数学1+1 发表于 2020-4-25 09:46

Goldbach’s Theorem

本帖最后由 数学1+1 于 2020-4-25 09:51 编辑

javascript:;


数学1+1 发表于 2020-4-25 09:53

References
        G. H. Hardy , E. M. Wright, An Introduction to the Theory of Numbers, People's Posts and Telecommunications Press, Beijing,2009,1-13.
        Hua Luogeng,An Introduction to the Theory of Numbers, Science Press, Beijing,1979.85-112
        Hua Luogeng,Hua Luogeng's anthology | Number Theory Volume I| Science Press, Beijing,2010.199-217.
        J. Barkley Rosser and Lowell Schoenfeld, Approximate formulas for some functions of prime numbers, Ill. Journ. Math. 6 (1962) 64-94.
        Knang Jichang, Applied inequalities, Shandong science and Technology Press,Ji'nan,2010.
346-358.
        Pan Chengdong, Chinese Annals of Mathematics,Series B, 1982,3(4):555-560.
        Pan Chengdong, pan Chengbiao,Analytical number theory basis,Harbin Institute of Technology Press,Harbin,2012,196-375.

数学1+1 发表于 2020-4-25 09:54

本帖最后由 数学1+1 于 2020-4-25 19:48 编辑

Abstract  We Definition Collection of sums of prime numbers is a set all integers in,
the form of p+p’ (for Prime number p,p’ Not less than 3),which is recorded as M (x),According
to the prime number theorem with error termestimate the extreme value of M (x),
use the Newton-Leibniz formula to calculate the value difference of M (x), and
derive Goldbach Theorem.
Key words  even numbers, Goldbach, Collection of sums of prime numbers , constant
MR(2010) Subject Classification  11P32


数学1+1 发表于 2020-4-25 10:08


数学1+1 发表于 2020-4-26 08:50

本帖最后由 数学1+1 于 2020-4-26 08:59 编辑

摘要:我们定义素数和的集合是所有整数的集合,p + p’(素数p,p’不小于3)的形式,记录为M(x),根据带有误差的素数定理估计M(x)的极值,使用Newton-Leibniz公式计算M(x)的值差,然后推导哥德巴赫定理。
  关键词:偶数,哥德巴赫,素数和集合,常数
  MR(2010)主题分类11P32



































































































































































































































































   





数学1+1 发表于 2020-6-25 13:09

本帖最后由 数学1+1 于 2020-6-25 13:37 编辑



数学1+1 发表于 2020-11-9 10:57

I havesubmitted a new manuscript titled "Goldbach Theorem" forconsideration by Annals of Mathematics.


页: [1]
查看完整版本: Goldbach’s Theorem