哥德巴赫猜想

哥德巴赫猜想命题的本质是；揭示了一个大于6的偶数，其等于两个素数之和。是他最早深刻地揭示了自然数中偶数与素数之间的内在关联。当偶数比较小时，人们很容易地识别出，猜想是对的，即“1=1+1”。当偶数非常大时，就非常难以识别了。这一猜想是否正确，需加以严格地论证。本人不是搞数学的，从未见过有关资料，也不知道数学家们如何论证的，但对此问题却有个人观点，论证的思想方法是否正确，敬请批评指正。我们知道，自然数是无穷多的，它是由奇数和偶数构成的。偶数何其多，无穷无尽。这么多个偶数，又分别可以等于两个素数之和构成，这充分说明素数也无穷无尽，它充满在整个自然数数轴上。若能求解出整个自然数上素数的集合或素数数轴的存在，在依据偶数中心对称法则，可以确定猜想正确与否。若存在素数的集合：即素数数轴的存在，就证明猜想是对的，否则是不成立的。
我运用一分为二的思想，对自然数不断地分解，最终从奇数、偶数两个方面都找到了素数的集合存在（即素数数轴的存在）。证明了哥德巴赫猜想是对的。并找到了素数的分布规律及其识别的方法等。

希望朋友帮忙给看一下，论证是否正确

1，请使用你的方法检验一下这些数字的素性：611111157，899999929，966666611
2，请分解一下 1511111140

WantSeeMean 发表于 2013-1-26 12:32
1，请使用你的方法检验一下这些数字的素性：611111157，899999929，966666611
2，请分解一下 1511111140
你是要整个过程吗？

WantSeeMean 发表于 2013-1-26 12:32
1，请使用你的方法检验一下这些数字的素性：611111157，899999929，966666611
2，请分解一下 1511111140
611111157，899999929，966666611
非素数         素数          素数

WantSeeMean 发表于 2013-1-26 12:32
1，请使用你的方法检验一下这些数字的素性：611111157，899999929，966666611
2，请分解一下 1511111140
2，请分解一下 1511111140
1511111140
1511111139（非素数）
1511111138（偶数）
1511111137（素数）
1511111140-1511111137=3  3是素数

没有煤气罐 发表于 2013-1-26 13:27
你是要整个过程吗？
貌似好强大，写一下具体过程吧

WantSeeMean 发表于 2013-1-26 19:00
貌似好强大，写一下具体过程吧
7那个写法还不可以吗？

WantSeeMean 发表于 2013-1-26 19:00
貌似好强大，写一下具体过程吧
好吧先从611111157开始
这个数字尾数为7，，，我们先找6111111157现在那个数列里.如下
（611111157-7）÷30 这个答案有小数（就是不能整除）说明不在这个数列里
（611111157-17）÷30 这个答案有小数（就是不能整除）说明也不在这个数列里
（611111157-27）÷30 这个答案是整数，说明在这个数列里（30n+27）这是个非素数数列，是非素数
所以6111111157是个非素数
899999929方法同上，这个数字尾数为9
（899999929-9）÷30 这个答案有小数（就是不能整除）说明不在这个数列里
（899999929-19）÷30 这个答案是整数，说明在这个数列里（30n+19）这是个非素数数列
（899999929-29）÷30 这个答案有小数（就是不能整除）说明不在这个数列里
所以899999929是个素数
966666611方法同上，这个数字尾数为1
（966666611-11）÷30 这个答案是整数，说明在这个数列里
（966666611-21）÷30 这个答案有小数（就是不能整除）说明不在这个数列里
（966666611-31）÷30  这个答案有小数（就是不能整除）说明不在这个数列里
所以966666611是个素数

WantSeeMean 发表于 2013-1-26 19:00
貌似好强大，写一下具体过程吧
611111157在（30n+27）这个数列里面，因为（30n+27）是个非素数数列，所以不用找了
899999929在（30n+19）这个数列里面。
899999929不能被（11和29）（31  19）（13  13）（23  23）（7  7）（17  17）整除。
说明899999929这个数是个素数

