哥德巴赫猜想擂台

lusishun · 发表于 2019-7-17 17:10

白新岭发表于 2019-7-17 08:43
大傻8888888的体会或许好多网友都有，每个人都对自己方法和观点津津乐道，很少去浏览他人的帖子，有的甚 ...

每个人都对自己方法和观点津津乐道，很少去浏览他人的帖子,

您说的太对了，
因哥猜而相识，因哥猜而联系，这就是缘。

lusishun · 发表于 2019-7-17 17:13

白新岭发表于 2019-7-17 08:43
大傻8888888的体会或许好多网友都有，每个人都对自己方法和观点津津乐道，很少去浏览他人的帖子，有的甚 ...

我提一个观点：

哥德巴赫猜想是要求证明，任意大的偶数都能表为两素数（存在即可）之和。

lusishun · 发表于 2019-7-18 12:31

195912 发表于 2019-6-2 09:55
lusishun先生:
哥德巴赫猜想的证明
关于哥德巴赫猜想，用略为经过修 ...

设 N 为偶数,  D(N)  表示方程
                        N=P1+P2                   （1）
的解数,其中P1,P2为奇素数。
      显然,当N≥8时,对于（1）必存在
               P1>N/2 或    P2>N/2

您这里的设，就是错误的，哥德巴赫猜想没有证明，您怎么能假设N 为偶数,  D(N)  表示方程
                        N=P1+P2 （1）

显然,当N≥8时,对于（1）必存在，您又怎么显然的呢？？？？？？？？？

您一个大熟悉家，怎么犯这么小的错误啊？

朱明君 · 发表于 2019-7-18 20:05

计算和为52的两个质数

(52/2)/2=13组

52=1+51
      3+49
      5+47
      7+45
      9+43
      11+41
      13+39
      15+37
      17+35
      19+33
      21+31
      23+29
      25+27

   52/2=26
      （26-2）/3=8，                   {9，15，21，27，33，39，45，51}
      （26-8）/5=3-（3/3）=2， {25，35}
      （26-18）/7=1，                {49}


13-（8+2+1）=2组，    {5+47}，{23+29}

lusishun · 发表于 2019-7-19 05:18

朱明君发表于 2019-7-18 12:05
计算和为52的两个质数

(52/2)/2=13组

您这是写的分步式子，您可写出综合式子，就好了，
您举的例子再大写，看看，就会发现规律了

lusishun · 发表于 2019-7-21 07:25

擂台不可无果儿终啊，咱们要讨论出个结果啊？

白新岭 · 发表于 2019-7-21 11:53

我希望能解决哥德巴赫猜想问题的网友，解一道多少有点难度的限制条件下不定方程正整数解的组数问题。
下面是链接和出处：
模30余11,13,17,19四类数和的分布
http://www.mathchina.com/bbs/for ... 8&fromuid=37263
(出处: 数学中国)
如果只是喊口号，练嗓子，那就没有什么用了。
本题虽有些难度，但是对于能解决哥德巴赫猜想问题，解决它算是小菜一碟。

195912 · 发表于 2019-8-1 10:08

如果有网友自认为证明了哥德巴赫猜想,欢迎参与本擂台对哥德巴赫猜想的探讨.

