List questions from finite-groups

Published on 12 Jun 2018 - 1:55

2.3k

Views

A group of order $75$ and a subgroup of order $25$

Published on 12 Jun 2018 - 6:17

90

Views

Automorphisms of order 3 in $C_2$ X $C_2$ X $C_2$

Published on 25 Mar 2026 - 10:56

699

Views

Lagrange theorem applications.

Published on 12 Jun 2018 - 23:44

88

Views

On finite groups whose order is divisible by two primes.

Published on 16 Jun 2018 - 4:27

302

Views

Finding a 2-Sylow subgroup of $\left(\mathbb Z^\times_{11} \times \mathbb Z^\times_{13} , \cdot \right)$

Published on 16 Jun 2018 - 11:18

209

Views

Constructing an irreducible representation that doesn't map an element to identity

Published on 17 Jun 2018 - 0:01

651

Views

Group of order 100

Published on 17 Jun 2018 - 11:08

1.7k

Views

Show that $9 \mid |G|$ when $G$ has at least $3$ elements of order $3$, $G$ - finite abelian group

Published on 17 Jun 2018 - 12:41

51

Views

Isomorphism of quotients over isomorphic commutators

Published on 25 Mar 2026 - 7:48

3.3k

Views

If $G$ is a group of order $96$ and $H,K$ are subgroups of order $12,16$, can $H∩K$ be trivial?

Published on 18 Jun 2018 - 8:29

1.5k

Views

Counter example to the claim that orbits of $S$ constitute a partition of $S$.

Published on 25 Mar 2026 - 12:27

72

Views

Counting elements of a given order in $S_5$ using the Burnside formula

Published on 18 Jun 2018 - 16:05

62

Views

Regular orbits on primitive module

Published on 18 Jun 2018 - 17:17

197

Views

A finite simple group with subgroup for every divisor of $|G|$ is abelian

Published on 25 Mar 2026 - 0:07

List Question

$FG$-modules $V$ and $W$ isomorphic and its properties

A group of order $75$ and a subgroup of order $25$

Automorphisms of order 3 in $C_2$ X $C_2$ X $C_2$

Lagrange theorem applications.

On finite groups whose order is divisible by two primes.

Finding a 2-Sylow subgroup of $\left(\mathbb Z^\times_{11} \times \mathbb Z^\times_{13} , \cdot \right)$

Constructing an irreducible representation that doesn't map an element to identity

Group of order 100

Show that $9 \mid |G|$ when $G$ has at least $3$ elements of order $3$, $G$ - finite abelian group

Isomorphism of quotients over isomorphic commutators

If $G$ is a group of order $96$ and $H,K$ are subgroups of order $12,16$, can $H∩K$ be trivial?

Counter example to the claim that orbits of $S$ constitute a partition of $S$.

Counting elements of a given order in $S_5$ using the Burnside formula

Regular orbits on primitive module

A finite simple group with subgroup for every divisor of $|G|$ is abelian

Trending Questions

Popular # Hahtags

Popular Questions