Description: The quotient of the integers by an ideal $(n)$ where $n>1$ is divisible by at least two different primes, and $n$ isn't squarefree

Notes:

Keywords quotient ring

Reference(s):

This ring has the following properties:

The ring lacks the following properties:

algebraically closed field
atomic domain
Bezout domain
characteristic 0 field
connected
Dedekind domain
domain
Euclidean domain
Euclidean field
field
GCD domain
Krull domain
local
Mori domain
normal
normal domain
ordered field
perfect field
principal ideal domain
Prufer domain
Pythagorean field
quadratically closed field
reduced
regular local
Schreier domain
semiprimitive
semisimple
unique factorization domain
valuation
von Neumann regular

We don't know if the ring has or lacks the following properties: