54 4784489006 8039542 7310308.1 0.909294
55 4784489008 7730328 7026047.2 0.908894
56 4784489010 23871687 21701878.5 0.909105
57 4784489012 6992840 6357972.2 0.909212
58 4784489014 7171092 6520997.1 0.909345
59 4784489016 13989241 12717932.6 0.909122
60 4784489018 7282309 6620364.7 0.909102
61 4784489020 9672342 8791270.2 0.908908
62 4784489022 14040955 12765590.6 0.909168
63 4784489024 8389893 7629566.7 0.909376
64 4784489026 7326078 6662065.2 0.909363
65 4784489028 16713043 15191688.3 0.908972
66 4784489030 9323852 8477296.3 0.909205
67 4784489032 6996983 6361093.5 0.909119
68 4784489034 15705728 14277486.2 0.909062
69 4784489036 7238561 6579376.7 0.908934
70 4784489038 8456886 7691302.8 0.909472
71 4784489040 18649135 16954592.7 0.909136
72 4784489042 6996106 6359676.3 0.909031
73 4784489044 7458485 6781837.1 0.909278
74 4784489046 13985893 12715944.5 0.909198
75 4784489048 6991301 6357972.3 0.909412
76 4784489050 10461258 9512477.8 0.909305
77 4784489052 16781933 15259133.4 0.909260
78 4784489054 6996660 6358238.4 0.908753
79 4784489056 7083272 6441379.3 0.909379
80 4784489058 14279742 12895042.4 0.903030
81 201903020 604035 539962.8 0.893926
82 201903022 408011 364630.3 0.893678
83 201903024 836012 747640.8 0.894294
84 2019030200 4751339 4301421.3 0.905307
85 2019030202 3852860 3488238.3 0.905363
86 2019030204 6503179 5888892.9 0.905541
87 20190302000 38339933 35071572.7 0.914753
88 20190302002 28298428 25886756.4 0.914777
89 20190302004 52371620 47912379.8 0.914854
— 前80偶最小 6990820 6357972.1 0.903030
— 前80偶最大 23871687 21701878.5 0.909503
— 后9偶最小 408011 364630.3 0.893678
— 后9偶最大 52371620 47912379.8 0.914854

yangchuanju · 发表于 2026-9-12 18:30

表3——素数连乘积计算式
序号偶数哥猜数根内最大素数素数连乘积连乘积计算式连乘积/哥数
1 4784488900 9327768 69163 0.006699 10683978.1 1.145395
2 4784488902 13983768 69163 0.006699 16025967.1 1.146041
3 4784488904 7934960 69163 0.006699 9091766.2 1.145786
4 4784488906 6996206 69163 0.006699 8017137.5 1.145926
5 4784488908 14942506 69163 0.006699 17120332.2 1.145747
6 4784488910 9333548 69163 0.006699 10698593.7 1.146252
7 4784488912 9038264 69163 0.006699 10356929.3 1.145898
8 4784488914 14886261 69163 0.006699 17057512.3 1.145856
9 4784488916 7068771 69163 0.006699 8097330.8 1.145508
10 4784488918 7773371 69163 0.006699 8905764.9 1.145676
11 4784488920 18661571 69163 0.006699 21383460.1 1.145855
12 4784488922 6993701 69163 0.006699 8012983.6 1.145743
13 4784488924 7009451 69163 0.006699 8031575.2 1.145821
14 4784488926 16791125 69163 0.006699 19240561.7 1.145877
15 4784488928 7234636 69163 0.006699 8288716.8 1.145699
16 4784488930 10262580 69163 0.006699 11760251.1 1.145935
17 4784488932 14378943 69163 0.006699 16477016.4 1.145913
18 4784488934 7336817 69163 0.006699 8407331.4 1.145910
19 4784488936 7052669 69163 0.006699 8076015.7 1.145101
20 4784488938 13985241 69163 0.006699 16025967.2 1.145920
21 4784488940 12455228 69163 0.006699 14272963.6 1.145942
22 4784488942 7514581 69163 0.006699 8611063.8 1.145914
23 4784488944 14385955 69163 0.006699 16483852.0 1.145830
24 4784488946 7059300 69163 0.006699 8087871.3 1.145704
25 4784488948 6990820 69163 0.006699 8012983.6 1.146215
26 4784488950 18830012 69163 0.006699 21571460.7 1.145589
27 4784488952 7403623 69163 0.006699 8484335.6 1.145971
28 4784488954 8393394 69163 0.006699 9615580.4 1.145613
29 4784488956 15256790 69163 0.006699 17482873.4 1.145908
30 4784488958 6995175 69163 0.006699 8012983.7 1.145502
31 4784488960 9338990 69163 0.006699 10699843.0 1.145717
32 4784488962 16196635 69163 0.006699 18562296.3 1.146059
33 4784488964 7041226 69163 0.006699 8064680.3 1.145352
34 4784488966 6992035 69163 0.006699 8012983.7 1.146016
35 4784488968 16783998 69163 0.006699 19231160.8 1.145803
36 4784488970 9328539 69163 0.006699 10689162.1 1.145856
37 4784488972 6994430 69163 0.006699 8014586.0 1.145853
38 4784488974 14471293 69163 0.006699 16578586.9 1.145619
39 4784488976 7514823 69163 0.006699 8609570.8 1.145678
40 4784488978 7064242 69163 0.006699 8093922.9 1.145760
41 4784488980 19560971 69163 0.006699 22410190.8 1.145658
42 4784488982 9160991 69163 0.006699 10494951.4 1.145613
43 4784488984 7783864 69163 0.006699 8916505.3 1.145511
44 4784488986 14296753 69163 0.006699 16382100.0 1.145862
45 4784488988 7035357 69163 0.006699 8059101.2 1.145514
46 4784488990 9879727 69163 0.006699 11318188.8 1.145597
47 4784488992 13989554 69163 0.006699 16025967.4 1.145567
48 4784488994 7008250 69163 0.006699 8033066.4 1.146230
49 4784488996 8394240 69163 0.006699 9615580.5 1.145497
50 4784488998 14327005 69163 0.006699 16416844.7 1.145867
51 4784489000 9333158 69163 0.006699 10696528.4 1.146078
52 4784489002 7016531 69163 0.006699 8040519.8 1.145939
53 4784489004 13989453 69163 0.006699 16025967.5 1.145575
54 4784489006 8039542 69163 0.006699 9213217.3 1.145988
55 4784489008 7730328 69163 0.006699 8854962.0 1.145483
56 4784489010 23871687 69163 0.006699 27350984.5 1.145750
57 4784489012 6992840 69163 0.006699 8012983.7 1.145884
58 4784489014 7171092 69163 0.006699 8218444.9 1.146052
59 4784489016 13989241 69163 0.006699 16028473.3 1.145771
60 4784489018 7282309 69163 0.006699 8343678.3 1.145746
61 4784489020 9672342 69163 0.006699 11079681.2 1.145501
62 4784489022 14040955 69163 0.006699 16088536.9 1.145829
63 4784489024 8389893 69163 0.006699 9615580.5 1.146091
64 4784489026 7326078 69163 0.006699 8396233.6 1.146075
65 4784489028 16713043 69163 0.006699 19146159.7 1.145582
66 4784489030 9323852 69163 0.006699 10683978.4 1.145876
67 4784489032 6996983 69163 0.006699 8016917.5 1.145768
68 4784489034 15705728 69163 0.006699 17993986.3 1.145696
69 4784489036 7238561 69163 0.006699 8292021.0 1.145534
70 4784489038 8456886 69163 0.006699 9693386.9 1.146212
71 4784489040 18649135 69163 0.006699 21367956.8 1.145788
72 4784489042 6996106 69163 0.006699 8015131.5 1.145656
73 4784489044 7458485 69163 0.006699 8547182.7 1.145968
74 4784489046 13985893 69163 0.006699 16025967.6 1.145867
75 4784489048 6991301 69163 0.006699 8012983.8 1.146136
76 4784489050 10461258 69163 0.006699 11988622.6 1.146002
77 4784489052 16781933 69163 0.006699 19231161.2 1.145944
78 4784489054 6996660 69163 0.006699 8013319.2 1.145306
79 4784489056 7083272 69163 0.006699 8118102.1 1.146095
80 4784489058 14279742 69163 0.006699 16251685.5 1.138094
81 201903020 604035 14029 0.009113 681440.6 1.128148
82 201903022 408011 14029 0.009113 460168.6 1.127834
83 201903024 836012 14029 0.009113 943533.2 1.128612
84 2019030200 4751339 44927 0.007246 5418409.4 1.140396
85 2019030202 3852860 44927 0.007246 4394060.0 1.140467
86 2019030204 6503179 44927 0.007246 7418113.8 1.140690
87 20190302000 38339933 142067 0.005910 44197474.5 1.152779
88 20190302002 28298428 142067 0.005910 32622696.1 1.152809
89 20190302004 52371620 142067 0.005910 60379561.6 1.152906
— 前80偶最小 6990820 69163 0.006699 8012983.6 1.138094
— 前80偶最大 23871687 69163 0.006699 27350984.5 1.146252
— 后9偶最小 408011 14029 0.005910 460168.6 1.127834
— 后9偶最大 52371620 142067 0.009113 60379561.6 1.152906

