|
[
[
"Version 10-Jun-2024, 09:44:43 UTC. ",
"This file contains a list of length two, ",
"this description at pos. 1 ",
"and at pos. 2 the list of those triples [<mult>, <simp>, <out>] ",
"where <simp> is the identifier of the character table of a simple group ",
"in GAP's CTblLib package, ",
"and <mult> and <out> are strings that describe the structures of ",
"the Schur multiplier and of the outer automorphism group of this group."
],
[
["2","A10","2"],
["2","A11","2"],
["2","A12","2"],
["2","A13","2"],
["2","A14","2"],
["2","A5","2"],
["6","A6","2^2"],
["6","A7","2"],
["2","A8","2"],
["2","A9","2"],
["2","A15","2"],
["2","A16","2"],
["2","A17","2"],
["2","A18","2"],
["2","A19","2"],
["2","F4(2)","2"],
["3","G2(3)","2"],
["2","G2(4)","2"],
["","G2(5)",""],
["","G2(7)",""],
["","R(27)","3"],
["","Sz(32)","5"],
["2^2","Sz(8)","3"],
["2","Co1",""],
["","Co2",""],
["","Co3",""],
["","J1",""],
["2","J2","2"],
["3","J3","2"],
["","J4",""],
["","E6(2)","2"],
["","F4(3)",""],
["6","Fi22","2"],
["3","F3+","2"],
["","Fi23",""],
["2","L2(11)","2"],
["2","L2(13)","2"],
["","L2(16)","4"],
["2","L2(17)","2"],
["2","L2(19)","2"],
["2","L2(23)","2"],
["2","L2(25)","2^2"],
["2","L2(27)","6"],
["2","L2(29)","2"],
["2","L2(31)","2"],
["","L2(32)","5"],
["","L2(8)","3"],
["2","L2(49)","2^2"],
["2","L2(81)","(2x4)"],
["(3x4^2)","L3(4)","D12"],
["2","L3(2)","2"],
["","L3(3)","2"],
["","L3(5)","2"],
["3","L3(7)","3.2"],
["","L3(8)","6"],
["","L3(9)","2^2"],
["2","L4(3)","2^2"],
["","L5(2)","2"],
["","L6(2)","2"],
["2","L4(4)","2^2"],
["","L7(2)","2"],
["","L5(3)","2"],
["2","L2(37)","2"],
["2","L2(41)","2"],
["2","L2(43)","2"],
["2","L2(47)","2"],
["2","L2(53)","2"],
["2","L2(59)","2"],
["2","L2(61)","2"],
["","L2(64)","6"],
["2","L2(67)","2"],
["2","L2(71)","2"],
["2","L2(73)","2"],
["2","L2(79)","2"],
["2","L2(83)","2"],
["2","L2(89)","2"],
["2","L2(97)","2"],
["2","L2(101)","2"],
["2","L2(103)","2"],
["2","L2(107)","2"],
["2","L2(109)","2"],
["2","L2(113)","2"],
["2","L2(121)","2^2"],
["2","L2(125)","6"],
["4","L4(5)","D8"],
["4","L4(9)","(2xD8)"],
["","L8(2)","2"],
["","L3(11)","2"],
["","M11",""],
["2","M12","2"],
["12","M22","2"],
["","M23",""],
["","M24",""],
["2","B",""],
["","M",""],
["","2F4(8)","3"],
["2","O10+(3)","2^2"],
["6","O7(3)","2"],
["2^2","O8+(2)","3.2"],
["2^2","O8+(3)","S4"],
["","O10+(2)","2"],
["","O10-(2)","2"],
["","O8-(2)","2"],
["2","O8-(3)","2^2"],
["","O12-(2)","2"],
["","O12+(2)","2"],
["2","O7(5)","2"],
["2","O9(3)","2"],
["4","O10-(3)","D8"],
["2^2","O8+(7)","S4"],
["2^2","O12+(3)","D8"],
["2","O12-(3)","2^2"],
["","HN","2"],
["2","HS","2"],
["","He","2"],
["","Ly",""],
["3","McL","2"],
["3","ON","2"],
["2","Ru",""],
["6","Suz","2"],
["","Th",""],
["","S10(2)",""],
["","S4(4)","4"],
["2","S4(5)","2"],
["2","S6(2)",""],
["2","S6(3)","2"],
["","S8(2)",""],
["2","S4(7)","2"],
["","S4(8)","6"],
["2","S4(9)","2^2"],
["","S6(4)","2"],
["2","S6(5)","2"],
["2","S8(3)","2"],
["","S12(2)",""],
["","2F4(2)'","2"],
["","3D4(2)","3"],
["","3D4(3)","3"],
["","3D4(4)","6"],
["(2^2x3)","2E6(2)","3.2"],
["(3^2x4)","U4(3)","D8"],
["","U3(3)","2"],
["","U3(4)","4"],
["3","U3(5)","3.2"],
["","U3(7)","2"],
["3","U3(8)","(S3x3)"],
["","U3(9)","4"],
["3","U3(11)","3.2"],
["2","U4(2)","2"],
["","U5(2)","2"],
["(2^2x3)","U6(2)","3.2"],
["","U4(4)","4"],
["2","U4(5)","2^2"],
["5","U5(4)","5:4"],
["","U5(3)","2"],
["","U7(2)","2"],
["","U6(4)","4"]
]
]
[ Dauer der Verarbeitung: 0.17 Sekunden
(vorverarbeitet)
]
|
