332
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Property:GAP ID

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Record

Number
"Number" is a type and predefined property provided by Semantic MediaWiki to represent numeric values.
, Text
This property is a special property in this wiki.

Pages using the property "GAP ID"

Showing 100 pages using this property.

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D
Direct product of SL(2,3) and V4 +96 (198)  +
Direct product of SL(2,3) and Z2 +48 (32)  +
Direct product of SL(2,3) and Z3 +72 (25)  +
Direct product of SL(2,3) and Z4 +96 (69)  +
Direct product of SL(2,5) and Z2 +240 (94)  +
Direct product of SmallGroup(16,13) and V4 +64 (263)  +
Direct product of SmallGroup(16,13) and Z2 +32 (48)  +
Direct product of SmallGroup(16,13) and Z4 +64 (198)  +
Direct product of SmallGroup(16,3) and V4 +64 (193)  +
Direct product of SmallGroup(16,3) and Z2 +32 (22)  +
Direct product of SmallGroup(16,3) and Z3 +48 (21)  +
Direct product of SmallGroup(16,3) and Z4 +64 (58)  +
Direct product of SmallGroup(16,4) and V4 +64 (194)  +
Direct product of SmallGroup(16,4) and Z2 +32 (23)  +
Direct product of SmallGroup(16,4) and Z4 +64 (59)  +
Direct product of SmallGroup(32,12) and Z2 +64 (103)  +
Direct product of SmallGroup(32,13) and Z2 +64 (106)  +
Direct product of SmallGroup(32,14) and Z2 +64 (107)  +
Direct product of SmallGroup(32,2) and Z2 +64 (56)  +
Direct product of SmallGroup(32,24) and Z2 +64 (195)  +
Direct product of SmallGroup(32,27) and Z2 +64 (202)  +
Direct product of SmallGroup(32,33) and Z2 +64 (209)  +
Direct product of SmallGroup(32,4) and Z2 +64 (84)  +
Direct product of SmallGroup(32,49) and Z2 +64 (264)  +
Direct product of SmallGroup(32,50) and Z2 +64 (265)  +
Direct product of Z10 and Z2 +20 (5)  +
Direct product of Z16 and V4 +64 (183)  +
Direct product of Z16 and Z2 +32 (16)  +
Direct product of Z16 and Z4 +64 (26)  +
Direct product of Z27 and E9 +243 (48)  +
Direct product of Z27 and Z3 +81 (5)  +
Direct product of Z27 and Z9 +243 (10)  +
Direct product of Z32 and Z2 +64 (50)  +
Direct product of Z4 and V4 +16 (10)  +
Direct product of Z4 and Z2 +8 (2)  +
Direct product of Z4 and Z4 +16 (2)  +
Direct product of Z4 and Z4 and V4 +64 (192)  +
Direct product of Z4 and Z4 and Z2 +32 (21)  +
Direct product of Z4 and Z4 and Z4 +64 (55)  +
Direct product of Z6 and Z2 +12 (5)  +
Direct product of Z6 and Z3 +18 (5)  +
Direct product of Z6 and Z4 +24 (9)  +
Direct product of Z8 and D8 +64 (115)  +
Direct product of Z8 and E8 +64 (246)  +
Direct product of Z8 and V4 +32 (36)  +
Direct product of Z8 and Z2 +16 (5)  +
Direct product of Z8 and Z4 +32 (3)  +
Direct product of Z8 and Z4 and V4 +128 (1601)  +
Direct product of Z8 and Z4 and Z2 +64 (83)  +
Direct product of Z8 and Z8 +64 (2)  +
Direct product of Z81 and Z3 +243 (23)  +
Direct product of Z9 and E27 +243 (61)  +
Direct product of Z9 and E9 +81 (11)  +
Direct product of Z9 and Z3 +27 (2)  +
Direct product of Z9 and Z9 +81 (2)  +
Direct product of Z9 and Z9 and Z3 +243 (31)  +
Direct product of holomorph of Z8 and Z2 +64 (254)  +
Direct product of prime-cube order group:U(3,3) and Z3 +81 (12)  +
Double cover of symmetric group:S5 of minus type +240 (89)  +
Double cover of symmetric group:S5 of plus type +240 (90)  +
E
Elementary abelian group:E16 +16 (14)  +
Elementary abelian group:E243 +243 (67)  +
Elementary abelian group:E27 +27 (5)  +
Elementary abelian group:E32 +32 (51)  +
Elementary abelian group:E64 +64 (267)  +
Elementary abelian group:E8 +8 (5)  +
Elementary abelian group:E81 +81 (15)  +
Elementary abelian group:E9 +9 (2)  +
F
Faithful semidirect product of E8 and Z4 +32 (6)  +
Free product of class two of two Klein four-groups +256 (8935)  +
G
General affine group:GA(1,5) +20 (3)  +
General affine group:GA(1,7) +42 (1)  +
General affine group:GA(1,8) +56 (11)  +
General affine group:GA(1,9) +72 (39)  +
General affine group:GA(2,3) +432 (734)  +
General linear group:GL(2,3) +48 (29)  +
General linear group:GL(2,4) +180 (19)  +
General linear group:GL(2,Z4) +96 (195)  +
General semiaffine group:GammaA(1,9) +144 (182)  +
General semilinear group:GammaL(1,8) +21 (1)  +
Generalized dihedral group for E9 +18 (4)  +
Generalized dihedral group for direct product of Z4 and Z4 +32 (34)  +
Generalized quaternion group:Q16 +16 (9)  +
Generalized quaternion group:Q32 +32 (20)  +
Generalized quaternion group:Q64 +64 (54)  +
H
Holomorph of D8 +64 (134)  +
Holomorph of Z8 +32 (43)  +
Holomorph of Z9 +54 (6)  +
I
Inner automorphism group of wreath product of Z2 and A4 +96 (70)  +
Inner automorphism group of wreath product of Z2 and A5 +960 (11358)  +
Inner automorphism group of wreath product of Z5 and Z5 +3,125 (30)  +
Inner holomorph of D8 +32 (49)  +
K
Klein four-group +4 (2)  +
M
M16 +16 (6)  +
M27 +27 (4)  +
M32 +32 (17)  +
M64 +64 (51)  +
M81 +81 (6)  +
Mathieu group:M10 +720 (765)  +