Fermat's Last Theorem

Reason: Pythagorean's theorem is a simple equation taught by junior high school students. A2 + b2 = c2 is a basic formula for calculating one of right triangles. Starting from the basic strengthening of this theorem, the use of this theorem escalates with the year the school takes. It establishes trigonometry to help students solve some non - orthogonal problems by combining several mathematical methods. Pythagorean theorem has helped many architects, engineers and chemists throughout the career.

(Note: It is often said that Kumar was introduced to his "ideal plural" interested in Fermat's last theorem. Having his argument relies on unique factorization; but this story Was originally said by Kurt Hansel in 1910, and the evidence suggests that it may be derived under turmoil from Hansel. Interest is "definitely wrong." Ideal number Please look at the history of.

Why is this theorem called Fermat's last theorem? The answer is simple. Since this is the last end of Fermat's claim, it has not been confirmed yet, so its name is the name of a mathematician for about three and a half centuries. Is that guarantee proved? Yes! ! Andrew Wells proved this in 1994 and he devoted his life to this. This evidence is much longer and we are using a too complex way Fermat could not know at the time.

Fermat's last theorem study in 1847 was very important. On March 1, the same year Lame announced to the Paris Academy that he proved Fermat's last theorem. He sketched out some of the evidence that involves decomposing xn + yn = zn into linear factors over complex numbers. Lamé admits that Liouville proposed him this idea. However, Liouville suggested at the conference after Mr. Lamé that the problem with this approach is that it is necessary to consider the uniqueness of prime numbers for these complex numbers, and wondering whether this is true or not . Cauchy backed Lame, but in a more typical way he pointed out to the Academy Conference in 1847 that he reported the idea that he might prove Fermat 's last theorem.