"Research on [Goldbach's Conjecture]" proves that because any even number among natural numbers can be divisible by 2, they all have integer midpoints. Therefore, any even number among natural numbers can have its positive and negative bidirectional number axis segments.
Because natural numbers are arranged in equal positions, each natural number can only occupy one digit. Therefore, on the positive and negative bidirectional number axis segment of the even number 2X , in the vertical arrangement of the digits, they can only be that even numbers are in vertical columns with even numbers; odd numbers are in vertical columns with odd numbers; and the sum of two numbers in vertical columns is equal to Even 2X .
Because natural numbers are composed of two types of numbers: prime numbers and composite numbers formed by prime numbers. They are a whole. Therefore, among even numbers, after excluding the composite numbers formed by prime numbers, the remainder is the prime numbers contained in the even numbers.
It can be concluded that on the positive and negative bidirectional number axis segment of an even number, in each group of vertically arranged arrangements, after excluding the number of number sequences with composite numbers, the remaining number sequence is the number of prime number sequences contained in the even number.
Although the prime numbers among the natural numbers are infinite, they are finite among any even numbers among the natural numbers. Although the arrangement of prime numbers in natural numbers seems to be disordered. However, the composite numbers formed by prime numbers are ordered and can be found. Now that we have the positive and negative bidirectional fields of even numbers, and the number of even numbers containing prime numbers, we have the ability to calculate the number of [guessed] solutions for any even number among natural numbers. Even numbers contain the number of [guessed] solutions. If there are even numbers of [guessed] solutions,
If it is greater than or equal to 1, it proves that the even number has the solution of [guess]; if it is less than 1 , it proves that the even number does not have the solution of [guess]. If there are any even numbers in the natural numbers, they all have the solution of [conjecture], which proves that the proposition is true . If there are some even numbers, there is no solution of [conjecture], which proves that the proposition is not true. For specific proof, please see the paper: "Research on [Goldbach Conjecture]" Author: Chen Lianfu Tel: 15204651276