The Proofs of Nine Unsolved Problems in Number Theory Field: Using the Geometric Method to Prove Number Thoery Problems

Shi, Kaida

ISBN 10: 3844316213 / ISBN 13: 9783844316216

Published by LAP LAMBERT Academic Publishing, 2011

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Bibliographic Details

• Title: The Proofs of Nine Unsolved Problems in Number Theory Field: Using the Geometric Method to Prove Number Thoery Problems
• Publisher: LAP LAMBERT Academic Publishing
• Publication Date: 2011
• Language: English
• ISBN 10: 3844316213
• ISBN 13: 9783844316216
• Binding: Paperback
• Condition: Like New
• Book Type: book

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Synopsis

In this monograph, by using the geometric method, the author proves nine unsolved world's baffling mathematical problems in the number theory field (contains Fermat's Last Theorem, Goldbach Conjecture, Twin Primes Conjecture, Proposition-C, $n^2+1$ Conjecture, Riemann Hypothesis, Generalized Riemann Hypothesis, Hecke Conjecture and Euler's Constant $gamma$). Many mathematicians and amateurs accepted the challenge of but so far inspite of repeated attempt no convincing proofs have been achieved. The author thinks that it seems the availablemathematical tools and methods are not enough to prove these conjectures and baffling problems. Hence, in order to solve these mathematical baffling problems, to create a new method is necessary.

About the Author

Kaida Shi graduated from the Mathematics Department of Fudan University, China. He is an adherent of China's distinguished mathematician Professor Buqing Su. His present post as an associate professor of Zhejiang Ocean University, China.