The domain of $\ln(x)^{\ln(x)}$.
141156
The domain of $\ln(x)^{\ln(x)}$
54638
Integral $\int^{ \pi /2}_{0} \ln (\sin x)\ dx$
98540
If $F[x]$ is a principal domain does $F$ have to be necessarily a field?
17161
Can anyone make me understand in simple language why the second condition for being an Euclidean domain is superfluous?
17859
Showing $F[x,y]/(ax^2+by^2-1)$ is a Dedekind domain
77735
When $\Bbb Z_n$ is a domain. Counterexample to $ab \equiv 0 \Rightarrow a\equiv 0$ or $b\equiv 0\pmod n$
94819
Prove that $\frac{\mathbb{C}[x,y]}{\langle x^2-y^2-1\rangle}$ is an integral domain such that all the nonzero prime ideals are maximal.
53349
Prove that $\sqrt{x}$ is continuous on its domain $[0, \infty).$
77877
Is there a domain "larger" than (i.e., a supserset of) the complex number domain?
96458
Does $X_n \overset{L^2}{\rightarrow} X$ imply $X_n^2 \overset{L^1}{\rightarrow} X^2$?
62951
Is there a more direct way of proving that this ring is an integral domain?
102914
Integral domain that is not a factorization domain
18887
Euclidean domain in which the quotient and remainder are always unique
33645
Proving that an integral domain has at most two elements that satisfy the equation $x^2 = 1$.
34924
What is the domain of $x^x$ as a real valued function?
154132
Find the domain of composition of two functions
31049
If $p$ is an irreducible element of an integral domain $D$, and if $e$ belongs to $D^\ast$ prove that $ep$ is also ireducible