简单明了容易理解和证明的猜想

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1297091+2023021191797
1297139+2023021191749
1297421+2023021191467
1298039+2023021190849
1298849+2023021190039
1299227+2023021189661
1299341+2023021189547
1299689+2023021189199
1299887+2023021189001
1300031+2023021188857
1300451+2023021188437
1300727+2023021188161
1300769+2023021188119
1300781+2023021188107
1301081+2023021187807
1301297+2023021187591
1301879+2023021187009
1302137+2023021186751
1302209+2023021186679
1302227+2023021186661
1302239+2023021186649
1303139+2023021185749
1303667+2023021185221
1303931+2023021184957
1303961+2023021184927
1304477+2023021184411
1304519+2023021184369
1304531+2023021184357
1304969+2023021183919
1305251+2023021183637
1305401+2023021183487
1305581+2023021183307
1305701+2023021183187
1306169+2023021182719
1306451+2023021182437
1307741+2023021181147
1308221+2023021180667
1308581+2023021180307
1308599+2023021180289
1308611+2023021180277
1308977+2023021179911
1309127+2023021179761
1309691+2023021179197
1309739+2023021179149
1310117+2023021178771
1310579+2023021178309
1310627+2023021178261
1310987+2023021177901
1310999+2023021177889
1311131+2023021177757
1311239+2023021177649
1311287+2023021177601
1311311+2023021177577
1311407+2023021177481
1311419+2023021177469
1311509+2023021177379
1311749+2023021177139
1312139+2023021176749
1312559+2023021176329
1312601+2023021176287
1312667+2023021176221
1313579+2023021175309
1313597+2023021175291
1313771+2023021175117
1313957+2023021174931
1314017+2023021174871
1314569+2023021174319
1314821+2023021174067
1315007+2023021173881
1315019+2023021173869
1315889+2023021172999
1317317+2023021171571
1317401+2023021171487
1318349+2023021170539
1318517+2023021170371
1318721+2023021170167
1318901+2023021169987
1318997+2023021169891
1319399+2023021169489

ysr

偶数1000000和1005000之间的偶数的方根内最少拆分个数为：8， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1000016 10  4042
1000018 10  4061
1000022 10  4071
1000148 9  4033
1000528 10  4006
1001174 10  4070
1001342 10  4076
1001516 10  4241
1002472 10  4258
1002562 9  4553
1002688 10  4062
1003796 10  4075
1004222 10  4229
1004368 8  4044
1004638 9  4050
1004812 9  4093
1004852 10  4122
1004908 10  4203
偶数1005000和1010000之间的偶数的方根内最少拆分个数为：8， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1005002 9  4089
1005164 10  4052
1005196 10  4067
1005266 9  4106
1006868 9  4058
1007348 10  4107
1007654 9  4097
1007672 8  4104
1007852 10  4200
1007882 10  4146
1008002 9  4077
1008092 8  4203
1008152 10  4036
1008302 9  4042
1008332 10  4485
1008362 10  4074
1009972 10  4135

ysr

985262 5  3952
994012 6  4049
994192 6  4006

100万以前方根内的素数和对具有最低值的偶数

ysr

√( 2023022488888 ) =1,422,329.9507807602938370289409878，
偶数2023022488888的方根内的素数和对（就是小根拆个数）前面就已经全部找出来了。

ysr

偶数1010000和1012500之间的偶数的方根内最少拆分个数为：7， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1010224 9  4129
1010332 9  4064
1010566 7  4041
1010662 10  4266
1010672 10  4655
1010704 9  4110
1010708 9  4246
1010752 10  4407
1010768 10  4528
1011884 10  4081
1012142 9  4098
1012448 10  4206
偶数1012500和1015000之间的偶数的方根内最少拆分个数为：8， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1013354 10  4203
1013498 8  4376
1013618 9  4100
1013678 9  4282
1013756 10  4110
1013888 10  4161
1014098 10  4108
1014812 8  4058

ysr

偶数1015000和1020000之间的偶数的方根内最少拆分个数为：7， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1015022 7  4137
1015292 9  4120
1015412 10  4111
1015442 9  4228
1015676 10  4091
1015718 10  4576
1015838 10  4097
1015952 10  5074
1015988 9  4457
1016012 9  4128
1016108 9  4100
1016138 8  4200
1016198 9  4162
1016228 10  4152
1016258 9  4117
1016342 10  4131
1016348 9  4443
1016408 10  4127
1016528 9  4100
1016588 9  4128
1016618 9  4147
1016732 10  4122
1016786 9  4098
1017974 10  4140
1018142 7  4107
1018202 9  4090
1018232 8  4389
1018262 9  4904
1018292 10  4602
1018352 10  4139
1018412 10  4371
1018424 10  4679
1018502 10  4086
1018562 10  4113
1018582 10  4145
1018592 9  4108
1018642 9  4200
1018652 10  4056
1018760 9  5476
1018802 8  4140
偶数1020000和1025000之间的偶数的方根内最少拆分个数为：9， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1020506 10  4128
1020674 10  4215
1020842 10  4164
1022068 10  4116
1022122 9  4131
1022446 10  4137
1022506 10  4175
1022716 10  4166
1023796 10  4355
1024246 9  4182
1024502 10  4120
1024532 10  4094
1024574 10  4183
1024664 10  4159
1024838 9  4095

