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验证10的1000次方的大偶数哥德巴赫猜想成立

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 楼主| 发表于 2025-10-12 19:07 | 显示全部楼层
本帖最后由 qhdwwh 于 2025-10-12 11:12 编辑

                                                                    应该有个确定的结论
       2005年RSA-640,被破解,这是一个2^640大的数字,由97位素数和98位素数的乘积得到。因为该密码被破解,因此人们在网上公布了97位素数组。有了这个素数组,用WHS筛法,就可以筛出比该素数组大10^15内的偶数的部分哥猜解(限于计算机的能力),证明这么大范围的偶数哥德巴赫猜想成立。这样的验证﹑证明我做了很多,没有找到任何例外。
       相同的道理,对于RSA-7680(由1000多位素数乘积构成)RSA-15360(由2000多位素数乘积构成),只要有了素数组,我们就可以验证和证明1000多位和2000多位的偶数哥德巴赫猜想成立。不同之处,只是WHS筛子规模更大了。
       在此,特别强调:偶数哥德巴赫分拆数的下限数学表达式,是正确﹑简单﹑最美的数学式。是偶数哥德巴赫猜想成立的完美表达。
       逻辑推理和实践数据的证明,全面解答了人们对哥德巴赫猜想成立的疑问。
       如果中科院还想攻克哥德巴赫猜想,那么就请配合一次,(为了保密,可以只给出最后10几位数字)用实践﹑用数据说话证明哥德巴赫猜想成立。没有这样的意愿?这是不可能的,因为前不久中科院还在纪念华罗庚诞辰110周年。完成华老的夙愿是弟子们的责任。因为,科学发展到现在,只要人们想做,就没有做不到的事情。

发表于 2021-1-1 01:10只看该作者

                                                                      请中科院回应
       王元在一次演讲中说:“现在,社会上只知道1+1,N+N,忘了将‘充分大’三个字放上去,这些问题都要加上‘充分大’才行。
       WHS筛法可以解决充分大问题,即对充分大的偶数,我们也可以用实践来证明偶数的哥德巴赫猜想成立。当然,充分大的素数只能用超级计算机才能得到,现在的密码学研究能提供充分大素数组,因此能够证明充分大偶数哥德巴赫猜想成立。
       前面,我多次提议和中科院共同实践验证,但没有回应。可能中科院也没有这些数据,如果这样,中科院可以提供类似的其它数据(类似王小云院士用碰撞攻击破解世界密码难题所用数据)。
       如果中科院能提供这样的素数组,我用WHS筛法证明比给出素数组的大的,至少连续十万个偶数哥德巴赫猜想成立。
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 楼主| 发表于 2025-10-13 15:30 | 显示全部楼层
发表于 2013-7-26 01:56 | 只看该作者 回帖奖励
   用WHS筛法中素数位置双筛法筛出[101606400000002,101606400252001]区间的素数共7863个,是用[2,10080001]区间669574个素数筛出的,其最大素数为10079989.
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 楼主| 发表于 2025-10-15 11:15 | 显示全部楼层
发表于 2013-8-1 13:21 | 只看该作者
2000亿附近偶数(15个)的素数对
   偶数素数对,当偶数很大时,偶数的素数对很多,我认为天文大的偶数会有小数阶的素数对,因为素数一个个地看,素数在正整数中的出现没有什么规律。可是总体地看,素数的个数竟然有规可循。偶数中能被6整除的偶数比不能被6整除的偶数素数对要多,数量约为2倍.(同一个区间内)下面给出2000亿附近10个偶数的素数对,比上次给出的要多,当然,扩大自然数区间,素数对的数量还可更多,如达到几千,几万.......
200000000982
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