yangchuanju · 发表于 2026-9-12 18:31

表4——连乘积与哈李对数式的比均约等于1.26
序号偶数哥猜数连乘积/哈李对数
1 4784488900 9327768 1.260305
2 4784488902 13983768 1.260305
3 4784488904 7934960 1.260305
4 4784488906 6996206 1.260305
5 4784488908 14942506 1.260305
6 4784488910 9333548 1.260305
7 4784488912 9038264 1.260305
8 4784488914 14886261 1.260305
9 4784488916 7068771 1.260305
10 4784488918 7773371 1.260305
11 4784488920 18661571 1.260305
12 4784488922 6993701 1.260305
13 4784488924 7009451 1.260305
14 4784488926 16791125 1.260305
15 4784488928 7234636 1.260305
16 4784488930 10262580 1.260305
17 4784488932 14378943 1.260305
18 4784488934 7336817 1.260305
19 4784488936 7052669 1.260305
20 4784488938 13985241 1.260305
21 4784488940 12455228 1.260305
22 4784488942 7514581 1.260305
23 4784488944 14385955 1.260305
24 4784488946 7059300 1.260305
25 4784488948 6990820 1.260305
26 4784488950 18830012 1.260305
27 4784488952 7403623 1.260305
28 4784488954 8393394 1.260305
29 4784488956 15256790 1.260305
30 4784488958 6995175 1.260305
31 4784488960 9338990 1.260305
32 4784488962 16196635 1.260305
33 4784488964 7041226 1.260305
34 4784488966 6992035 1.260305
35 4784488968 16783998 1.260305
36 4784488970 9328539 1.260305
37 4784488972 6994430 1.260305
38 4784488974 14471293 1.260305
39 4784488976 7514823 1.260305
40 4784488978 7064242 1.260305
41 4784488980 19560971 1.260305
42 4784488982 9160991 1.260305
43 4784488984 7783864 1.260305
44 4784488986 14296753 1.260305
45 4784488988 7035357 1.260305
46 4784488990 9879727 1.260305
47 4784488992 13989554 1.260305
48 4784488994 7008250 1.260305
49 4784488996 8394240 1.260305
50 4784488998 14327005 1.260305
51 4784489000 9333158 1.260305
52 4784489002 7016531 1.260305
53 4784489004 13989453 1.260305
54 4784489006 8039542 1.260305
55 4784489008 7730328 1.260305
56 4784489010 23871687 1.260305
57 4784489012 6992840 1.260305
58 4784489014 7171092 1.260305
59 4784489016 13989241 1.260305
60 4784489018 7282309 1.260305
61 4784489020 9672342 1.260305
62 4784489022 14040955 1.260305
63 4784489024 8389893 1.260305
64 4784489026 7326078 1.260305
65 4784489028 16713043 1.260305
66 4784489030 9323852 1.260305
67 4784489032 6996983 1.260305
68 4784489034 15705728 1.260305
69 4784489036 7238561 1.260305
70 4784489038 8456886 1.260305
71 4784489040 18649135 1.260305
72 4784489042 6996106 1.260305
73 4784489044 7458485 1.260305
74 4784489046 13985893 1.260305
75 4784489048 6991301 1.260305
76 4784489050 10461258 1.260305
77 4784489052 16781933 1.260305
78 4784489054 6996660 1.260305
79 4784489056 7083272 1.260305
80 4784489058 14279742 1.260305
81 201903020 604035 1.262014
82 201903022 408011 1.262014
83 201903024 836012 1.262014
84 2019030200 4751339 1.259679
85 2019030202 3852860 1.259679
86 2019030204 6503179 1.259679
87 20190302000 38339933 1.260208
88 20190302002 28298428 1.260208
89 20190302004 52371620 1.260208
— 前80偶最小 6990820 1.260305
— 前80偶最大 23871687 1.260305
— 后9偶最小 408011 1.259679
— 后9偶最大 52371620 1.262014

