费马大定理的初等证明

The elementary proof of Fermat's last theorem

在Fermat证明R=4w(w∈N+,w≥1)的基础上,建立三数组集合与正整数对集合间的对应,将勾股数组推算公式和费马大定理联系起来,运用同余性质,得出假定解的特定形式,进一步类比引入特定的不定方程组,用归谬法完成了费马大定理的证明.

Based on the proof ofR=4ω（ω∈N＋,ω≥1） proved by Fermat, the mapping ot the triad aggregate set and positive whole number pair set is built. The array of legs of a triangle calculated formula and Fermat＇s last theorem is connected. The special form of assumption solution is obtained by using the con- gruence property. A special indeterminate system of equations is introduced by further analogy, The proof of Fermat＇s last Theorem is completed by reduction to absurdity.