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New posts in galois-theory
Galois representations and normal bases
representation-theory
algebraic-number-theory
galois-theory
galois-representations
Show $Gal(E/\mathbb{Q})\cong \mathbb{\mathbb{Z_2\times Z_2}}$
abstract-algebra
galois-theory
extension-field
Is the subextension of a purely transcendental extension purely transcendental over the base field?
galois-theory
extension-field
transcendence-degree
Galois Group over Finite Field
abstract-algebra
galois-theory
finite-fields
Galois group of $x^4-5$
galois-theory
automorphisms of a finite field
group-theory
finite-groups
field-theory
galois-theory
finite-fields
Finite extensions of rational functions
algebraic-geometry
galois-theory
Any abstract algebra book with programming (homework) assignment?
abstract-algebra
reference-request
galois-theory
math-software
computational-algebra
Can two monic irreducible polynomials over $\mathbb{Z}$, of coprime degrees, have the same splitting field?
group-theory
polynomials
galois-theory
algebraic-number-theory
irreducible-polynomials
What is the Galois group of $\mathbb{Q}_p[\zeta] / \mathbb{Q}_p$, where $\zeta$ is a $p^r$th root of unity?
abstract-algebra
number-theory
algebraic-number-theory
galois-theory
p-adic-number-theory
Maximal ideals in polynomial rings over a field
reference-request
algebraic-geometry
commutative-algebra
galois-theory
Galois Theoretic Proof of Fundamental Theorem of Algebra
abstract-algebra
galois-theory
The Galois group of a composite of Galois extensions
abstract-algebra
field-theory
galois-theory
Applications of Galois theory for topology
algebraic-topology
galois-theory
differential-topology
A shortcut in Galois theory
field-theory
galois-theory
If $|G| = n < 60$, and $n$ is composite, then $G$ is not a simple group. Why? [duplicate]
abstract-algebra
group-theory
finite-groups
galois-theory
solvable-groups
A group of order less than $60$
abstract-algebra
group-theory
finite-groups
galois-theory
solvable-groups
Application of the Artin-Schreier Theorem
abstract-algebra
field-theory
galois-theory
$\mathbb{Q}(\sqrt{p^*})$ is contained in the ring class field of conductor $p$
field-theory
galois-theory
algebraic-number-theory
class-field-theory
complex-multiplication
On $\ker\chi $ , $\: \chi :{\rm Gal}(E,F)\rightarrow S_n$
abstract-algebra
galois-theory
symmetric-groups
group-isomorphism
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