Sylow's 3rd theorem Concept and examples. Sylow's 3rd theorem group theory
11:05
Sylow's 3rd theorem Concept and examples. Sylow's 3rd theorem group theory
Ай бұрын
Sylow's 2nd theorem proof and examples. Sylow's 2nd theorem group theory
15:01
Sylow's 2nd theorem proof and examples. Sylow's 2nd theorem group theory
Ай бұрын
MCQ for group, Monoid, semigroup, groupoid, abelian groups
7:58
MCQ for group, Monoid, semigroup, groupoid, abelian groups
Ай бұрын
Double cosets|| Conjugate subgroups|| Examples|| Group theory
9:11
Double cosets|| Conjugate subgroups|| Examples|| Group theory
2 ай бұрын
Sylow's 1st theorem proof and examples|| Sylow's 1st theorem group theory
19:06
Sylow's 1st theorem proof and examples|| Sylow's 1st theorem group theory
2 ай бұрын
Sylow Package|| Normal subgroup, simple group, Hamiltonian group, p group, Sylow p subgroup
13:56
Sylow Package|| Normal subgroup, simple group, Hamiltonian group, p group, Sylow p subgroup
2 ай бұрын
Class equation of group order 1 to 11|| Groups UpTo isomorphism
7:02
Class equation of group order 1 to 11|| Groups UpTo isomorphism
2 ай бұрын
Class equation of a finite group|| Proof|| Examples|| Short tricks||MCQS
29:17
Class equation of a finite group|| Proof|| Examples|| Short tricks||MCQS
3 ай бұрын
Conjugate classes Group theory|| Examples|| Properties|| Short tricks|| MCQS
20:31
Conjugate classes Group theory|| Examples|| Properties|| Short tricks|| MCQS
3 ай бұрын
Fundamental theorem of equivalence|| Detailed Proof || Example
24:27
Fundamental theorem of equivalence|| Detailed Proof || Example
3 ай бұрын
How to check if H is a normal subgroup of G
3:44
How to check if H is a normal subgroup of G
4 ай бұрын
Subgroup MCQ|| product of subgroups example || CSIR NET examples
4:56
Subgroup MCQ|| product of subgroups example || CSIR NET examples
4 ай бұрын
How to Show a group is cyclic|| Zn is cyclic
7:00
How to Show a group is cyclic|| Zn is cyclic
4 ай бұрын
Centralizer of a subgroup|| Difference between normalizer and centralizer
16:30
Centralizer of a subgroup|| Difference between normalizer and centralizer
4 ай бұрын
Normalizer of a subgroup|| Examples|| Short tricks
18:06
Normalizer of a subgroup|| Examples|| Short tricks
4 ай бұрын
#automorphism #groupisomorphism #cyclicgroups #ungroup
0:41
#automorphism #groupisomorphism #cyclicgroups #ungroup
4 ай бұрын
Normalizer of an element|| Normalizer of an element is a subgroup of Group|| Normalizer Group theory
17:24
Normalizer of an element|| Normalizer of an element is a subgroup of Group|| Normalizer Group theory
4 ай бұрын
Example of quotient group
1:45
Example of quotient group
5 ай бұрын
Example of quotient group|| Important result
3:44
Example of quotient group|| Important result
5 ай бұрын
Short tricks and MCQs on Direct Product of Groups|| Order of elements in external direct product
14:07
Short tricks and MCQs on Direct Product of Groups|| Order of elements in external direct product
5 ай бұрын
Simple Group MCQ
1:07
Simple Group MCQ
5 ай бұрын
Direct Product of Groups||External direct product|| Internal Direct Product||Examples||Short tricks
17:36
Direct Product of Groups||External direct product|| Internal Direct Product||Examples||Short tricks
5 ай бұрын
U(10) is an abelian group|| Cayley table
2:35
U(10) is an abelian group|| Cayley table
5 ай бұрын
Are U(5) and U(8) cyclic Groups?
6:44
Are U(5) and U(8) cyclic Groups?
5 ай бұрын
Aut(K4)|| Automorphism of finite groups|| Automorphism
7:38
Aut(K4)|| Automorphism of finite groups|| Automorphism
5 ай бұрын
Subgroups of U(11)|| Number of subgroups|| Order of subgroups
2:22
Subgroups of U(11)|| Number of subgroups|| Order of subgroups
6 ай бұрын
Group {1,3,5,7} with operation*modulo8 Is a Klein 4 group proof
3:22
Group {1,3,5,7} with operation*modulo8 Is a Klein 4 group proof
6 ай бұрын
Aut(Z10)|| Aut(Zn)|| Automorphism of Z10 group || Short tricks|| MCQ
19:40
Aut(Z10)|| Aut(Zn)|| Automorphism of Z10 group || Short tricks|| MCQ
6 ай бұрын
Aut(Zn)|| Automorphism of finite cyclic Groups|| Aut(Z6)
10:28
Aut(Zn)|| Automorphism of finite cyclic Groups|| Aut(Z6)
6 ай бұрын
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