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15
Math.TechQA.Club
2014-11-09 21:12:30
549
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The free group of rank $n$ mod its commutator subgroup is isomorphic to the free abelian group of rank $n$
Published on
09 Nov 2014 - 21:12
#abstract-algebra
#group-theory
#free-groups
107
Views
finite simple groups and free groups
Published on
25 Mar 2026 - 16:05
#group-theory
#reference-request
#free-groups
#simple-groups
40
Views
Finding free subgroups thanks to Lie algebras
Published on
14 Nov 2014 - 11:58
#group-theory
#reference-request
#lie-algebras
#free-groups
164
Views
Descending central series of free groups
Published on
15 Nov 2014 - 13:41
#group-theory
#free-groups
149
Views
Homomorphism between free group and symmetric group
Published on
16 Nov 2014 - 12:53
#proof-verification
#free-groups
51
Views
Prove that $A \times B \cong C * D$ is not possible
Published on
16 Nov 2014 - 14:47
#group-theory
#free-groups
92
Views
Existence of Unique Homomorphism Implies Generating Set
Published on
18 Nov 2014 - 17:21
#group-theory
#free-groups
177
Views
A simple question about free group
Published on
23 Nov 2014 - 7:37
#abstract-algebra
#free-groups
1.1k
Views
System of generators and surjective homomorphism
Published on
24 Nov 2014 - 10:13
#abstract-algebra
#group-theory
#free-groups
202
Views
Surjections from free groups
Published on
28 Nov 2014 - 4:29
#abstract-algebra
#group-theory
#finite-groups
#free-groups
203
Views
Generators of free groups
Published on
30 Nov 2014 - 17:23
#abstract-algebra
#group-theory
#free-groups
111
Views
Group generated by two polynomials
Published on
05 Dec 2014 - 0:13
#group-theory
#number-theory
#free-groups
90
Views
Rreferences for free groups
Published on
05 Dec 2014 - 22:30
#group-theory
#reference-request
#free-groups
1k
Views
An example of free group
Published on
09 Dec 2014 - 17:36
#abstract-algebra
#group-theory
#free-groups
261
Views
Proving a homomorphism $\varphi: F \to G$ with F a free group and $\phi: G \to H$ a surjective homomorphism and $\psi: F \to H$ a homomorphism.
Published on
22 Dec 2014 - 16:18
#group-theory
#free-groups
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