没有煤气罐 发表于 2013-1-26 20:06
7那个写法还不可以吗？
有空我写个程序来验证一下这个验素法

WantSeeMean 发表于 2013-1-26 22:18
有空我写个程序来验证一下这个验素法
你是学啥的？计算机？

没有煤气罐 发表于 2013-1-26 23:03
你是学啥的？计算机？
自动化，搞控制算法的，略微能编点东西

没有煤气罐 发表于 2013-1-26 23:03
你是学啥的？计算机？
不过你最好能把操作步骤再整理一下，我怕我会对原文理解有误

你这是数学证明么?

我还是用QQ去画个图吧

QGP 发表于 2013-1-27 03:47
你这是数学证明么?
我说了我不是学数学的。

释放本性 发表于 2013-1-27 09:22
我还是用QQ去画个图吧
画图？什么图？

用1511111140这个举例说
1511111140：（你给我的是偶数）首先要确定这个数字之前的奇数项
1511111139：这是个奇数，尾数为9.然后确定1511111139这个数字在9，还是19还是29数列当中。
怎么确定他在那个数列里呢？
（1511111139-9）÷30=50370371这是个整数
（1511111139-19）÷30=50370370.6666这是个小数
（1511111139-29）÷30=50370370.3333这是个小数
，
所以说1511111139是个非素数。（就不用算了）
1511111138这是个偶数，不用去找了。
1511111137：这是个奇数，尾数为7，然后要确定1511111137这个数字在7还是17还是27的数列当中。
怎么确定他在那个数列里呢？
（1511111137-7）÷30=50370371这是个整数
（1511111137-17）÷30=50370370.6666这是个小数
（1511111137-27）÷30=50370370.3333这是个小数
看那个整数的，可以的知道，1511111137这个数字在30n+7这个数列里
那么他是否为素数呢？咱们检验一下。如下（此时需要参看6.5那个表格，就是横着排版的那一页）
1511111137÷11=137373739.727
1511111137÷17=88888890.4117
1511111137÷31=48745520.5483
1511111137÷7=21587301.571
1511111137÷13=116239318.23
1511111137÷19=79532165.1052
1511111137÷23=65700484.2173
1511111137÷29=52107280.5862
我们看到1511111137除以11，17,31,7,13,19,23,29都是小数，全部无法除尽，所以1511111137这个数字是个素数
总结：1511111140-1511111137=3    3也是素数
所以1511111140=3+1511111137
偶数=素数+素数
所以“1=1+1”

WantSeeMean 发表于 2013-1-26 23:40
不过你最好能把操作步骤再整理一下，我怕我会对原文理解有误

用1511111140这个举例说
1511111140：（你给我的是偶数）首先要确定这个数字之前的奇数项
1511111139：这是个奇数，尾数为9.然后确定1511111139这个数字在9，还是19还是29数列当中。
怎么确定他在那个数列里呢？
（1511111139-9）÷30=50370371这是个整数
（1511111139-19）÷30=50370370.6666这是个小数
（1511111139-29）÷30=50370370.3333这是个小数
，
所以说1511111139是个非素数。（就不用算了）
1511111138这是个偶数，不用去找了。
1511111137：这是个奇数，尾数为7，然后要确定1511111137这个数字在7还是17还是27的数列当中。
怎么确定他在那个数列里呢？
（1511111137-7）÷30=50370371这是个整数
（1511111137-17）÷30=50370370.6666这是个小数
（1511111137-27）÷30=50370370.3333这是个小数
看那个整数的，可以的知道，1511111137这个数字在30n+7这个数列里
那么他是否为素数呢？咱们检验一下。如下（此时需要参看6.5那个表格，就是横着排版的那一页）
1511111137÷11=137373739.727
1511111137÷17=88888890.4117
1511111137÷31=48745520.5483
1511111137÷7=21587301.571
1511111137÷13=116239318.23
1511111137÷19=79532165.1052
1511111137÷23=65700484.2173
1511111137÷29=52107280.5862
我们看到1511111137除以11，17,31,7,13,19,23,29都是小数，全部无法除尽，所以1511111137这个数字是个素数
总结：1511111140-1511111137=3    3也是素数
所以1511111140=3+1511111137
偶数=素数+素数
所以“1=1+1”