ysr

偶数1025000和1030000之间的偶数的方根内最少拆分个数为：6， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1026002 9  4195
1026782 9  4338
1026842 10  4336
1027508 9  4134
1027612 9  4141
1027874 9  4189
1027892 10  4230
1027952 9  4271
1028078 9  4166
1028732 8  4272
1029062 6  4187
1029328 10  4143
偶数1030002和1035000之间的偶数的方根内最少拆分个数为：7， 分别列表如下：
（偶数） （偶数方根内的素数和对个数,仅输出个数低于10的） （总素数和对个数）
1030202 7  4143
1030622 10  4177
1031132 10  4134
1031192 10  4219
1031252 9  4142
1031438 10  4218
1031456 10  4129
1031462 10  4220
1031516 10  4150
1031522 9  4149
1031882 8  4131
1031936 10  4292
1031978 10  4131
1031996 9  4983
1032026 10  4198
1032098 9  4164
1032116 10  4115
1032158 10  4169
1032176 10  4313
1032182 10  4137
1032188 10  4233
1032212 7  4146
1032296 9  4130
1032314 10  4138
1032326 7  4137
1032566 10  4148
1032578 10  4206
1032802 10  4433
1032826 10  4219
1032832 9  4125
1032922 10  4833
1033222 8  4189
1033414 9  4110

