应用互为反向数轴的正射线证实哥德巴赫料想(国外英文资料).docVIP

利用互为反向数轴的正射线证明哥德巴赫猜想(国外英文资料) Using the positive rays of each other, the positive rays of each other, prove the goebach conjecture Zhang Tianshu tianshu_zhang507@ To pick We know that, in turn, increases each is an even number 2 n (n ≧ 3) can be represented as 3 respectively with increase in turn an odd number of 2 k + 1 (k ≧ 1) combined. So, for an arbitrary odd point on the number axis 2 k + 1 (≧ 1 k), if the 2 k + 1 is an odd prime, of course, even 3 + (2 k + 1) is equal to the odd prime number 2 k + 1 and the sum of the odd prime number 3; If 2 k + 1 is a composite point, then, take 3 B 2 k + 1, here, B is an odd prime, and make the line B (2 k + 1) is equal to the line 3 C. If C is an odd prime, then, even 3 + (2 k + 1) is equal to the odd prime Numbers and sum of the odd prime number C B. So the goldbach conjecture to prove the transformation is to prove: on a number line with an odd number of points 3 and 2 k + 1 on the endpoint of the line, there is always such odd primes point B, to prove method to indirectly goldbach conjecture. keywords The number theory, the gothenbach conjecture, the mathematical induction, the even, the odd prime Numbers, the positive rays, the odd distance, the long, the long, and the reverse. kibon The gothenbach conjecture is that every even-numbered 2N is the sum of two prime Numbers, each odd 2N plus 3 is the sum of the three prime Numbers, which is N minus 2. This paper will prove the conjecture by using the odd points in the positive direction of the two number axes in the opposite direction. Before proving the conjecture, we should be familiar with the following basic thoughts, so that they can be applied in the course of proof. Axioms. Each of the increasing Numbers is 2n (n. 3), which can be expressed as an odd number of 2k + 1 (k) + 1 (k) + 1 (k) 1). Definition 1. At the start of the 3 from the odd point number axis is the direction of the rays, in an arbitrary two odd points as the endpoint of the line, known as the dista