How to show $\langle x,y \mid x^3=y^3=(xy)^3=1 \rangle$ is presentation of an infinite group?
This is a result in textbook, but I do not understand the rationale.
How to show $\langle x,y \mid x^3=y^3=(xy)^3=1 \rangle$ is presentation of an infinite group?
This is a result in textbook, but I do not understand the rationale.