yangchuanju · 发表于 2026-9-12 18:33

表5——杨修正系数及精度
杨修正系数lgN/(lgN-0.878)
序号偶数哥猜数杨乘数哈李*杨/哥数
1 4784488900 9327768 1.099752 0.999481
2 4784488902 13983768 1.099752 1.000044
3 4784488904 7934960 1.099752 0.999822
4 4784488906 6996206 1.099752 0.999944
5 4784488908 14942506 1.099752 0.999788
6 4784488910 9333548 1.099752 1.000228
7 4784488912 9038264 1.099752 0.999920
8 4784488914 14886261 1.099752 0.999883
9 4784488916 7068771 1.099752 0.999579
10 4784488918 7773371 1.099752 0.999726
11 4784488920 18661571 1.099752 0.999882
12 4784488922 6993701 1.099752 0.999784
13 4784488924 7009451 1.099752 0.999852
14 4784488926 16791125 1.099752 0.999901
15 4784488928 7234636 1.099752 0.999746
16 4784488930 10262580 1.099752 0.999952
17 4784488932 14378943 1.099752 0.999933
18 4784488934 7336817 1.099752 0.999930
19 4784488936 7052669 1.099752 0.999224
20 4784488938 13985241 1.099752 0.999939
21 4784488940 12455228 1.099752 0.999958
22 4784488942 7514581 1.099752 0.999934
23 4784488944 14385955 1.099752 0.999860
24 4784488946 7059300 1.099752 0.999751
25 4784488948 6990820 1.099752 1.000196
26 4784488950 18830012 1.099752 0.999650
27 4784488952 7403623 1.099752 0.999983
28 4784488954 8393394 1.099752 0.999671
29 4784488956 15256790 1.099752 0.999928
30 4784488958 6995175 1.099752 0.999574
31 4784488960 9338990 1.099752 0.999762
32 4784488962 16196635 1.099752 1.000060
33 4784488964 7041226 1.099752 0.999443
34 4784488966 6992035 1.099752 1.000022
35 4784488968 16783998 1.099752 0.999837
36 4784488970 9328539 1.099752 0.999883
37 4784488972 6994430 1.099752 0.999880
38 4784488974 14471293 1.099752 0.999676
39 4784488976 7514823 1.099752 0.999728
40 4784488978 7064242 1.099752 0.999799
41 4784488980 19560971 1.099752 0.999710
42 4784488982 9160991 1.099752 0.999671
43 4784488984 7783864 1.099752 0.999582
44 4784488986 14296753 1.099752 0.999888
45 4784488988 7035357 1.099752 0.999585
46 4784488990 9879727 1.099752 0.999657
47 4784488992 13989554 1.099752 0.999630
48 4784488994 7008250 1.099752 1.000209
49 4784488996 8394240 1.099752 0.999570
50 4784488998 14327005 1.099752 0.999893
51 4784489000 9333158 1.099752 1.000077
52 4784489002 7016531 1.099752 0.999956
53 4784489004 13989453 1.099752 0.999638
54 4784489006 8039542 1.099752 0.999998
55 4784489008 7730328 1.099752 0.999558
56 4784489010 23871687 1.099752 0.999790
57 4784489012 6992840 1.099752 0.999907
58 4784489014 7171092 1.099752 1.000054
59 4784489016 13989241 1.099752 0.999809
60 4784489018 7282309 1.099752 0.999787
61 4784489020 9672342 1.099752 0.999573
62 4784489022 14040955 1.099752 0.999860
63 4784489024 8389893 1.099752 1.000088
64 4784489026 7326078 1.099752 1.000074
65 4784489028 16713043 1.099752 0.999644
66 4784489030 9323852 1.099752 0.999900
67 4784489032 6996983 1.099752 0.999806
68 4784489034 15705728 1.099752 0.999743
69 4784489036 7238561 1.099752 0.999602
70 4784489038 8456886 1.099752 1.000194
71 4784489040 18649135 1.099752 0.999824
72 4784489042 6996106 1.099752 0.999708
73 4784489044 7458485 1.099752 0.999980
74 4784489046 13985893 1.099752 0.999892
75 4784489048 6991301 1.099752 1.000127
76 4784489050 10461258 1.099752 1.000010
77 4784489052 16781933 1.099752 0.999960
78 4784489054 6996660 1.099752 0.999403
79 4784489056 7083272 1.099752 1.000091
80 4784489058 14279742 1.099752 0.993110
81 201903020 604035 1.118215 0.999602
82 201903022 408011 1.118215 0.999324
83 201903024 836012 1.118215 1.000013
84 2019030200 4751339 1.104187 0.999629
85 2019030202 3852860 1.104187 0.999691
86 2019030204 6503179 1.104187 0.999886
87 20190302000 38339933 1.093135 0.999949
88 20190302002 28298428 1.093135 0.999975
89 20190302004 52371620 1.093135 1.000059
— 前80偶最小 6990820 1.099752 0.993110
— 前80偶最大 23871687 1.099752 1.000228
— 后9偶最小 408011 1.093135 0.999324
— 后9偶最大 52371620 1.118215 1.000059

yangchuanju · 发表于 2026-9-12 18:35

本帖最后由 yangchuanju 于 2026-9-13 05:32 编辑

表6——愚公688（奚）高精度计算式及精度
奚氏偶数1+1组合数量计算式Xi(M)=t2*c1*M/(logM)^2
式中：动态修正系数 t2=1.358-log(M)^(0.5)*.05484; (范围：t2＞1）
log(M)——自然对数；
C1--类似拉曼扭杨系数C(N)，略作改进；（只计算√M内的素数）