ysr

如下为偶数6~10000的哥德巴赫猜想的解的总个数的排序：

/1/1/1/2/2/2/2/2/2/2/2/2/3/3/3/3/3/3/3/3
/3/3/3/4/4/4/4/4/4/4/4/4/4/4/5/5/5/5/5/5
/5/5/5/5/5/5/5/5/5/5/6/6/6/6/6/6/6/6/6/6
/6/6/6/6/6/6/7/7/7/7/7/7/7/7/7/7/7/7/7/7
/7/7/7/7/8/8/8/8/8/8/8/8/8/8/8/8/8/8/8/8
/8/8/8/8/9/9/9/9/9/9/9/9/9/9/9/9/9/9/9/9
/9/9/9/9/9/9/9/10/10/10/10/10/10/10/10/10/10/10/10/10
/10/10/10/11/11/11/11/11/11/11/11/11/11/11/11/11/11/11/11/11
/11/11/11/11/11/11/11/11/11/11/11/11/12/12/12/12/12/12/12/12
/12/12/12/12/12/12/12/12/13/13/13/13/13/13/13/13/13/13/13/13
/13/13/13/13/13/13/13/13/13/13/13/13/13/14/14/14/14/14/14/14
/14/14/14/14/14/14/14/14/14/14/14/14/14/14/14/14/14/14/14/14
/15/15/15/15/15/15/15/15/15/15/15/15/15/15/15/15/15/15/15/15
/15/15/15/16/16/16/16/16/16/16/16/16/16/16/16/16/16/16/16/16
/16/16/16/16/16/17/17/17/17/17/17/17/17/17/17/17/17/17/17/17
/17/17/17/17/17/17/17/17/17/17/18/18/18/18/18/18/18/18/18/18
/18/18/18/18/18/18/18/18/18/18/18/18/18/18/18/18/18/18/18/18
/18/18/18/18/18/19/19/19/19/19/19/19/19/19/19/19/19/19/19/19
/19/19/19/19/19/19/19/19/19/19/19/19/19/19/20/20/20/20/20/20
/20/20/20/20/20/20/20/20/20/20/20/20/20/20/20/20/20/20/20/20
/21/21/21/21/21/21/21/21/21/21/21/21/21/21/21/21/21/21/21/21
/21/21/21/21/21/22/22/22/22/22/22/22/22/22/22/22/22/22/22/22
/22/22/22/22/22/22/22/22/22/22/22/22/23/23/23/23/23/23/23/23
/23/23/23/23/23/23/23/23/23/23/23/23/23/23/23/23/23/23/23/24
/24/24/24/24/24/24/24/24/24/24/24/24/24/24/24/24/24/24/24/24
/24/24/24/24/24/24/25/25/25/25/25/25/25/25/25/25/25/25/25/25
/25/25/25/25/25/25/25/25/25/25/25/25/25/25/25/25/25/25/25/26
/26/26/26/26/26/26/26/26/26/26/26/26/26/26/26/26/26/26/26/26
/26/26/26/26/26/26/26/27/27/27/27/27/27/27/27/27/27/27/27/27
/27/27/27/27/27/27/27/27/27/27/27/27/27/27/27/27/27/27/27/27
/27/27/27/27/27/27/27/27/27/27/27/28/28/28/28/28/28/28/28/28
/28/28/28/28/28/28/28/28/28/28/28/28/28/28/28/28/28/28/28/28
/28/28/28/28/28/28/29/29/29/29/29/29/29/29/29/29/29/29/29/29
/29/29/29/29/29/29/29/30/30/30/30/30/30/30/30/30/30/30/30/30
/30/30/30/30/30/30/30/30/30/30/30/30/30/30/30/30/31/31/31/31
/31/31/31/31/31/31/31/31/31/31/31/31/31/31/31/31/31/31/31/31
/31/31/31/31/31/31/31/31/31/31/31/32/32/32/32/32/32/32/32/32
/32/32/32/32/32/32/32/32/32/32/32/32/32/32/32/32/32/32/32/32
/32/32/32/32/32/32/32/32/32/33/33/33/33/33/33/33/33/33/33/33
/33/33/33/33/33/33/33/33/33/33/33/33/33/33/33/33/33/33/33/33
/33/33/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34
/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34/34
/34/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35
/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/35/36/36
/36/36/36/36/36/36/36/36/36/36/36/36/36/36/36/36/36/36/36/36
/36/36/36/36/36/36/36/36/36/36/36/36/37/37/37/37/37/37/37/37
/37/37/37/37/37/37/37/37/37/37/37/37/37/37/37/37/37/37/37/37
/37/37/37/37/37/37/37/38/38/38/38/38/38/38/38/38/38/38/38/38
/38/38/38/38/38/38/38/38/38/38/38/38/38/38/38/38/38/38/39/39
/39/39/39/39/39/39/39/39/39/39/39/39/39/39/39/39/39/39/39/39
/39/39/39/39/39/39/39/39/39/40/40/40/40/40/40/40/40/40/40/40
/40/40/40/40/40/40/40/40/40/40/40/40/40/40/40/40/40/41/41/41
/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41
/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/41/42/42
/42/42/42/42/42/42/42/42/42/42/42/42/42/42/42/42/42/42/42/42
/42/42/42/42/42/42/42/42/42/42/42/42/42/42/42/43/43/43/43/43
/43/43/43/43/43/43/43/43/43/43/43/43/43/43/43/43/43/43/43/43
/43/43/43/43/43/43/43/44/44/44/44/44/44/44/44/44/44/44/44/44
/44/44/44/44/44/44/44/44/44/44/44/44/44/44/44/44/44/44/44/44
/44/44/44/44/44/44/44/44/44/44/44/45/45/45/45/45/45/45/45/45
/45/45/45/45/45/45/45/45/45/45/45/45/45/45/45/45/45/45/45/45
/45/45/45/45/45/45/46/46/46/46/46/46/46/46/46/46/46/46/46/46
/46/46/46/46/46/46/46/46/46/46/46/46/46/46/46/46/46/46/46/46
/46/46/46/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47
/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47/47
/47/47/47/47/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48
/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48/48
/48/48/48/48/48/48/48/48/49/49/49/49/49/49/49/49/49/49/49/49
/49/49/49/49/49/49/49/49/49/49/49/49/49/49/49/49/49/49/49/49
/49/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50
/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/50/51/51
/51/51/51/51/51/51/51/51/51/51/51/51/51/51/51/51/51/51/51/51
/51/51/51/51/51/51/51/51/51/51/52/52/52/52/52/52/52/52/52/52
/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52
/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/52/53/53/53
/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53
/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53/53/54/54/54/54
/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54
/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/54/55
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/62/62/62/62/62/62/62/62/62/62/62/62/62/62/62/62/62/62/62/62
/62/62/62/62/63/63/63/63/63/63/63/63/63/63/63/63/63/63/63/63
/63/63/63/63/63/63/63/63/63/63/63/63/63/63/63/63/63/63/63/64
/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64
/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64/64
/64/64/64/64/64/64/65/65/65/65/65/65/65/65/65/65/65/65/65/65
/65/65/65/65/65/65/65/65/65/65/65/65/65/65/65/65/65/65/65/65
/65/65/66/66/66/66/66/66/66/66/66/66/66/66/66/66/66/66/66/66
/66/66/66/66/66/66/66/66/66/66/66/67/67/67/67/67/67/67/67/67
/67/67/67/67/67/67/67/67/67/67/67/67/67/67/67/67/67/67/67/67
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ysr

结果显示；哥德巴赫猜想解的个数为1，2，3，……的偶数，都是有限的，说明偶数的哥德巴赫猜想解的个数是增长的，而且是波动式增长的，所以，哥德巴赫猜想远远成立，是颠扑不破的真理，是铁的事实。