用9991这个数字举例：
9991的尾数为1
(9991-1)÷30=333
(9991-11)÷30=332.666667
(9991-21)÷30=332.333333
这说明9991在30n+1这个数列里
参照表6.5:
9991÷7=1427.285714
9991÷11=908.272727
9991÷13=768.538462
9991÷17=587.705882
9991÷19=525.842105
9991÷23=434.391304
9991÷29=344.517241
9991÷31=322.290323
所以9991是素数
############
然而，9991=97*103

你看我错哪儿了

WantSeeMean 发表于 2013-1-27 19:33
用9991这个数字举例：
9991的尾数为1
(9991-1)÷30=333
用9991这个数字举例：
9991的尾数为1
(9991-1)÷30=333
(9991-11)÷30=332.666667
(9991-21)÷30=332.333333
这说明9991在30n+1这个数列里
参照表6.5:
9991÷7=1427.285714
9991÷11=908.272727
9991÷13=768.538462
9991÷17=587.705882
9991÷19=525.842105
9991÷23=434.391304
9991÷29=344.517241
9991÷31=322.290323
所以9991是素数


用31的那个表算一遍，你用错表了

没有煤气罐 发表于 2013-1-27 19:42
用9991这个数字举例：
9991的尾数为1
(9991-1)÷30=333
扣除
11*11
31*31
13*7
23*17
19*19
29*29
非素数项
#########
这不就是除以7,11,13,17,19,23,29,31看是不是能整除吗？
要不麻烦你再演示一遍

WantSeeMean 发表于 2013-1-27 19:33
用9991这个数字举例：
9991的尾数为1
(9991-1)÷30=333
没错，这就是个素数

WantSeeMean 发表于 2013-1-27 19:33
用9991这个数字举例：
9991的尾数为1
(9991-1)÷30=333
没错，你用对了，，，9991这个数就是个素数，这就是素数的本质，

WantSeeMean 发表于 2013-1-27 19:33
用9991这个数字举例：
9991的尾数为1
(9991-1)÷30=333
等一下，我再想一下

没有煤气罐 发表于 2013-1-27 19:52
没错，你用对了，，，9991这个数就是个素数，这就是素数的本质，
原来你重新定义了素数

WantSeeMean 发表于 2013-1-27 20:00
原来你重新定义了素数

问一下，你是怎么找到9991这个数的

没有煤气罐 发表于 2013-1-27 20:19
问一下，你是怎么找到9991这个数的
我写了程序，检验了前10000个数，这是最后面的一个“不合格”的结果

WantSeeMean 发表于 2013-1-27 20:32
我写了程序，检验了前10000个数，这是最后面的一个“不合格”的结果
的确如此，，你是对的，，
问一下一共有多少个不合格的结果，可以告诉我吗？
还有可不可以在扩大一倍检验，，告诉我不合格的数字

