Difficulty in showing $\mathbb Z[\frac{1+\sqrt{-7}}{2}]$ is euclidean domain using another way
11935
Is $\mathbb{Z} \left[ \frac{1+i \sqrt{7}}{2} \right]$ euclidean?
61987
$x^2+1=0$ in $\mathbb{Z}_7$
154613
Showing a set of fractions is a ring
144789
identify the ring $\mathbb{Z}[x]/(2x-1)$
26641
Problem about the definition of Euclidean domain
115282
Showing that $\mathbb Q(\sqrt{17})$ has class number 1
54496
Showing that $\mathbb{R}$ and $\mathbb{R}\backslash\mathbb{Q}$ are equinumerous using Cantor-Bernstein
85586
Proving $\mathbb{Q}$ isn't homeomorphic to $\mathbb{Z}$
158502
Showing $\sin(\bar{z})$ is not analytic at any point of $\mathbb{C}$
103550
Multiplicative Euclidean Function for an Euclidean Domain
17859
Showing $F[x,y]/(ax^2+by^2-1)$ is a Dedekind domain
116453
Is any quotient of a Euclidean domain by a prime ideal a Euclidean domain?
53331
$\mathbb{Q}(\sqrt2, \sqrt3)$ is not isomorphic to $\mathbb{Q}(\sqrt[4]2)$
54957
The necessary and sufficient condition for a unit element in Euclidean Domain
18887
Euclidean domain in which the quotient and remainder are always unique
31555
Divisor of $m$ and $n$ divides $m - qn$ (in proof of Euclidean algorithm)
112043
Show that the ideal $ (2, 1 + \sqrt{-7} ) $ in $ \mathbb{Z} [\sqrt{-7} ] $ is not principal