序号偶数哥猜数奚t2 C1 Xi(M) 奚哥数/哥数
1 4784488900 9327768 1.099096 0.880216 9317359.6 0.998884
2 4784488902 13983768 1.099096 1.320324 13976039.4 0.999447
3 4784488904 7934960 1.099096 0.749039 7928812.2 0.999225
4 4784488906 6996206 1.099096 0.660504 6991642.3 0.999348
5 4784488908 14942506 1.099096 1.410485 14930421.1 0.999191
6 4784488910 9333548 1.099096 0.881420 9330105.7 0.999631
7 4784488912 9038264 1.099096 0.853271 9032144.6 0.999323
8 4784488914 14886261 1.099096 1.405309 14875636.7 0.999286
9 4784488916 7068771 1.099096 0.667111 7061577.8 0.998982
10 4784488918 7773371 1.099096 0.733715 7766602.8 0.999129
11 4784488920 18661571 1.099096 1.761709 18648240.1 0.999286
12 4784488922 6993701 1.099096 0.660162 6988019.7 0.999188
13 4784488924 7009451 1.099096 0.661694 7004233.2 0.999256
14 4784488926 16791125 1.099096 1.585163 16779445.9 0.999304
15 4784488928 7234636 1.099096 0.682879 7228483.1 0.999150
16 4784488930 10262580 1.099096 0.968886 10255963.5 0.999355
17 4784488932 14378943 1.099096 1.357484 14369393.7 0.999336
18 4784488934 7336817 1.099096 0.692651 7331925.3 0.999333
19 4784488936 7052669 1.099096 0.665355 7042989.2 0.998627
20 4784488938 13985241 1.099096 1.320324 13976039.5 0.999342
21 4784488940 12455228 1.099096 1.175900 12447267.6 0.999361
22 4784488942 7514581 1.099096 0.709436 7509597.7 0.999337
23 4784488944 14385955 1.099096 1.358047 14375355.0 0.999263
24 4784488946 7059300 1.099096 0.666332 7053328.4 0.999154
25 4784488948 6990820 1.099096 0.660162 6988019.8 0.999599
26 4784488950 18830012 1.099096 1.777198 18812192.9 0.999054
27 4784488952 7403623 1.099096 0.698995 7399079.8 0.999386
28 4784488954 8393394 1.099096 0.792194 8385623.7 0.999074
29 4784488956 15256790 1.099096 1.440353 15246588.6 0.999331
30 4784488958 6995175 1.099096 0.660162 6988019.8 0.998977
31 4784488960 9338990 1.099096 0.881523 9331195.2 0.999165
32 4784488962 16196635 1.099096 1.529283 16187939.4 0.999463
33 4784488964 7041226 1.099096 0.664421 7033103.8 0.998846
34 4784488966 6992035 1.099096 0.660162 6988019.8 0.999426
35 4784488968 16783998 1.099096 1.584388 16771247.5 0.999240
36 4784488970 9328539 1.099096 0.880643 9321880.5 0.999286
37 4784488972 6994430 1.099096 0.660294 6989417.1 0.999283
38 4784488974 14471293 1.099096 1.365852 14457972.0 0.999079
39 4784488976 7514823 1.099096 0.709313 7508295.7 0.999131
40 4784488978 7064242 1.099096 0.666830 7058605.9 0.999202
41 4784488980 19560971 1.099096 1.846298 19543638.6 0.999114
42 4784488982 9160991 1.099096 0.864642 9152511.8 0.999074
43 4784488984 7783864 1.099096 0.734600 7775969.4 0.998986
44 4784488986 14296753 1.099096 1.349664 14286618.3 0.999291
45 4784488988 7035357 1.099096 0.663961 7028238.3 0.998988
46 4784488990 9879727 1.099096 0.932466 9870446.6 0.999061
47 4784488992 13989554 1.099096 1.320324 13976039.7 0.999034
48 4784488994 7008250 1.099096 0.661816 7005533.7 0.999612
49 4784488996 8394240 1.099096 0.792194 8385623.8 0.998974
50 4784488998 14327005 1.099096 1.352527 14316918.7 0.999296
51 4784489000 9333158 1.099096 0.881250 9328304.6 0.999480
52 4784489002 7016531 1.099096 0.662430 7012033.7 0.999359
53 4784489004 13989453 1.099096 1.320324 13976039.7 0.999041
54 4784489006 8039542 1.099096 0.759045 8034728.1 0.999401
55 4784489008 7730328 1.099096 0.729529 7722298.2 0.998961
56 4784489010 23871687 1.099096 2.253352 23852441.1 0.999194
57 4784489012 6992840 1.099096 0.660162 6988019.9 0.999311
58 4784489014 7171092 1.099096 0.677089 7167199.9 0.999457
59 4784489016 13989241 1.099096 1.320530 13978225.0 0.999213
60 4784489018 7282309 1.099096 0.687407 7276414.3 0.999191
61 4784489020 9672342 1.099096 0.912816 9662447.2 0.998977
62 4784489022 14040955 1.099096 1.325479 14030605.7 0.999263
63 4784489024 8389893 1.099096 0.792194 8385623.8 0.999491
64 4784489026 7326078 1.099096 0.691736 7322247.1 0.999477
65 4784489028 16713043 1.099096 1.577385 16697119.2 0.999047
66 4784489030 9323852 1.099096 0.880216 9317359.8 0.999304
67 4784489032 6996983 1.099096 0.660486 6991450.4 0.999209
68 4784489034 15705728 1.099096 1.482462 15692323.5 0.999147
69 4784489036 7238561 1.099096 0.683151 7231364.6 0.999006
70 4784489038 8456886 1.099096 0.798604 8453477.8 0.999597
71 4784489040 18649135 1.099096 1.760432 18634719.7 0.999227
72 4784489042 6996106 1.099096 0.660339 6989892.9 0.999112
73 4784489044 7458485 1.099096 0.704173 7453887.9 0.999384
74 4784489046 13985893 1.099096 1.320324 13976039.8 0.999295
75 4784489048 6991301 1.099096 0.660162 6988019.9 0.999531
76 4784489050 10461258 1.099096 0.987701 10455123.3 0.999414
77 4784489052 16781933 1.099096 1.584388 16771247.8 0.999363
78 4784489054 6996660 1.099096 0.660189 6988312.4 0.998807
79 4784489056 7083272 1.099096 0.668822 7079692.2 0.999495
80 4784489058 14279742 1.099096 1.338920 14172885.5 0.992517
81 201903020 604035 1.118184 0.978018 603777.6 0.999574
82 201903022 408011 1.118184 0.660443 407723.7 0.999296
83 201903024 836012 1.118184 1.354178 835999.7 0.999985
84 2019030200 4751339 1.104156 0.978018 4749440.3 0.999600
85 2019030202 3852860 1.104156 0.793123 3851559.5 0.999662
86 2019030204 6503179 1.104156 1.338962 6502256.7 0.999858
87 20190302000 38339933 1.090864 0.978029 38258318.7 0.997871
88 20190302002 28298428 1.090864 0.721895 28238932.6 0.997898
89 20190302004 52371620 1.090864 1.336117 52265893.8 0.997981
— 前80偶最小 6990820 1.099096 0.660162 6988019.7 0.992517
— 前80偶最大 23871687 1.099096 2.253352 23852441.1 0.999631
— 后9偶最小 408011 1.090864 0.660443 407723.7 0.997871
— 后9偶最大 52371620 1.118184 1.354178 52265893.8 0.999985