前十万中不合格结果如下：
1369,1517,1591,1681,1739,1763,1849,1927,1961,2021,2173,2183,2209,2257,2279,2419,2479,2491,2501,2537,2623,2627,2701,2747,2773,2809,2867,2881,2911,2923,2993,3053,3071,3127,3139,3149,3233,3239,3293,3337,3397,3403,3431,3481,3551,3569,3589,3599,3649,3713,3721,3737,3763,3811,3827,3869,3901,3953,3959,3977,4033,4087,4141,4171,4181,4183,4187,4189,4223,4307,4331,4343,4387,4399,4429,4453,4469,4489,4559,4601,4633,4661,4687,4699,4717,4747,4757,4819,4841,4847,4859,4891,4897,5029,5041,5063,5069,5123,5141,5143,5183,5207,5251,5293,5311,5329,5353,5371,5429,5459,5461,5513,5561,5587,5609,5617,5633,5671,5699,5723,5767,5777,5809,5891,5893,5917,5959,5963,5969,5977,5989,6031,6059,6077,6109,6157,6161,6179,6191,6241,6283,6313,6319,6401,6407,6431,6437,6439,6493,6497,6499,6527,6533,6557,6623,6649,6667,6683,6697,6731,6751,6767,6847,6887,6889,6893,6901,6943,7003,7009,7031,7067,7081,7093,7097,7141,7169,7171,7181,7261,7289,7303,7313,7339,7363,7367,7373,7379,7387,7421,7439,7493,7519,7571,7597,7661,7663,7697,7729,7739,7747,7783,7807,7811,7831,7849,7897,7913,7921,7957,7979,7991,8003,8023,8051,8077,8083,8131,8137,8159,8201,8213,8249,8251,8299,8321,8357,8383,8399,8413,8453,8471,8473,8479,8507,8509,8549,8557,8611,8621,8633,8639,8651,8777,8791,8843,8851,8881,8909,8917,8927,8977,8989,9017,9047,9071,9073,9089,9143,9167,9169,9179,9211,9259,9263,9271,9287,9301,9307,9313,9353,9379,9389,9409,9487,9509,9523,9553,9563,9577,9589,9593,9617,9701,9727,9731,9761,9797,9799,9847,9853,9869,9881,9917,9943,9953,9983,9991,10001,10019,10027,10033,10057,10117,10123,10147,10187,10201,10207,10229,10249,10277,10291,10349,10363,10379,10397,10403,10441,10471,10481,10519,10537,10541,10547,10553,10561,10573,10579,10609,10669,10679,10721,10763,10783,10793,10807,10823,10841,10873,10877,10919,10921,10951,10961,10981,11009,11021,11023,11029,11041,11051,11111,11147,11183,11189,11227,11233,11269,11303,11309,11327,11357,11359,11371,11387,11413,11449,11461,11507,11521,11537,11567,11573,11581,11591,11603,11623,11639,11651,11653,11659,11663,11729,11741,11771,11773,11797,11819,11857,11881,11899,11911,11929,11993,12013,12017,12031,12079,12083,12091,12127,12137,12139,12169,12191,12193,12247,12283,12317,12319,12349,12361,12367,12371,12403,12449,12469,12533,12587,12599,12629,12643,12667,12707,12709,12737,12751,12769,12773,12797,12827,12833,12839,12851,12871,12877,12913,12931,12997,13019,13031,13061,13067,13081,13157,13193,13199,13201,13207,13213,13231,13261,13283,13289,13301,13303,13333,13373,13393,13439,13459,13483,13493,13511,13529,13561,13571,13579,13589,13603,13621,13631,13667,13703,13747,13771,13801,13817,13837,13843,13847,13861,13939,13943,13969,13973,13987,14017,14023,14039,14089,14101,14111,14129,14137,14141,14171,14213,14219,14227,14233,14257,14279,14299,14309,14317,14351,14359,14363,14381,14393,14429,14453,14473,14491,14507,14527,14579,14617,14647,14659,14681,14689,14701,14711,14719,14803,14809,14837,14857,14863,14873,14893,14899,14921,14933,14941,14981,14999,15007,15023,15047,15049,15089,15133,15151,15163,15179,15209,15229,15247,15251,15293,15311,15343,15347,15397,15403,15437