独舟星海 · 发表于 2019-8-5 10:43

满足195912先生的好奇心，下边有10的n次方偶数素数对的对应值，精确度保证前10位（当然数量级得超过50位），无论范围值，还是偶数的素数对都是以10为底对数值表示的，特意把其中的一个值改成了400百万，其目的是回答先生的第二问，如果先生想确定a，b值，只需要求一下3N/（ln（N））^3的值加减一下即可，如果担心的话，可以把3改成5，不要在放大，没有必要。
LOG10(范围) 下边为k值 LOG10(系数) 对数比值
10的次幂 2 0.245619093 百分比
2 -1.326491369 0.919127724 45.96%
3 -1.678673887 1.566945206 52.23%
4 -1.92855136 2.317067733 57.93%
5 -2.122371386 3.123247707 62.46%
6 -2.280733878 3.964885215 66.08%
7 -2.414627457 4.830991636 69.01%
8 -2.530611351 5.715007742 71.44%
9 -2.632916396 6.612702697 73.47%
10 -2.724431377 7.521187716 75.21%
11 -2.807216748 8.438402345 76.71%
12 -2.882793869 9.362825224 78.02%
13 -2.952318082 10.29330101 79.18%
14 -3.016687449 11.22893164 80.21%
15 -3.076613896 12.1690052 81.13%
16 -3.132671343 13.11294775 81.96%
17 -3.18532922 14.06028987 82.71%
18 -3.234976388 15.01064271 83.39%
19 -3.281938579 15.96368051 84.02%
20 -3.326491369 16.91912772 84.60%
21 -3.368869967 17.87674913 85.13%
22 -3.409276739 18.83634235 85.62%
23 -3.447887049 19.79773204 86.08%
24 -3.484853861 20.76076523 86.50%
25 -3.520311395 21.7253077 86.90%
26 -3.554378073 22.69124102 87.27%
27 -3.587158906 23.65846019 87.62%
28 -3.61874744 24.62687165 87.95%
29 -3.649227373 25.59639172 88.26%
30 -3.678673887 26.56694521 88.56%
31 -3.707154765 27.53846433 88.83%
32 -3.734731334 28.51088776 89.10%
33 -3.761459257 29.48415984 89.35%
34 -3.787389211 30.45822988 89.58%
35 -3.812567466 31.43305163 89.81%
36 -3.837036379 32.40858271 90.02%
37 -3.860834826 33.38478427 90.23%
38 -3.883998571 34.36162052 90.43%
39 -3.906560591 35.3390585 90.61%
40 -3.92855136 36.31706773 90.79%
41 -3.949999091 37.29562 90.96%
42 -3.970929958 38.27468914 91.13%
43 -3.991368289 39.2542508 91.29%
44 -4.01133673 40.23428236 91.44%
45 -4.030856405 41.21476269 91.59%
46 -4.049947041 42.19567205 91.73%
47 -4.068627093 43.176992 91.87%
48 -4.086913852 44.15870524 92.00%
49 -4.104823537 45.14079556 92.12%
50 -4.122371386 46.12324771 92.25%
51 -4.13957173 47.10604736 92.36%
52 -4.156438065 48.08918103 92.48%
53 -4.172983117 49.07263598 92.59%
54 -4.189218897 50.0564002 92.70%
55 -4.205156756 51.04046234 92.80%
56 -4.220807431 52.02481166 92.90%
57 -4.236181089 53.009438 93.00%
58 -4.251287365 53.99433173 93.09%
59 -4.266135401 54.97948369 93.19%
60 -4.280733878 55.96488522 93.27%
61 -4.295091047 56.95052805 93.36%
62 -4.309214756 57.93640434 93.45%
63 -4.323112476 58.92250662 93.53%
64 -4.336791325 59.90882777 93.61%
65 -4.350258091 60.895361 93.69%
66 -4.363519248 61.88209984 93.76%
67 -4.376580983 62.86903811 93.83%
68 -4.389449203 63.85616989 93.91%
69 -4.402129559 64.84348953 93.98%
70 -4.414627457 65.83099164 94.04%
71 -4.426948075 66.81867102 94.11%
72 -4.43909637 67.80652272 94.18%
73 -4.451077098 68.794542 94.24%
74 -4.462894817 69.78272428 94.30%
75 -4.474553904 70.77106519 94.36%
76 -4.486058562 71.75956053 94.42%
77 -4.497412828 72.74820627 94.48%
78 -4.508620583 73.73699851 94.53%
79 -4.51968556 74.72593353 94.59%
80 -4.530611351 75.71500774 94.64%
81 -4.541401415 76.70421768 94.70%
82 -4.552059082 77.69356001 94.75%
83 -4.562587562 78.68303153 94.80%
84 -4.57298995 79.67262914 94.85%
85 -4.583269229 80.66234986 94.90%
86 -4.59342828 81.65219081 94.94%
87 -4.603469883 82.64214921 94.99%
88 -4.613396722 83.63222237 95.04%
89 -4.623211391 84.6224077 95.08%
90 -4.632916396 85.6127027 95.13%
91 -4.642514162 86.60310493 95.17%
92 -4.652007032 87.59361206 95.21%
93 -4.661397275 88.58422182 95.25%