yangchuanju · 发表于 2026-9-12 18:37

表7——素数连乘积、奇合连乘积、含偶合数连乘积转换表
序号偶数哥猜数素数连乘积奇合连乘积合数连乘积奇连哥合连哥奇连哥/哥数
1 4784488900 9327768 0.006699 463.33 16022492.0 10683978.1 10683978.1 1.145395
2 4784488902 13983768 0.006699 463.33 16022492.0 16025967.1 16025967.1 1.146041
3 4784488904 7934960 0.006699 463.33 16022492.0 9091766.2 9091766.2 1.145786
4 4784488906 6996206 0.006699 463.33 16022492.0 8017137.5 8017137.5 1.145926
5 4784488908 14942506 0.006699 463.33 16022492.0 17120332.2 17120332.2 1.145747
6 4784488910 9333548 0.006699 463.33 16022492.0 10698593.7 10698593.7 1.146252
7 4784488912 9038264 0.006699 463.33 16022492.0 10356929.3 10356929.3 1.145898
8 4784488914 14886261 0.006699 463.33 16022492.0 17057512.3 17057512.3 1.145856
9 4784488916 7068771 0.006699 463.33 16022492.0 8097330.8 8097330.8 1.145508
10 4784488918 7773371 0.006699 463.33 16022492.0 8905764.9 8905764.9 1.145676
11 4784488920 18661571 0.006699 463.33 16022492.0 21383460.1 21383460.1 1.145855
12 4784488922 6993701 0.006699 463.33 16022492.0 8012983.6 8012983.6 1.145743
13 4784488924 7009451 0.006699 463.33 16022492.0 8031575.2 8031575.2 1.145821
14 4784488926 16791125 0.006699 463.33 16022492.0 19240561.7 19240561.7 1.145877
15 4784488928 7234636 0.006699 463.33 16022492.0 8288716.8 8288716.8 1.145699
16 4784488930 10262580 0.006699 463.33 16022492.0 11760251.1 11760251.1 1.145935
17 4784488932 14378943 0.006699 463.33 16022492.0 16477016.4 16477016.4 1.145913
18 4784488934 7336817 0.006699 463.33 16022492.0 8407331.4 8407331.4 1.145910
19 4784488936 7052669 0.006699 463.33 16022492.0 8076015.7 8076015.7 1.145101
20 4784488938 13985241 0.006699 463.33 16022492.0 16025967.2 16025967.2 1.145920
21 4784488940 12455228 0.006699 463.33 16022492.0 14272963.6 14272963.6 1.145942
22 4784488942 7514581 0.006699 463.33 16022492.0 8611063.8 8611063.8 1.145914
23 4784488944 14385955 0.006699 463.33 16022492.0 16483852.0 16483852.0 1.145830
24 4784488946 7059300 0.006699 463.33 16022492.0 8087871.3 8087871.3 1.145704
25 4784488948 6990820 0.006699 463.33 16022492.0 8012983.6 8012983.6 1.146215
26 4784488950 18830012 0.006699 463.33 16022492.0 21571460.7 21571460.7 1.145589
27 4784488952 7403623 0.006699 463.33 16022492.0 8484335.6 8484335.6 1.145971
28 4784488954 8393394 0.006699 463.33 16022492.0 9615580.4 9615580.4 1.145613
29 4784488956 15256790 0.006699 463.33 16022492.0 17482873.4 17482873.4 1.145908
30 4784488958 6995175 0.006699 463.33 16022492.0 8012983.7 8012983.7 1.145502
31 4784488960 9338990 0.006699 463.33 16022492.0 10699843.0 10699843.0 1.145717
32 4784488962 16196635 0.006699 463.33 16022492.0 18562296.3 18562296.3 1.146059
33 4784488964 7041226 0.006699 463.33 16022492.0 8064680.3 8064680.3 1.145352
34 4784488966 6992035 0.006699 463.33 16022492.0 8012983.7 8012983.7 1.146016
35 4784488968 16783998 0.006699 463.33 16022492.0 19231160.8 19231160.8 1.145803
36 4784488970 9328539 0.006699 463.33 16022492.0 10689162.1 10689162.1 1.145856
37 4784488972 6994430 0.006699 463.33 16022492.0 8014586.0 8014586.0 1.145853
38 4784488974 14471293 0.006699 463.33 16022492.0 16578586.9 16578586.9 1.145619
39 4784488976 7514823 0.006699 463.33 16022492.0 8609570.8 8609570.8 1.145678
40 4784488978 7064242 0.006699 463.33 16022492.0 8093922.9 8093922.9 1.145760
41 4784488980 19560971 0.006699 463.33 16022492.0 22410190.8 22410190.8 1.145658
42 4784488982 9160991 0.006699 463.33 16022492.0 10494951.4 10494951.4 1.145613
43 4784488984 7783864 0.006699 463.33 16022492.0 8916505.3 8916505.3 1.145511
44 4784488986 14296753 0.006699 463.33 16022492.0 16382100.0 16382100.0 1.145862
45 4784488988 7035357 0.006699 463.33 16022492.0 8059101.2 8059101.2 1.145514
46 4784488990 9879727 0.006699 463.33 16022492.0 11318188.8 11318188.8 1.145597
