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This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License
Article
New Proof of Goldbach’s Conjecture
Author(s)
Zengyong Liang
Full-Text PDF
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DOI:doi: 10.17265/2159-5291/2018.07.001
Affiliation(s)
Maternal and Child Health Care Hospital of Guangxi, Nanning 530000, China
ABSTRACT
This paper uses graphic method to analyze the mechanism of prime number formation and the periodic characteristics of its multiple in natural numbers. The Goldbach’s conjecture is proved by the analysis diagrams.
KEYWORDS
Period, prime integer-pair, effective composite numbers, icons, analysis diagrams.
Cite this paper
Liang, Z. Y. 2018. "New Proof of Goldbach’s Conjecture." Journal of Mathematics and System Science 8 (2018), 177-81.
References
[1] Pei, J., and Guo, M. S. 2013. From Waring to Hua—The History of Waring’s Problem. Harbin Institute of Technology University Press, 345-618.
[2] Liang, Z. Y. 2018. “Rigorous Proof of Goldbach’s Conjecture.” Journal of Applied Mathematics and Physics 6 (9): 1783-92.
[3] Pan, C. D., and Pan, C. B. 2007. Elementary Number Theory. Peking University Press, 2-5.
[4] Wang, Y. 2011. Talk About~Prime Number. Harbin: Harbin Institute of Technology University Press, 2.
[5] Nelsen, R. B. 2014. Mathematical Album (First Quarter)—Proof without Language. Mechanical Press, 1.
[6] Harly, G. H., and Wright, E. M. 2007. An Introduction to the Theorem of Number. Beijing: People’s Post and Telecommunications Press, 3-5.
[7] Xu, H. W., and Diao, R. 2013. Linear Algebra, Tsinghua University Press, 1.
[2] Liang, Z. Y. 2018. “Rigorous Proof of Goldbach’s Conjecture.” Journal of Applied Mathematics and Physics 6 (9): 1783-92.
[3] Pan, C. D., and Pan, C. B. 2007. Elementary Number Theory. Peking University Press, 2-5.
[4] Wang, Y. 2011. Talk About~Prime Number. Harbin: Harbin Institute of Technology University Press, 2.
[5] Nelsen, R. B. 2014. Mathematical Album (First Quarter)—Proof without Language. Mechanical Press, 1.
[6] Harly, G. H., and Wright, E. M. 2007. An Introduction to the Theorem of Number. Beijing: People’s Post and Telecommunications Press, 3-5.
[7] Xu, H. W., and Diao, R. 2013. Linear Algebra, Tsinghua University Press, 1.