| Goldbach猜想的假设性证明和该猜想为真的充分必要条件 |
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| 引用本文： | 何伊德.Goldbach猜想的假设性证明和该猜想为真的充分必要条件[J].贵州师范大学学报(自然科学版),1997,15(1):103-106. |
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| 作者姓名： | 何伊德 |
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| 作者单位： | 贵州科技出版社 |
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| 摘 要： | 本文创立了饱和方程组的定义，并由此定义出发，得出５个定理，证明了：①若每个饱和方程组的最小正整数解的２倍都是两个奇素数之和，则Ｇｏｌｄｂａｃｈ猜想为真（这是距“哥氏猜想”提出２５０多年来第一个公开发表的假设性证明）。②Ｇｏｌｄｂａｃｈ猜想为真的充分必要条件是ｑｅｋ＋１≤ｘｅｋ。
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| 关 键 词： | 饱和方程组，Goldbach猜想 |
THE HYPOTHESIS PROOF OF GOLDBACH SUPPOSITION AND ITS TRULY AMPLE PREREQUISITE |
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| He Yide.THE HYPOTHESIS PROOF OF GOLDBACH SUPPOSITION AND ITS TRULY AMPLE PREREQUISITE[J].Journal of Guizhou Normal University(Natural Sciences),1997,15(1):103-106. |
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| Authors: | He Yide |
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| Abstract: | The paper has found the definition of a set of staturation equation and got five theorems on the base of the definition, proves that:①If the lowest positive integer of the solution of a set of staturation equationis twice as much as the sum of two odd prime numbers, that the supposition of Goldbach is a true one; ② The true ample prerequisite of Goldbach Supposition is q e k+1 ≤x e k . |
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| Keywords: | Set of staturation equation Goldbach Supposition |
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