47 4784488992 13989554 0.006699 463.33 16022492.0 16025967.4 16025967.4 1.145567
48 4784488994 7008250 0.006699 463.33 16022492.0 8033066.4 8033066.4 1.146230
49 4784488996 8394240 0.006699 463.33 16022492.0 9615580.5 9615580.5 1.145497
50 4784488998 14327005 0.006699 463.33 16022492.0 16416844.7 16416844.7 1.145867
51 4784489000 9333158 0.006699 463.33 16022492.0 10696528.4 10696528.4 1.146078
52 4784489002 7016531 0.006699 463.33 16022492.0 8040519.8 8040519.8 1.145939
53 4784489004 13989453 0.006699 463.33 16022492.0 16025967.5 16025967.5 1.145575
54 4784489006 8039542 0.006699 463.33 16022492.0 9213217.3 9213217.3 1.145988
55 4784489008 7730328 0.006699 463.33 16022492.0 8854962.0 8854962.0 1.145483
56 4784489010 23871687 0.006699 463.33 16022492.0 27350984.5 27350984.5 1.145750
57 4784489012 6992840 0.006699 463.33 16022492.0 8012983.7 8012983.7 1.145884
58 4784489014 7171092 0.006699 463.33 16022492.0 8218444.9 8218444.9 1.146052
59 4784489016 13989241 0.006699 463.33 16022492.0 16028473.3 16028473.3 1.145771
60 4784489018 7282309 0.006699 463.33 16022492.0 8343678.3 8343678.3 1.145746
61 4784489020 9672342 0.006699 463.33 16022492.0 11079681.2 11079681.2 1.145501
62 4784489022 14040955 0.006699 463.33 16022492.0 16088536.9 16088536.9 1.145829
63 4784489024 8389893 0.006699 463.33 16022492.0 9615580.5 9615580.5 1.146091
64 4784489026 7326078 0.006699 463.33 16022492.0 8396233.6 8396233.6 1.146075
65 4784489028 16713043 0.006699 463.33 16022492.0 19146159.7 19146159.7 1.145582
66 4784489030 9323852 0.006699 463.33 16022492.0 10683978.4 10683978.4 1.145876
67 4784489032 6996983 0.006699 463.33 16022492.0 8016917.5 8016917.5 1.145768
68 4784489034 15705728 0.006699 463.33 16022492.0 17993986.3 17993986.3 1.145696
69 4784489036 7238561 0.006699 463.33 16022492.0 8292021.0 8292021.0 1.145534
70 4784489038 8456886 0.006699 463.33 16022492.0 9693386.9 9693386.9 1.146212
71 4784489040 18649135 0.006699 463.33 16022492.0 21367956.8 21367956.8 1.145788
72 4784489042 6996106 0.006699 463.33 16022492.0 8015131.5 8015131.5 1.145656
73 4784489044 7458485 0.006699 463.33 16022492.0 8547182.7 8547182.7 1.145968
74 4784489046 13985893 0.006699 463.33 16022492.0 16025967.6 16025967.6 1.145867
75 4784489048 6991301 0.006699 463.33 16022492.0 8012983.8 8012983.8 1.146136
76 4784489050 10461258 0.006699 463.33 16022492.0 11988622.6 11988622.6 1.146002
77 4784489052 16781933 0.006699 463.33 16022492.0 19231161.2 19231161.2 1.145944
78 4784489054 6996660 0.006699 463.33 16022492.0 8013319.2 8013319.2 1.145306
79 4784489056 7083272 0.006699 463.33 16022492.0 8118102.1 8118102.1 1.146095
80 4784489058 14279742 0.006699 463.33 16022492.0 16251685.5 16251685.5 1.138094
81 201903020 604035 0.009113 127.84 896688.2 681440.6 681440.6 1.128148
82 201903022 408011 0.009113 127.84 896688.2 460168.6 460168.6 1.127834
83 201903024 836012 0.009113 127.84 896688.2 943533.2 943533.2 1.128612
84 2019030200 4751339 0.007246 325.54 7312534.7 5418409.4 5418409.4 1.140396
85 2019030202 3852860 0.007246 325.54 7312534.7 4394060.0 4394060.0 1.140467
86 2019030204 6503179 0.007246 325.54 7312534.7 7418113.8 7418113.8 1.140690
87 20190302000 38339933 0.005910 839.67 59643972.9 44197474.5 44197474.5 1.152779
88 20190302002 28298428 0.005910 839.67 59643972.9 32622696.1 32622696.1 1.152809
89 20190302004 52371620 0.005910 839.67 59643972.9 60379561.6 60379561.6 1.152906
— 前80偶最小 6990820 0.006699 463.3322334 16022492.0 8012983.6 8012983.6 1.138094
— 前80偶最大 23871687 0.006699 463.3322334 16022492.0 27350984.5 27350984.5 1.146252
— 后9偶最小 408011 0.005910 127.8426245 896688.2 460168.6 460168.6 1.127834
— 后9偶最大 52371620 0.009113 839.6656895 59643972.9 60379561.6 60379561.6 1.152906

