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I am looking for a solution for a conjecture as follows.

The conjecture: InIn Cartesian plane, no exist an equilateral triangle such that three vertices are integer numbers.

I hope that you like the question and let me a answer.

I am looking for a solution for a conjecture as follows.

The conjecture: In Cartesian plane, no exist an equilateral triangle such that three vertices are integer numbers.

I hope that you like the question and let me a answer.

I am looking for a solution for a conjecture as follows.

In Cartesian plane, no exist an equilateral triangle such that three vertices are integer numbers.

I hope that you like the question and let me a answer.

Post Closed as "Not suitable for this site" by Loïc Teyssier, José Figueroa-O'Farrill, Qiaochu Yuan, Douglas Zare, Emil Jeřábek
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Conjectute: Nono exist aan equilateral triangle such that three lengths of sides and three anglesall vertices are rational numberinteger numbers

I am looking for a solution for a conjecture as follows.

The conjecture: In Cartesian plane geometry, no exist aan equilateral triangle such that three lengths of sides and three anglesvertices are rational numberinteger numbers.

I hope that you like the question and let me a answer.

Conjectute: No exist a triangle such that three lengths of sides and three angles are rational number

I am looking for a solution for a conjecture as follows.

The conjecture: In plane geometry, no exist a triangle such that three lengths of sides and three angles are rational number.

I hope that you like the question and let me a answer.

Conjectute: no exist an equilateral triangle such that all vertices are integer numbers

I am looking for a solution for a conjecture as follows.

The conjecture: In Cartesian plane, no exist an equilateral triangle such that three vertices are integer numbers.

I hope that you like the question and let me a answer.

Post Undeleted by Oai Thanh Đào
Post Deleted by Oai Thanh Đào
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Conjectute: No exist a triangle such that three lengths of sides and three angles are rational number

I am looking for a solution for a conjecture as follows.

The conjecture: In plane geometry, no exist a triangle such that three lengths of sides and three angles are rational number.

I hope that you like the question and let me a answer.