Thread: Goldbach conjecture View Single Post
 P: 77 Axiom 1: every natural number factorization is sole. No same factors theorem: between every both odd number from 2n to 2n- square root(2n), it is not same factorization. The certification summary as follow: To consider both odd numbers A1, A2. Its all primary factors are same. As this reason: A1+p1=2n; A2+p2=2n; p1 The one surplus number of p1 and p2 corresponding the A1, A2 common factor, should be large than the A1, A2 common factor. It is imposible. As the next condition axiom1, the no same factors theorem is right. The reasoning result 1: every even number, it is equal to both primary number add, one primary of the both less than the even number square root. The right key as follow: 2n, the even number, From 2n to 2n - square root 2n, every both odd number factor group is different. As 2 is beside the add, according to the primary number serious from 1 to 2n square root, there is a odd number according to the factor 1 also, that is right. There is a both add primary numbers to equal to the 2n, it is also right. The Goldbuch's conjecture ir right. [The 哥德巴赫 suspect is right. 做为无相同因子定理的一个推论，一个大偶数 2n 可至少分解为 int（(2n的平方根）/2）对素数之和。 ] Hey . Like