If $H$ is a ring and it has a finite non-zero characteristic $p$ then ring is finite.
I couldn’t any counter example for this claim. Can anyone help me please?
If $H$ is a ring and it has a finite non-zero characteristic $p$ then ring is finite.
I couldn’t any counter example for this claim. Can anyone help me please?
Consider the ring of polynomials with coefficients in $\mathbb{Z}/p$ it has characteristic $p$ and it is infinite.