连续二整数不是同一奇素数P之费马解的定理

应用文［１］的主要结果证明了连续的两个整数不是同一奇素数Ｐ之费马解的定理及其相关的结论，解决了不存在奇素数Ｐ使２Ｐ－１≡１（ｍｏｄｐ２）及３ｐ－１≡（ｍｏｄｐ２）同时成立的问题，进而证明了费马大定理第一情形。

THE THEOREM OF FERMAT SOLUTION, TWO CONSECUTIVE INTEGERS NOT A SAME ODD PRIME NUMBER P

The paper has proved the theorem of Fermat solution that two consecutive integers are not a same odd prime number p and its interrelated conclusion by using the result in reference article 1, so that it solues the problem of that 2 p-1 ≡1(modp 2)and 3 p-1 ≡1(modp 2) can be tenable at the same time without odd prime number p, and further more it proves the first condition of Fermat theorem.