Does $\langle ( 1 ,3), (1, 2 ... ,10)\rangle$ generate the group $S_{10}?$
102990
Prove or disprove: $S_{10} = \langle (1,3),(1,2, ... ,10) \rangle$
47824
Calculation of subgroups of $(Z_{12}, +)$
68951
Normalization of the overlap $\langle x'|p'\rangle$
57166
Showing that $\Bbb R[x] / \langle x^2 + 1 \rangle$ is isomorphic to $\Bbb C$ question
121707
Generating Elements of Galois Group
154241
What is the easiest way to generate $\mathrm{GL}(n,\mathbb Z)$?
148369
Quotient groups of D10
121034
Follow-up to question: Aut(G) for G = Klein 4-group is isomorphic to $S_3$
85106
Group of order 10 has an element of order 5, without using Cauchy's or Sylow's theorems
158315
Are $M_2= \langle(\sqrt{2}^{\sqrt{2}},\infty),\cdot \rangle$ , $M_1 = \langle(2,\infty),\cdot\rangle$ isomorphic structures?
2235
Showing $\text{Aut}_\mathsf{Grp}(\mathbb{Z}/2\mathbb{Z} \times \mathbb{Z}/2\mathbb{Z}) \cong S_3$
71245
$2 \times 2 $ Orthogonal Group
85752
Show that $M=\frac{\mathbb{Z}^3}{\langle (3,3,1),(2,2,2)\rangle}$ is isomorphic to $\mathbb{Z} \oplus \mathbb{Z}_4$ as $\mathbb{Z}$-modules
130686
How is $3\pi-10$ element of $[-\pi/2,\pi/2]$?
87823
GAP: how to work with elements of the group ring of the symmetric group $\mathbb{C}[S_k]$?
32735
If $ \langle G, \star \rangle $ is an abelian group, then for all $a, b \in G$, show that $(a \star b)^{n} = a^{n} \star b^{n}$.
83747
$2$ out of $3$ property of the unitary group