94 -4.670687085 89.57493201 95.29%
95 -4.679878588 90.56574051 95.33%
96 -4.688973843 91.55664525 95.37%
97 -4.697974846 92.54764425 95.41%
98 -4.706883529 93.53873556 95.45%
99 -4.715701767 94.52991733 95.48%
100 -4.724431377 95.52118772 95.52%
101 -4.733074125 96.51254497 95.56%
102 -4.741631721 97.50398737 95.59%
103 -4.750105827 98.49551327 95.63%
104 -4.758498056 99.48712104 95.66%
105 -4.766809976 100.4788091 95.69%
106 -4.775043108 101.470576 95.73%
107 -4.783198933 102.4624202 95.76%
108 -4.791278888 103.4543402 95.79%
109 -4.799284373 104.4463347 95.82%
110 -4.807216748 105.4384023 95.85%
111 -4.815077335 106.4305418 95.88%
112 -4.822867423 107.4227517 95.91%
113 -4.830588264 108.4150308 95.94%
114 -4.83824108 109.407378 95.97%
115 -4.845827058 110.399792 96.00%
116 -4.853347356 111.3922717 96.03%
117 -4.860803101 112.384816 96.06%
118 -4.868195392 113.3774237 96.08%
119 -4.8755253 114.3700938 96.11%
120 -4.882793869 115.3628252 96.14%
121 -4.890002118 116.355617 96.16%
122 -4.897151039 117.3484681 96.19%
123 -4.9042416 118.3413775 96.21%
124 -4.911274748 119.3343443 96.24%
125 -4.918251403 120.3273677 96.26%
126 -4.925172468 121.3204466 96.29%
127 -4.932038819 122.3135803 96.31%
128 -4.938851317 123.3067678 96.33%
129 -4.945610798 124.3000083 96.36%
130 -4.952318082 125.293301 96.38%
131 -4.958973969 126.2866451 96.40%
132 -4.96557924 127.2800399 96.42%
133 -4.972134659 128.2734844 96.45%
134 -4.978640974 129.2669781 96.47%
135 -4.985098914 130.2605202 96.49%
136 -4.991509194 131.2541099 96.51%
137 -4.997872512 132.2477466 96.53%
138 -5.00418955 133.2414295 96.55%
139 -5.010460978 134.2351581 96.57%
140 -5.016687449 135.2289316 96.59%
141 -5.022869603 136.2227495 96.61%
142 -5.029008066 137.216611 96.63%
143 -5.035103452 138.2105156 96.65%
144 -5.041156362 139.2044627 96.67%
145 -5.047167382 140.1984517 96.69%
146 -5.053137089 141.192482 96.71%
147 -5.059066047 142.186553 96.73%
148 -5.064954808 143.1806643 96.74%
149 -5.070803914 144.1748152 96.76%
150 -5.076613896 145.1690052 96.78%
151 -5.082385272 146.1632338 96.80%
152 -5.088118553 147.1575005 96.81%
153 -5.093814239 148.1518049 96.83%
154 -5.099472819 149.1461463 96.85%
155 -5.105094774 150.1405243 96.86%
156 -5.110680574 151.1349385 96.88%
157 -5.116230682 152.1293884 96.90%
158 -5.121745551 153.1238735 96.91%
159 -5.127225626 154.1183935 96.93%
160 -5.132671343 155.1129478 96.95%
161 -5.138083129 156.107536 96.96%
162 -5.143461406 157.1021577 96.98%
163 -5.148806586 158.0968125 96.99%
164 -5.154119073 159.0915 97.01%
165 -5.159399266 160.0862198 97.02%
166 -5.164647553 161.0809715 97.04%
167 -5.16986432 162.0757548 97.05%
168 -5.175049941 163.0705692 97.07%
169 -5.180204787 164.0654143 97.08%
170 -5.18532922 165.0602899 97.09%
171 -5.190423598 166.0551955 97.11%
172 -5.195488271 167.0501308 97.12%
173 -5.200523584 168.0450955 97.14%
174 -5.205529874 169.0400892 97.15%
175 -5.210507475 170.0351116 97.16%
176 -5.215456713 171.0301624 97.18%
177 -5.22037791 172.0252412 97.19%
178 -5.225271382 173.0203477 97.20%
179 -5.230137439 174.0154817 97.22%
180 -5.234976388 175.0106427 97.23%
181 -5.239788527 176.0058306 97.24%
182 -5.244574153 177.0010449 97.25%
183 -5.249333557 177.9962855 97.27%
184 -5.254067023 178.9915521 97.28%
185 -5.258774834 179.9868443 97.29%
186 -5.263457266 180.9821618 97.30%
187 -5.26811459 181.9775045 97.31%
188 -5.272747076 182.972872 97.33%
189 -5.277354986 183.9682641 97.34%