,15481,15503,15517,15529,15539,15553,15557,15563,15577,15611,15677,15703,15707,15721,15781,15811,15833,15839,15853,15857,15871,15931,15943,15947,15949,15989,16013,16019,16021,16039,16043,16109,16117,16129,16147,16157,16171,16199,16241,16243,16259,16271,16277,16279,16297,16309,16343,16351,16391,16403,16409,16441,16459,16463,16469,16483,16517,16531,16543,16571,16579,16589,16591,16613,16637,16669,16697,16717,16727,16769,16781,16789,16799,16801,16817,16837,16867,16873,16897,16909,16969,16999,17009,17057,17063,17071,17111,17113,17131,17141,17161,17177,17179,17201,17219,17243,17249,17261,17263,17279,17287,17363,17399,17441,17447,17473,17513,17531,17533,17543,17557,17587,17593,17617,17621,17653,17671,17711,17723,17741,17753,17767,17813,17819,17821,17861,17869,17873,17933,17947,17999,18001,18017,18019,18023,18079,18091,18103,18113,18157,18163,18167,18203,18209,18247,18281,18283,18323,18349,18391,18407,18409,18419,18437,18463,18467,18497,18509,18511,18527,18533,18559,18611,18619,18643,18659,18673,18703,18709,18721,18727,18737,18761,18769,18779,18827,18833,18841,18847,18857,18871,18877,18881,18901,18923,18961,18971,18983,19007,19027,19039,19043,19049,19093,19099,19109,19147,19153,19177,19199,19223,19241,19277,19291,19303,19307,19321,19337,19339,19351,19367,19451,19493,19511,19519,19529,19549,19631,19637,19639,19651,19667,19673,19693,19729,19769,19781,19783,19787,19823,19829,19837,19847,19879,19883,19897,19909,19939,19951,19967,20003,20017,20081,20087,20093,20099,20131,20191,20203,20221,20227,20239,20257,20291,20299,20303,20351,20381,20413,20437,20453,20459,20467,20473,20497,20513,20557,20567,20569,20591,20597,20609,20617,20623,20633,20651,20659,20687,20701,20711,20737,20777,20803,20819,20821,20827,20831,20833,20837,20869,20941,20971,20989,21037,21041,21053,21079,21103,21113,21127,21167,21181,21209,21239,21251,21253,21271,21289,21293,21311,21331,21349,21353,21361,21389,21409,21443,21449,21457,21473,21479,21509,21533,21583,21629,21631,21653,21667,21677,21691,21719,21733,21761,21797,21809,21823,21829,21877,21883,21887,21899,21941,21949,21971,22007,22019,22081,22163,22177,22181,22199,22201,22207,22213,22223,22237,22261,22313,22327,22331,22339,22357,22361,22387,22403,22411,22427,22459,22487,22489,22493,22499,22507,22513,22523,22577,22579,22597,22601,22657,22663,22681,22703,22733,22753,22801,22829,22837,22843,22849,22873,22879,22889,22903,22927,22949,22951,22969,22987,22991,22999,23077,23083,23119,23129,23141,23147,23183,23213,23249,23263,23267,23323,23329,23347,23363,23377,23381,23383,23393,23407,23411,23423,23449,23453,23479,23489,23501,23521,23533,23587,23641,23651,23657,23659,23701,23707,23711,23717,23729,23791,23797,23843,23861,23923,23927,23939,23941,23951,23999,24047,24053,24067,24119,24131,24139,24161,24163,24209,24217,24221,24253,24257,24287,24289,24307,24313,24319,24341,24347,24383,24433,24457,24461,24467,24487,24503,24511,24523,24539,24553,24559,24569,24581,24589,24601,24613,24617,24637,24641,24649,24653,24721,24727,24743,24751,24779,24797,24811,24823,24839,24881,24883,24887,24901,24929,24931,24949,24961,24991,25009,25019,25