New posts in group-isomorphism

Prove that $\mathbb{Q}[\sqrt{2}]=a+b\sqrt{2}$ is isomorphic to $\mathbb{Q}[x]/(x^2-2)$.

If $H$ is a subgroup of a finite abelian group $G$, then $G$ has a subgroup that is isomorphic to $G/H$.

$SL_2(\mathbb Z_3)/Z(SL_2(\mathbb Z_3)) \cong A_4$

Isomorphisms preserve cyclic

Need isomorphism theorem intuition

How to check in GAP whether two groups are isomorphic

The multiplicative groups $\mathbb{Q}^\ast$ and $\mathbb{R}^\ast$ are not isomorphic [duplicate]

How we can find the symmetric group with least $n$ whose subgroup of it is isomorphic to $G$?

Listing methods to prove that two groups are not isomorphic

Show that, for every $n$, $A_{n+2}$ has a subgroup isomorphic to $S_n$

Why choose $ab$ and $ab^2$ for group with $6$ elements?

Is correct to say $H\times K$ is a subgroup of $G$ and its order is $q$? [closed]

Order 12 group with 3 generators, can I reduce to 2 generators?

Relationship between Spin(3), SU(2), unit quaternions, and SO(3)

On $\ker\chi $ , $\: \chi :{\rm Gal}(E,F)\rightarrow S_n$

Is it possible that pair of isomorphic subgroups of finite group is conjugate in some larger group

Prove there isn't a group $G$ that satisfy ${\rm Aut}(G) \cong \mathbb{Z}$ [duplicate]

Is the Dihedral Group of order $24$ isomorphic to the Symmetric Group on $4$ elements? [closed]

Are continuous maps "weaker" than other morphisms?

An isomorphism from $GL_{2}(\mathbb{F_{2}})$ to $S_{3}$