# Revision history [back]

### Does there exists any triple $(A,B,C)$ of $n\times n$ matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$?

Does there exists any triple $(A,B,C)$ of $n\times n$ matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$? Here $n,k$ are given to us, that is, we can choose them according to our convenience.

### Does there exists any triple $(A,B,C)$ of $n\times n$ matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$?

Does there exists any triple $(A,B,C)$ of $n\times n$ $n\geq3$ matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$? Here $n,k$ are given to us, that is, we can choose them according to our convenience.

### Does there exists any triple $(A,B,C)$ of $n\times n$ matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$?

Does there exists any triple $(A,B,C)$ of $n\times n$ $n\geq3$ ($n\geq3$) matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$? Here $n,k$ are given to us, that is, we can choose them according to our convenience.

 4 None slelievre 15579 ●19 ●144 ●307 http://carva.org/samue...

### Does there exists any triple $(A,B,C)$ of $n\times n$ matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$?

Does there exists any triple $(A,B,C)$ of $n\times n$ ($n\geq3$) matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$? Here $n,k$ are given to us, that is, we can choose them according to our convenience.

 5 None slelievre 15579 ●19 ●144 ●307 http://carva.org/samue...

### Does there exists any triple $(A,B,C)$ of $n\times n$ matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$?matrices

Does there exists any triple $(A,B,C)$ of $n\times n$ ($n\geq3$) matrices with integer entries which satisfies $A^k+B^k=C^k$ for at least one $k\geq3$? Here $n,k$ are given to us, that is, we can choose them according to our convenience.