Category:Particular groups
This is a category of articles about particular objects or specific concrete examples in a certain collection of objects
This page lists particular groups, viz groups, each unique up to isomorphism.
Pages in category "Particular groups"
The following 200 pages are in this category, out of 643 total. The count includes redirect pages that have been included in the category. Redirect pages are shown in italics.
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- Additive group of complex numbers
- Additive group of rational numbers
- Additive group of real algebraic numbers
- Additive group of real numbers
- Alternating group:A10
- Alternating group:A11
- Alternating group:A12
- Alternating group:A13
- Alternating group:A14
- Alternating group:A4
- Alternating group:A5
- Alternating group:A6
- Alternating group:A7
- Alternating group:A8
- Alternating group:A9
- Amalgamated free product of two copies of group of rational numbers over group of integers
- Amalgamated free product of Z and Z over 2Z
- Automorphism group of alternating group:A6
- Automorphism group of free group:F2
B
C
- Central product of D16 and Z4
- Central product of D8 and Q8
- Central product of D8 and Z12
- Central product of D8 and Z16
- Central product of D8 and Z4
- Central product of D8 and Z8
- Central product of M16 and Z8 over common Z2
- Central product of SL(2,3) and Z4
- Central product of SL(2,5) and SL(2,7)
- Central product of SL(2,5) and Z4
- Central product of UT(3,3) and Z9
- Central product of UT(3,Z) and Q
- Central product of UT(3,Z) and Z identifying center with 2Z
- Central product of Z9 and wreath product of Z3 and Z3
- Chevalley group of type B:B3(3)
- Circle group
- Conway group:Co0
- Conway group:Co1
- Conway group:Co2
- Conway group:Co3
- Cyclic group:Z10
- Cyclic group:Z101
- Cyclic group:Z103
- Cyclic group:Z107
- Cyclic group:Z11
- Cyclic group:Z113
- Cyclic group:Z116
- Cyclic group:Z12
- Cyclic group:Z121
- Cyclic group:Z127
- Cyclic group:Z128
- Cyclic group:Z13
- Cyclic group:Z14
- Cyclic group:Z15
- Cyclic group:Z16
- Cyclic group:Z169
- Cyclic group:Z17
- Cyclic group:Z18
- Cyclic group:Z19
- Cyclic group:Z2
- Cyclic group:Z20
- Cyclic group:Z21
- Cyclic group:Z22
- Cyclic group:Z23
- Cyclic group:Z24
- Cyclic group:Z243
- Cyclic group:Z25
- Cyclic group:Z26
- Cyclic group:Z27
- Cyclic group:Z28
- Cyclic group:Z289
- Cyclic group:Z29
- Cyclic group:Z3
- Cyclic group:Z30
- Cyclic group:Z31
- Cyclic group:Z32
- Cyclic group:Z33
- Cyclic group:Z34
- Cyclic group:Z35
- Cyclic group:Z36
- Cyclic group:Z361
- Cyclic group:Z37
- Cyclic group:Z38
- Cyclic group:Z39
- Cyclic group:Z4
- Cyclic group:Z40
- Cyclic group:Z41
- Cyclic group:Z43
- Cyclic group:Z44
- Cyclic group:Z45
- Cyclic group:Z46
- Cyclic group:Z47
- Cyclic group:Z48
- Cyclic group:Z49
- Cyclic group:Z5
- Cyclic group:Z52
- Cyclic group:Z53
- Cyclic group:Z56
- Cyclic group:Z58
- Cyclic group:Z59
- Cyclic group:Z6
- Cyclic group:Z61
- Cyclic group:Z62
- Cyclic group:Z64
- Cyclic group:Z65537
- Cyclic group:Z67
- Cyclic group:Z68
- Cyclic group:Z7
- Cyclic group:Z71
- Cyclic group:Z73
- Cyclic group:Z74
- Cyclic group:Z76
- Cyclic group:Z79
- Cyclic group:Z8
- Cyclic group:Z81
- Cyclic group:Z82
- Cyclic group:Z83
- Cyclic group:Z86
- Cyclic group:Z89
- Cyclic group:Z9
- Cyclic group:Z92
- Cyclic group:Z94
- Cyclic group:Z97
D
- Derived subgroup of Fischer group:Fi24
- Dicyclic group:Dic12
- Dicyclic group:Dic20
- Dicyclic group:Dic24
- Dicyclic group:Dic28
- Dicyclic group:Dic36
- Dicyclic group:Dic56
- Template:Dihedral group of twice prime order
- Dihedral group:D10
- Dihedral group:D12
- Dihedral group:D128
- Dihedral group:D14
- Dihedral group:D152
- Dihedral group:D16
- Dihedral group:D18
- Dihedral group:D20
- Dihedral group:D22
- Dihedral group:D24
- Dihedral group:D256
- Dihedral group:D26
- Dihedral group:D32
- Dihedral group:D34
- Dihedral group:D36
- Dihedral group:D38
- Dihedral group:D46
- Dihedral group:D56
- Dihedral group:D58
- Dihedral group:D62
- Dihedral group:D64
- Dihedral group:D74
- Dihedral group:D8
- Dihedral group:D82
- Dihedral group:D86
- Dihedral group:D88
- Dihedral group:D94
- Direct product of A4 and A4
- Direct product of A4 and D8
- Direct product of A4 and E8
- Direct product of A4 and Q8
- Direct product of A4 and S3
- Direct product of A4 and V4
- Direct product of A4 and Z2
- Direct product of A4 and Z3
- Direct product of A4 and Z4
- Direct product of A4 and Z4 and Z2
- Direct product of A4 and Z5
- Direct product of A4 and Z8
- Direct product of A5 and S3
- Direct product of A5 and SL(2,7)
- Direct product of A5 and V4
- Direct product of A5 and Z2
- Direct product of A5 and Z4
- Direct product of A5 and Z7
- Direct product of A6 and Z2
- Direct product of D10 and V4
- Direct product of D10 and Z4
- Direct product of D12 and Z2
- Direct product of D12 and Z3
- Direct product of D14 and Z3
- Direct product of D16 and V4
- Direct product of D16 and Z2
- Direct product of D16 and Z3
- Direct product of D16 and Z4
- Direct product of D32 and Z2
- Direct product of D8 and D8
- Direct product of D8 and E8
- Direct product of D8 and Q8
- Direct product of D8 and S3