New posts in Euclidean Domain

Gaussian Integers form an Euclidean Ring

GCD in arbitrary domain

Showing $(3 + \sqrt{3})$ is not a prime ideal in $\mathbb{Z}[\sqrt{3}]$

Dividing one polynomial by another

$\mathbb{Z}[\sqrt{11}]$ is norm-euclidean

Euclidean domain $\mathbb{Z}[\sqrt{d}]$

Prove that the Gaussian Integer's ring is a Euclidean domain