190 -5.281938579 184.9636805 97.35%
191 -5.286498112 185.959121 97.36%
192 -5.291033835 186.9545853 97.37%
193 -5.295545995 187.9500731 97.38%
194 -5.300034837 188.9455843 97.39%
195 -5.3045006 189.9411185 97.41%
196 -5.30894352 190.9366756 97.42%
197 -5.31336383 191.9322553 97.43%
198 -5.317761758 192.9278573 97.44%
199 -5.32213753 193.9234816 97.45%
200 -5.326491369 194.9191277 97.46%
201 -5.330823492 195.9147956 97.47%
202 -5.335134116 196.910485 97.48%
203 -5.339423453 197.9061956 97.49%
204 -5.343691712 198.9019274 97.50%
205 -5.3479391 199.89768 97.51%
206 -5.352165818 200.8934533 97.52%
207 -5.356372068 201.889247 97.53%
208 -5.360558047 202.885061 97.54%
209 -5.36472395 203.8808951 97.55%
210 -5.368869967 204.8767491 97.56%
211 -5.372996288 205.8726228 97.57%
212 -5.377103099 206.868516 97.58%
213 -5.381190584 207.8644285 97.59%
214 -5.385258924 208.8603602 97.60%
215 -5.389308297 209.8563108 97.61%
216 -5.39333888 210.8522802 97.62%
217 -5.397350845 211.8482682 97.63%
218 -5.401344365 212.8442747 97.63%
219 -5.405319607 213.8402995 97.64%
220 -5.409276739 214.8363424 97.65%
221 -5.413215925 215.8324032 97.66%
222 -5.417137326 216.8284818 97.67%
223 -5.421041103 217.824578 97.68%
224 -5.424927414 218.8206917 97.69%
225 -5.428796414 219.8168227 97.70%
226 -5.432648256 220.8129708 97.70%
227 -5.436483092 221.809136 97.71%
228 -5.440301071 222.805318 97.72%
229 -5.444102342 223.8015168 97.73%
230 -5.447887049 224.797732 97.74%
231 -5.451655337 225.7939638 97.75%
232 -5.455407347 226.7902117 97.75%
233 -5.459143219 227.7864759 97.76%
234 -5.462863092 228.782756 97.77%
235 -5.466567102 229.779052 97.78%
236 -5.470255383 230.7753637 97.79%
237 -5.473928069 231.771691 97.79%
238 -5.477585292 232.7680338 97.80%
239 -5.481227179 233.7643919 97.81%
240 -5.484853861 234.7607652 97.82%
241 -5.488465463 235.7571536 97.82%
242 -5.492062109 236.753557 97.83%
243 -5.495643925 237.7499752 97.84%
244 -5.49921103 238.7464081 97.85%
245 -5.502763546 239.7428555 97.85%
246 -5.506301592 240.7393175 97.86%
247 -5.509825284 241.7357938 97.87%
248 -5.513334739 242.7322844 97.88%
249 -5.516830072 243.728789 97.88%
250 -5.520311395 244.7253077 97.89%
251 -5.52377882 245.7218403 97.90%
252 -5.527232459 246.7183866 97.90%
253 -5.53067242 247.7149467 97.91%
254 -5.534098811 248.7115203 97.92%
255 -5.537511738 249.7081074 97.92%
256 -5.540911308 250.7047078 97.93%
512 -6.142971299 506.1026478 98.85%
1024 -6.745031291 1017.500588 99.37%
2048 -7.347091282 2040.898528 99.65%
4096 -7.949151273 4088.296468 99.81%
8192 -8.551211265 8183.694408 99.90%
16384 -9.153271256 16375.09235 99.95%
32768 -9.755331247 32758.49029 99.97%
65536 -10.35739124 65525.88823 99.98%
131072 -10.95945123 131061.2862 99.99%
262144 -11.56151122 262132.6841 100.00%
524288 -12.16357121 524276.082 100.00%
1048576 -12.7656312 1048563.48 100.00%
2097152 -13.3676912 2097138.878 100.00%
4000000 -13.92855136 3999986.317 100.00%
8388608 -14.57181118 8388593.674 100.00%
16777216 -15.17387117 16777201.07 100.00%
33554432 -15.77593116 33554416.47 100.00%
67108864 -16.37799115 67108847.87 100.00%
134217728 -16.98005114 134217711.3 100.00%
268435456 -17.58211113 268435438.7 100.00%
536870912 -18.18417113 536870894.1 100.00%
1073741824 -18.78623112 1073741805 100.00%

独舟星海 · 发表于 2019-8-5 10:51

在10的1024次方时，取对数后的比值达到99%以上，到262144时，它们的数量级比值达到99.99%以上精度，这个比值会无限制的向1靠近，虽然不可能是1，但是极限值为1，你确定不了任何一个给定的精度值，也就是说，0.后边可以有无数个数字9，永远写不完，到不了尽头。

		自动登录	找回密码
密码			注册

哥德巴赫猜想擂台

点评