021,25043,25049,25063,25133,25159,25187,25199,25217,25241,25271,25273,25283,25297,25331,25351,25379,25387,25393,25397,25427,25429,25477,25481,25489,25499,25511,25547,25559,25567,25573,25591,25651,25661,25681,25709,25757,25769,25777,25787,25807,25811,25813,25843,25853,25871,25877,25901,25937,25957,25979,26023,26051,26057,26063,26069,26077,26093,26101,26123,26137,26149,26167,26179,26207,26219,26233,26269,26281,26287,26291,26311,26329,26359,26363,26413,26441,26447,26461,26471,26483,26491,26527,26531,26549,26563,26569,26599,26603,26617,26623,26659,26671,26743,26773,26779,26791,26797,26827,26837,26857,26867,26869,26899,26909,26963,26969,26977,26989,27007,27019,27023,27029,27089,27101,27119,27121,27133,27161,27169,27193,27199,27221,27229,27233,27257,27263,27317,27323,27331,27343,27359,27371,27383,27389,27403,27413,27451,27473,27491,27499,27553,27563,27571,27589,27593,27613,27619,27641,27649,27661,27667,27679,27707,27719,27757,27787,27821,27857,27871,27877,27887,27889,27913,27959,27971,27977,28003,28009,28013,28073,28079,28103,28121,28141,28153,28157,28187,28199,28207,28213,28243,28247,28261,28321,28331,28337,28361,28363,28381,28397,28417,28421,28423,28453,28459,28471,28487,28529,28531,28583,28601,28667,28673,28733,28741,28757,28783,28801,28811,28829,28841,28877,28891,28907,28939,28943,28967,28969,28981,28991,28993,28997,28999,29011,29039,29041,29069,29083,29093,29111,29119,29143,29149,29177,29213,29219,29273,29299,29321,29329,29353,29369,29413,29441,29459,29467,29479,29489,29503,29521,29539,29591,29593,29639,29651,29657,29677,29681,29707,29713,29719,29737,29747,29749,29779,29797,29807,29839,29857,29891,29893,29929,29933,29941,29951,29987,29993,29999,30007,30031,30049,30053,30067,30083,30127,30143,30157,30167,30179,30193,30221,30227,30257,30263,30281,30299,30301,30353,30361,30377,30397,30409,30439,30451,30461,30463,30487,30523,30551,30581,30587,30599,30601,30607,30619,30623,30629,30673,30683,30691,30731,30733,30739,30743,30749,30791,30847,30857,30883,30887,30917,30929,30959,30967,30973,30997,31007,31021,31037,31043,31049,31061,31067,31099,31111,31133,31169,31201,31243,31261,31289,31301,31309,31313,31351,31363,31373,31411,31417,31429,31439,31453,31457,31459,31463,31519,31529,31553,31561,31571,31609,31613,31621,31631,31679,31693,31709,31747,31753,31777,31781,31783,31789,31819,31831,31853,31861,31877,31879,31897,31903,31919,31921,31931,31937,31949,31951,31979,32017,32033,32041,32047,32093,32101,32107,32111,32171,32231,32239,32267,32273,32287,32293,32311,32339,32387,32399,32437,32447,32449,32477,32489,32551,32597,32629,32639,32651,32663,32671,32677,32689,32701,32723,32731,32743,32761,32777,32807,32819,32849,32863,32873,32881,32897,32899,32947,32951,33001,33017,33043,33067,33101,33109,33127,33157,33169,33197,33217,33221,33227,33233,33239,33251,33259,33277,33283,33323,33361,33367,33389,33401,33431,33433,33443,33463,33491,33499,33559,33571,33653,33659,33661,33667,33673,33689,33701,33707,33731,33743,33793,33799,33823,33841,33853,33899,33907,33919,33947,33973,33977,33989,34003,34009,34037,34043,34049,34079,34081,34087,34091,34093,34103