yangchuanju · 发表于 2026-9-12 18:40

表8——不计波因并乘3/7*5/18的鲁思顺哥猜数
序号偶数哥猜数鲁合连哥鲁合哥/哥数
1 4784488900 9327768 1907439.5 0.204490
2 4784488902 13983768 1907439.5 0.136404
3 4784488904 7934960 1907439.5 0.240384
4 4784488906 6996206 1907439.5 0.272639
5 4784488908 14942506 1907439.5 0.127652
6 4784488910 9333548 1907439.5 0.204364
7 4784488912 9038264 1907439.5 0.211040
8 4784488914 14886261 1907439.5 0.128134
9 4784488916 7068771 1907439.5 0.269840
10 4784488918 7773371 1907439.5 0.245381
11 4784488920 18661571 1907439.5 0.102212
12 4784488922 6993701 1907439.5 0.272737
13 4784488924 7009451 1907439.5 0.272124
14 4784488926 16791125 1907439.5 0.113598
15 4784488928 7234636 1907439.5 0.263654
16 4784488930 10262580 1907439.5 0.185864
17 4784488932 14378943 1907439.5 0.132655
18 4784488934 7336817 1907439.5 0.259982
19 4784488936 7052669 1907439.5 0.270456
20 4784488938 13985241 1907439.5 0.136389
21 4784488940 12455228 1907439.5 0.153144
22 4784488942 7514581 1907439.5 0.253832
23 4784488944 14385955 1907439.5 0.132590
24 4784488946 7059300 1907439.5 0.270202
25 4784488948 6990820 1907439.5 0.272849
26 4784488950 18830012 1907439.5 0.101298
27 4784488952 7403623 1907439.5 0.257636
28 4784488954 8393394 1907439.5 0.227255
29 4784488956 15256790 1907439.5 0.125022
30 4784488958 6995175 1907439.5 0.272679
31 4784488960 9338990 1907439.5 0.204245
32 4784488962 16196635 1907439.5 0.117768
33 4784488964 7041226 1907439.5 0.270896
34 4784488966 6992035 1907439.5 0.272802
35 4784488968 16783998 1907439.5 0.113646
36 4784488970 9328539 1907439.5 0.204474
37 4784488972 6994430 1907439.5 0.272708
38 4784488974 14471293 1907439.5 0.131809
39 4784488976 7514823 1907439.5 0.253824
40 4784488978 7064242 1907439.5 0.270013
41 4784488980 19560971 1907439.5 0.097513
42 4784488982 9160991 1907439.5 0.208213
43 4784488984 7783864 1907439.5 0.245050
44 4784488986 14296753 1907439.5 0.133418
45 4784488988 7035357 1907439.5 0.271122
46 4784488990 9879727 1907439.5 0.193066
47 4784488992 13989554 1907439.5 0.136347
48 4784488994 7008250 1907439.5 0.272171
49 4784488996 8394240 1907439.5 0.227232
50 4784488998 14327005 1907439.5 0.133136
51 4784489000 9333158 1907439.5 0.204372
52 4784489002 7016531 1907439.5 0.271849
53 4784489004 13989453 1907439.5 0.136348
54 4784489006 8039542 1907439.5 0.237257
55 4784489008 7730328 1907439.5 0.246748
56 4784489010 23871687 1907439.5 0.079904
57 4784489012 6992840 1907439.5 0.272770
58 4784489014 7171092 1907439.5 0.265990
59 4784489016 13989241 1907439.5 0.136350
60 4784489018 7282309 1907439.5 0.261928
61 4784489020 9672342 1907439.5 0.197206
62 4784489022 14040955 1907439.5 0.135848
63 4784489024 8389893 1907439.5 0.227350
64 4784489026 7326078 1907439.5 0.260363
65 4784489028 16713043 1907439.5 0.114129
66 4784489030 9323852 1907439.5 0.204576
67 4784489032 6996983 1907439.5 0.272609
68 4784489034 15705728 1907439.5 0.121449
69 4784489036 7238561 1907439.5 0.263511
70 4784489038 8456886 1907439.5 0.225549
71 4784489040 18649135 1907439.5 0.102280
72 4784489042 6996106 1907439.5 0.272643
73 4784489044 7458485 1907439.5 0.255741
74 4784489046 13985893 1907439.5 0.136383
75 4784489048 6991301 1907439.5 0.272830
76 4784489050 10461258 1907439.5 0.182334
77 4784489052 16781933 1907439.5 0.113660
78 4784489054 6996660 1907439.5 0.272621
79 4784489056 7083272 1907439.5 0.269288
80 4784489058 14279742 1907439.5 0.133577
81 201903020 604035 106748.6 0.176726
82 201903022 408011 106748.6 0.261632
83 201903024 836012 106748.6 0.127688
84 2019030200 4751339 870539.9 0.183220
85 2019030202 3852860 870539.9 0.225946
86 2019030204 6503179 870539.9 0.133864
87 20190302000 38339933 7100473.0 0.185198
88 20190302002 28298428 7100473.0 0.250914
89 20190302004 52371620 7100473.0 0.135579
— 前80偶最小 6990820 1907439.5 0.079904
— 前80偶最大 23871687 1907439.5 0.272849
— 后9偶最小 408011 106748.6 0.127688
— 后9偶最大 52371620 7100473.0 0.261632

