Identifying the group $G = \langle x,y \space | \space xy=yx, x^4=y^2 \rangle$ from the given presentation
110102
Describing groups with given presentation? $\langle x,y\ |\ xy=yx,x^5=y^3\rangle$ and $\langle x,y\ |\ xy=yx,x^4=y^2\rangle$.
71064
How to prove that $\langle Av,w\rangle=\langle v,A^Tw\rangle$?
1990
Results for elements in Dihedral Groups: $x \notin \langle r\rangle  \Rightarrow rx = xr^{-1}$
97177
Symmetry group of Tetrahedron
120495
Does this correctly interpret the "$\cong$" between groups as "$=$" between sets?
36142
What is $\mathbb Z \oplus \mathbb Z / \langle (2,2) \rangle$ isomorphic to?
101596
Determine group G as cyclic
14895
Reference for the subgroup structure of $\rm{PSL}_2(q)$
121141
Proving Finiteness of Group from Presentation
153250
Finding the derived group
25624
Show the Dihedral Group $D_n$ is generated by rotations and reflection along the x axis.
42213
Computing $\text{Gal}(\mathbb{Q}^{ab}/\mathbb{Q})$
29269
fundamental group of $GL^{+}_n(\mathbb{R})$
120155
How to show that this group presentation is isomorphic to dihedral group?
102990
Prove or disprove: $S_{10} = \langle (1,3),(1,2, ... ,10) \rangle$
121034
Follow-up to question: Aut(G) for G = Klein 4-group is isomorphic to $S_3$
105363
$\mathbb Z^n/\langle (a,...,a) \rangle \cong \mathbb Z^{n-1} \oplus \mathbb Z/\langle a \rangle$