,34117,34121,34163,34169,34189,34207,34241,34271,34277,34291,34343,34373,34387,34393,34399,34417,34427,34451,34453,34547,34553,34571,34577,34579,34609,34621,34633,34669,34681,34691,34709,34711,34717,34733,34777,34787,34817,34823,34831,34861,34873,34889,34907,34921,34927,34933,34943,34967,34973,34987,34997,35011,35033,35039,35041,35047,35137,35143,35179,35183,35197,35209,35219,35237,35239,35249,35261,35263,35297,35303,35333,35341,35369,35383,35389,35417,35429,35459,35471,35501,35551,35561,35579,35599,35611,35621,35639,35647,35653,35657,35669,35687,35689,35713,35723,35741,35767,35773,35779,35807,35813,35821,35843,35881,35909,35927,35939,35941,35947,35953,35957,36019,36031,36059,36077,36079,36089,36103,36121,36139,36143,36149,36167,36173,36181,36199,36203,36247,36259,36287,36331,36349,36359,36367,36371,36391,36401,36403,36419,36427,36437,36481,36503,36521,36539,36557,36577,36581,36623,36649,36661,36667,36679,36719,36733,36763,36769,36811,36851,36853,36863,36889,36893,36937,36977,36989,36991,37001,37027,37067,37073,37109,37127,37129,37133,37151,37153,37157,37187,37211,37229,37241,37249,37267,37291,37319,37327,37333,37343,37351,37391,37393,37399,37403,37459,37469,37481,37523,37577,37627,37637,37669,37673,37679,37703,37711,37721,37733,37759,37769,37771,37777,37801,37819,37823,37837,37841,37883,37901,37909,37931,37937,37949,37969,37979,38009,38021,38023,38033,38041,38081,38089,38107,38117,38123,38141,38147,38173,38179,38191,38221,38243,38257,38263,38279,38293,38359,38383,38407,38411,38413,38417,38419,38429,38443,38473,38477,38491,38497,38503,38509,38527,38531,38537,38579,38581,38587,38659,38681,38683,38761,38771,38789,38807,38809,38813,38827,38837,38849,38869,38881,38887,38897,38911,38957,38963,38989,38999,39001,39037,39059,39071,39073,39101,39131,39167,39173,39187,39203,39211,39223,39257,39269,39271,39283,39289,39329,39331,39337,39379,39407,39421,39427,39433,39437,39449,39467,39493,39497,39517,39547,39553,39601,39617,39647,39673,39707,39713,39731,39737,39751,39757,39803,39811,39833,39889,39911,39913,39917,39931,39943,39947,39961,39973,40003,40057,40067,40081,40091,40097,40121,40133,40141,40199,40211,40217,40219,40247,40259,40267,40279,40291,40297,40301,40303,40309,40321,40333,40349,40363,40367,40373,40379,40399,40421,40441,40463,40501,40541,40553,40561,40567,40589,40619,40631,40633,40643,40657,40661,40669,40673,40721,40723,40727,40741,40753,40757,40769,40811,40837,40877,40891,40913,40921,40967,40969,40979,40981,40991,41003,41029,41033,41053,41071,41087,41099,41159,41207,41219,41273,41291,41297,41303,41309,41311,41317,41329,41339,41347,41359,41369,41407,41417,41449,41471,41473,41501,41527,41533,41537,41551,41563,41567,41581,41623,41663,41677,41683,41689,41693,41707,41711,41747,41749,41753,41773,41779,41807,41827,41831,41861,41869,41891,41917,41989,42001,42011,42037,42059,42103,42121,42127,42149,42151,42167,42173,42233,42241,42247,42269,42271,42277,42319,42353,42401,42421,42431,42479,42521,42529,42547,42583,42587,42593,42599,42607,42613,42629,42631,42661,42671,42673,42733,42739,42761,42781,42799,42817,42827,42851,42869,42871