yangchuanju · 发表于 2026-9-12 18:41

表9——吴代业的哥猜数计算式K*(A+Fj*A/lnA)/(LnA)^2
序号偶数哥猜数模30余数吴系数K 吴Fj 吴系数1+Fj/lnA 吴哥数吴哥/哥数
1 4784488900 9327768 10 0.8333 3.321378 1.149017 9221748.5 0.988634
2 4784488902 13983768 12 1.2500 3.321378 1.149017 13832622.7 0.989191
3 4784488904 7934960 14 0.6250 3.321378 1.149017 6916311.4 0.871625
4 4784488906 6996206 16 0.6250 3.321378 1.149017 6916311.4 0.988580
5 4784488908 14942506 18 1.2500 3.321378 1.149017 13832622.7 0.925723
6 4784488910 9333548 20 0.8333 3.321378 1.149017 9221748.5 0.988022
7 4784488912 9038264 22 0.6250 3.321378 1.149017 6916311.4 0.765226
8 4784488914 14886261 24 1.2500 3.321378 1.149017 13832622.8 0.929221
9 4784488916 7068771 26 0.6250 3.321378 1.149017 6916311.4 0.978432
10 4784488918 7773371 28 0.6250 3.321378 1.149017 6916311.4 0.889744
11 4784488920 18661571 0 1.6667 3.321378 1.149017 18443497.0 0.988314
12 4784488922 6993701 2 0.6250 3.321378 1.149017 6916311.4 0.988934
13 4784488924 7009451 4 0.6250 3.321378 1.149017 6916311.4 0.986712
14 4784488926 16791125 6 1.2500 3.321378 1.149017 13832622.8 0.823806
15 4784488928 7234636 8 0.6250 3.321378 1.149017 6916311.4 0.956000
16 4784488930 10262580 10 0.8333 3.321378 1.149017 9221748.5 0.898580
17 4784488932 14378943 12 1.2500 3.321378 1.149017 13832622.8 0.962006
18 4784488934 7336817 14 0.6250 3.321378 1.149017 6916311.4 0.942686
19 4784488936 7052669 16 0.6250 3.321378 1.149017 6916311.4 0.980666
20 4784488938 13985241 18 1.2500 3.321378 1.149017 13832622.8 0.989087
21 4784488940 12455228 20 0.8333 3.321378 1.149017 9221748.6 0.740392
22 4784488942 7514581 22 0.6250 3.321378 1.149017 6916311.4 0.920386
23 4784488944 14385955 24 1.2500 3.321378 1.149017 13832622.8 0.961537
24 4784488946 7059300 26 0.6250 3.321378 1.149017 6916311.4 0.979745
25 4784488948 6990820 28 0.6250 3.321378 1.149017 6916311.4 0.989342
26 4784488950 18830012 0 1.6667 3.321378 1.149017 18443497.1 0.979473
27 4784488952 7403623 2 0.6250 3.321378 1.149017 6916311.4 0.934179
28 4784488954 8393394 4 0.6250 3.321378 1.149017 6916311.4 0.824018
29 4784488956 15256790 6 1.2500 3.321378 1.149017 13832622.9 0.906654
30 4784488958 6995175 8 0.6250 3.321378 1.149017 6916311.4 0.988726
31 4784488960 9338990 10 0.8333 3.321378 1.149017 9221748.6 0.987446
32 4784488962 16196635 12 1.2500 3.321378 1.149017 13832622.9 0.854043
33 4784488964 7041226 14 0.6250 3.321378 1.149017 6916311.4 0.982260
34 4784488966 6992035 16 0.6250 3.321378 1.149017 6916311.4 0.989170
35 4784488968 16783998 18 1.2500 3.321378 1.149017 13832622.9 0.824155
36 4784488970 9328539 20 0.8333 3.321378 1.149017 9221748.6 0.988552
37 4784488972 6994430 22 0.6250 3.321378 1.149017 6916311.5 0.988831
38 4784488974 14471293 24 1.2500 3.321378 1.149017 13832622.9 0.955866
39 4784488976 7514823 26 0.6250 3.321378 1.149017 6916311.5 0.920356
40 4784488978 7064242 28 0.6250 3.321378 1.149017 6916311.5 0.979059
41 4784488980 19560971 0 1.6667 3.321378 1.149017 18443497.2 0.942872
42 4784488982 9160991 2 0.6250 3.321378 1.149017 6916311.5 0.754974
43 4784488984 7783864 4 0.6250 3.321378 1.149017 6916311.5 0.888545
44 4784488986 14296753 6 1.2500 3.321378 1.149017 13832622.9 0.967536
45 4784488988 7035357 8 0.6250 3.321378 1.149017 6916311.5 0.983079
46 4784488990 9879727 10 0.8333 3.321378 1.149017 9221748.6 0.933401
47 4784488992 13989554 12 1.2500 3.321378 1.149017 13832623.0 0.988782
48 4784488994 7008250 14 0.6250 3.321378 1.149017 6916311.5 0.986881
49 4784488996 8394240 16 0.6250 3.321378 1.149017 6916311.5 0.823935
50 4784488998 14327005 18 1.2500 3.321378 1.149017 13832623.0 0.965493
51 4784489000 9333158 20 0.8333 3.321378 1.149017 9221748.7 0.988063
52 4784489002 7016531 22 0.6250 3.321378 1.149017 6916311.5 0.985717
53 4784489004 13989453 24 1.2500 3.321378 1.149017 13832623.0 0.988789
54 4784489006 8039542 26 0.6250 3.321378 1.149017 6916311.5 0.860287
55 4784489008 7730328 28 0.6250 3.321378 1.149017 6916311.5 0.894698
56 4784489010 23871687 0 1.6667 3.321378 1.149017 18443497.4 0.772610
57 4784489012 6992840 2 0.6250 3.321378 1.149017 6916311.5 0.989056
58 4784489014 7171092 4 0.6250 3.321378 1.149017 6916311.5 0.964471
59 4784489016 13989241 6 1.2500 3.321378 1.149017 13832623.0 0.988804
60 4784489018 7282309 8 0.6250 3.321378 1.149017 6916311.5 0.949742
61 4784489020 9672342 10 0.8333 3.321378 1.149017 9221748.7 0.953414
62 4784489022 14040955 12 1.2500 3.321378 1.149017 13832623.0 0.985163
63 4784489024 8389893 14 0.6250 3.321378 1.149017 6916311.5 0.824362
64 4784489026 7326078 16 0.6250 3.321378 1.149017 6916311.5 0.944067
65 4784489028 16713043 18 1.2500 3.321378 1.149017 13832623.1 0.827654
66 4784489030 9323852 20 0.8333 3.321378 1.149017 9221748.7 0.989049
67 4784489032 6996983 22 0.6250 3.321378 1.149017 6916311.5 0.988471
68 4784489034 15705728 24 1.2500 3.321378 1.149017 13832623.1 0.880737
69 4784489036 7238561 26 0.6250 3.321378 1.149017 6916311.5 0.955482
70 4784489038 8456886 28 0.6250 3.321378 1.149017 6916311.5 0.817832
71 4784489040 18649135 0 1.6667 3.321378 1.149017 18443497.5 0.988973
72 4784489042 6996106 2 0.6250 3.321378 1.149017 6916311.5 0.988594
73 4784489044 7458485 4 0.6250 3.321378 1.149017 6916311.6 0.927308
74 4784489046 13985893 6 1.2500 3.321378 1.149017 13832623.1 0.989041
75 4784489048 6991301 8 0.6250 3.321378 1.149017 6916311.6 0.989274
76 4784489050 10461258 10 0.8333 3.321378 1.149017 9221748.7 0.881514
77 4784489052 16781933 12 1.2500 3.321378 1.149017 13832623.1 0.824257
78 4784489054 6996660 14 0.6250 3.321378 1.149017 6916311.6 0.988516
79 4784489056 7083272 16 0.6250 3.321378 1.149017 6916311.6 0.976429
80 4784489058 14279742 18 1.2500 3.321378 1.149017 13832623.1 0.968689
81 201903020 604035 20 0.8333 3.297581 1.172438 539418.5 0.893025
82 201903022 408011 22 0.6250 3.297581 1.172438 404563.9 0.991551
83 201903024 836012 24 1.2500 3.297581 1.172438 809127.8 0.967842
84 2019030200 4751339 20 0.8333 3.321378 1.155017 4233236.4 0.890956
85 2019030202 3852860 22 0.6250 3.321378 1.155017 3174927.3 0.824044
86 2019030204 6503179 24 1.2500 3.321378 1.155017 6349854.5 0.976423
87 20190302000 38339933 20 0.8333 3.336087 1.140594 34084219.5 0.889000
88 20190302002 28298428 22 0.6250 3.336087 1.140594 25563164.6 0.903342
89 20190302004 52371620 24 1.2500 3.336087 1.140594 51126329.2 0.976222
— 前80偶最小 6990820 0 0.6250 3.321378 1.149017 6916311.4 0.740392
— 前80偶最大 23871687 28 1.6667 3.321378 1.149017 18443497.5 0.989342
— 后9偶最小 408011 20 0.6250 3.297581 1.140594 404563.9 0.824044
— 后9偶最大 52371620 24 1.2500 3.336087 1.172438 51126329.2 0.991551

yangchuanju · 发表于 2026-9-12 18:54

按各个公式计算的9--11位偶数的哥猜素数对数及精度——
哈李对数式计算值均小于真实哥猜素数对数；
素数连乘积计算式计算值均大于真实哥猜素数对数；
素数连乘积计算值与哈李对数计算式计算值之比均在1.26上下；
杨在哈李对数式基础上乘一个lgN/(lgN-0.878)的修正系数后，精度还可以；
愚公688（奚）的精度最高；
吴代业的精度比愚公的精度低一些，主要是因为吴代业不考虑3和5以外的其它小素因子；
鲁思顺的精度最低，不得不承认波动因子，而且有乘了一个很小的“加强”系数。

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