用函数法证明哥德巴赫猜想

Rizwan Rashid, S. S. Bal, A. Kaur
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引用次数: 0

摘要

本文通过对哥德巴赫猜想命题的深入解读,认为筛选法的证明不符合问题的意义,从而提出了函数法的证明。本文在变量区间[1,2,2m]构造了两个变量p 1和p 2的独立线性素函数,并在此基础上逻辑推导了两个变量N和2m的等价线性偶函数。本研究通过对这两个等价偶函数的定性和定量分析,得出了一致的结论:在同一定义域(大于2)内,必须建立方程N = 2m。由此推导出2m=p₁+p₂肯定成立。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Proving Goldbach Conjecture by Function Method
Through the in-depth reading of the proposition of the Goldbach conjecture, the paper holds that the proof of the screening method is not in line with the meaning of the question, and thus puts forward the proof of the function method. In this paper, two independent linear prime functions of two variables p₁and p₂are constructed in the variable interval [1, 2m], and then two equivalent linear even functions of two variables N and 2m are logically deduced. The present study came to a consistent conclusion based on the qualitative and quantitative analysis of these two equivalent even functions: in the same definitive domain (greater than 2), the equations N = 2m must be established. From this, it is deduced that 2m=p₁+p₂ surely is set up.
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