,42877,42881,42893,42907,42919,42947,42971,42983,43009,43031,43039,43081,43091,43097,43139,43157,43193,43213,43229,43243,43247,43249,43259,43273,43279,43289,43327,43343,43349,43357,43361,43363,43387,43409,43423,43429,43489,43501,43507,43513,43523,43531,43553,43559,43583,43601,43619,43621,43657,43663,43697,43699,43709,43727,43733,43739,43751,43763,43807,43811,43817,43829,43831,43837,43847,43859,43873,43903,43919,43921,43931,43937,43949,43957,44003,44039,44063,44069,44117,44141,44147,44153,44173,44197,44227,44243,44287,44309,44311,44323,44329,44333,44339,44347,44377,44393,44411,44419,44431,44437,44461,44467,44477,44503,44509,44521,44567,44581,44599,44663,44677,44713,44717,44719,44731,44743,44749,44767,44791,44801,44813,44831,44833,44861,44881,44899,44903,44911,44923,44929,44951,44969,44977,45029,45041,45047,45079,45091,45107,45109,45113,45151,45173,45187,45193,45209,45217,45223,45251,45257,45299,45301,45313,45323,45347,45349,45359,45371,45401,45421,45431,45449,45457,45469,45473,45499,45511,45527,45547,45571,45583,45593,45607,45623,45629,45637,45649,45653,45671,45709,45719,45739,45743,45761,45769,45797,45803,45811,45889,45901,45919,45937,45967,46001,46003,46009,46031,46043,46063,46117,46127,46129,46157,46169,46177,46201,46213,46217,46231,46243,46247,46259,46289,46297,46331,46339,46357,46363,46367,46369,46373,46421,46433,46463,46481,46513,46517,46537,46547,46561,46577,46583,46609,46637,46693,46729,46741,46763,46789,46793,46799,46843,46847,46859,46883,46909,46913,46927,46931,46939,46961,46967,46973,46979,46999,47011,47023,47029,47053,47071,47077,47083,47153,47167,47171,47191,47197,47227,47231,47233,47239,47249,47261,47263,47273,47321,47323,47347,47371,47393,47401,47423,47429,47471,47477,47479,47483,47503,47539,47561,47573,47603,47611,47627,47669,47683,47687,47689,47693,47731,47759,47767,47783,47813,47849,47851,47867,47891,47893,47897,47921,47941,47953,47959,47987,47989,48007,48011,48031,48043,48067,48071,48077,48101,48107,48133,48137,48149,48151,48173,48199,48211,48233,48253,48283,48287,48289,48319,48359,48361,48379,48403,48421,48427,48439,48443,48457,48493,48509,48511,48547,48551,48557,48613,48617,48641,48667,48683,48689,48703,48707,48709,48721,48743,48791,48793,48803,48827,48833,48863,48877,48899,48901,48911,48913,48929,48931,48941,48959,49051,49061,49067,49087,49099,49111,49129,49141,49163,49183,49187,49219,49237,49241,49303,49319,49327,49337,49349,49373,49397,49403,49421,49447,49471,49493,49501,49513,49541,49573,49579,49583,49591,49601,49607,49649,49661,49717,49729,49733,49769,49771,49781,49813,49849,49859,49867,49873,49883,49897,49901,49949,49961,49969,49981

接上楼
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计算机口的干数学果然利害。

emellzzq 发表于 2013-1-27 21:13
计算机口的干数学果然利害。
版主等一下，再给我点时间

过来支持一下，实践和理论都不能丢。

真心劝楼主一句，，不要再梦想什么解决哥德巴赫猜想了。。
有那功夫看几本数学课本都好

喝喝茶 发表于 2013-1-28 00:14
真心劝楼主一句，，不要再梦想什么解决哥德巴赫猜想了。。
有那功夫看几本数学课本都好
哦，知道了，谢谢

厄，不是已经证明了吗？哥德巴赫猜想不存在初等证明，LZ要不是学数学的就不用看过程了，肯定不对。

agein 发表于 2013-1-28 08:36
厄，不是已经证明了吗？哥德巴赫猜想不存在初等证明，LZ要不是学数学的就不用看过程了，肯定不对。
恩知道了，谢谢

哥德巴赫猜想--数学民科的圣杯
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