Difference between $\mathbb{Z}/p^e\mathbb{Z}$ and the finite field $\mathbb{F}_{p^e}$?
125568
Construction of $p^n$ field
61220
What does "$\mathbb{F^n}$ is a vector space over $\mathbb{F}$" mean?
30401
Determining the structure of the quotient ring $\mathbb{Z}[x]/(x^2+3,p)$
155532
difference between irreducible element and irreducible polynomial
78350
When does a finite ring become a finite field?
114152
Intermediate fields between $\mathbb{Z}_2 (\sqrt{x},\sqrt{y})$ and $\mathbb{Z}_2 (x,y)$
77854
Which cyclotomic fields are different?
97009
Image of ring homomorphism $\phi : \mathbb{Z}[t] \to \mathbb{Q}$?
142470
$\mathbb{Q}(\sqrt{p},\sqrt[3]{q})= \mathbb{Q}(\sqrt{p}\cdot \sqrt[3]{q})$ ??
116594
Finite fields are isomorphic
6855
Subfields of finite fields
19310
Identify the ring $\mathbb{Z}[x]/(2x)$
158627
$e^{\left(\pi^{(e^\pi)}\right)}\;$ or $\;\pi^{\left(e^{(\pi^e)}\right)}$. Which one is greater than the other?
10606
Finding how multiplication and addition behave on $\mathbb{F}_4$ without any result
745
$F(x)$ versus $F[x]$ where $F$ is a field
19884
The units of $\mathbb Z_4[x]$
93328
$\mathbb{F}_p[X]/(X^2+X+1)$ is a field iff $p \equiv 2 \bmod 3$