4色猜想证明及验证

先将地球表面上任何多个图形分为1图形包围内：1国图形、奇（2n＋1）线接壤、偶（2n）线接壤、奇（2n＋1）互接壤、偶（2n）互接壤、奇（2n＋1）包围、偶（2n）包围（n≥1整数）、1包围等单独8大基本类型。先证各单独8大基本类型，可用≤4色完成接壤隔离填色。再证明任何多单独8大基本类型的“单独奇（2n＋1）互接壤、奇（2n＋1）包围（n≥1整数）”的组合，可用≤4色完成接壤隔离填色。再证明任何多单独8大基本类型的任（n≥1整数）组合，可用≤4色完成接壤隔离填色。证明4色猜想成立。并给出验证。

4-color Conjecture to Prove and Verify

First surface of the Earth any more of the graphics is divided into a graphical surrounded by a country graphics, odd （2n ＋1） line bordering even （2n） line bordering the odd （2n ＋1） bordering each other, even （2n） each other： bordering the odd （2n ＋1） surrounded by even （2n） surrounded by （n ≥ 1 integer）, surrounded by a separate eight basic types. Proband alone eight basic types can be used ≤ 4 color to complete the coloring bordering the isolation. To prove any separate eight basic types of ＂separate odd （2n ＋ 1） bordering each other, the odd （2n ＋ 1） surrounded by （n≥ 1 integer）＂ combination can be used ≤ 4 colors completed bordering isolation coloring. To prove any more than separate basic types of any combination of （n ≥ 1 integer）, can be used ≤ 4 colors to complete the coloring bordering the isolation. The proof of four color conjecture is true. And gives validation.