The Concise Proof Method of the Ferma Conjecture Under the Prime Number Convention
Abstract
Li Zhenghao
The 16th century French amateur mathematician Fermat declared that he had proved himself but could not prove the proof process in the book, which later became Fermat's Great Theorem. For more than three hundred years, the proof of Ferma's theorem has attracted a large number of mathematicians, and also produced a lot of unintentional results. In 1995, the British mathematician Wiles used a variety of complex modern mathematical methods to prove Ferma's theorem, which became a legend in the history of mathematics. However, people still expect to find the concise proof method claimed by Ferma. This paper proposes a concise proof method of Ferma's great theorem. This method can realize the concise proof of Ferma's great theorem under the condition of prime number convention.