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The table automorphisms were corrected for the tables with the identifiers
A17, 2.A4xS3, 4.M22M6, 3.2^(2+4):(3x3):2,
3^(1+6):2^(3+4):3^2:2,
5:4x2.A5,
D8xV4,
3.3^5.U4(2),
3^5.U4(2),
group3,
s61p,
2.(A4xA4), 3^3:A4, 3^7.O7(3), ThN2, and
2^2.2E6(2).2;
one reason for these errors were missing power maps.
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C |
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The formerly admissible names c1, c2, c3 for the groups
Co1, Co2, Co3 have been removed, because these names are now
admissible names of cyclic groups.
The names c1m1, c1m4, c1m5, c1m24,
c1n3, c2m1, c2m2, c2m3, c2m4, c2m5,
c2m6, c2m7, c2m8, c2m9, c2m10, c2m11,
c2m22, (now called M22C2A), c2m24 (now called M24C2B),
c3m1, c3m2, c3m3, c3m4,
c3m5, c3m6, c3m7, c3m8, c3m9, c3m10,
c3m11, c3m12, c3m13, c3m14, c3n2, c3n3,
c3n5, mcn2, mcn3, mcn5, om83, o8m2,
o8m2.2, o10m2, o10m2c, o12m2, rvn2,
s2m11, s2m12,
s2m21, s2m23, and s2m24 (now called M24C2A)
were removed because they would refer to maximal subgroups of other groups
or of groups with nonadmissible names.
The names u4q3.s3 and f22u3 were removed, the table is now
available with the name S3xU4(3).
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C |
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The ordering of maximal subgroups was changed for A5.2, A6.21,
J3.2, M12.2, and McL.2, in order to be compatible with the
ATLAS of Group Representations.
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*** |
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The following class fusions were corrected.
27:S6(2) onto S6(2) and into Fi22.2;
3.31+4:4S5 into 3.McL.2;
D8 ×V4 into HS;
3.22+4:(3 ×3):2 into 3.McL, 3.24:A7,
and 3.McLM10;
4.M22M6 into 4.M22;
G2(3)M6 into G2(3);
A5.2 into M12.2;
A11Syl2 into A11.
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NEW |
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Missing power maps were added for the tables
suzs2, Fi22N3, RuN2, SuzN2, ThN2,
for L2(q), for various values of q,
and for 7:3, 23:11, 11:10,
due to the availability of power maps in the underlying generic character
tables.
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NEW |
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The tables of all maximal subgroups are available for
A5, A6, A7, A7.2, G2(4), L2(11), L2(11).2, U3(3).2,
U5(2).
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NEW |
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Several ordinary tables were added for which the tables of marks of the
underlying groups are available in the GAP Library of Tables of Marks;
this includes direct products and tables of small groups that can be computed
easily with standard methods.
The other way round, each ordinary table in the library for which the table
of marks is contained in the GAP Library of Tables of Marks stores a
class fusion into the table of marks.
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NEW |
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Several ordinary tables of Sylow normalizers in sporadic simple
groups are available, including the normalizers of cyclic Sylow subgroups.
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NEW |
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The ordinary tables of G.S3 are available for G one of
22.L3(4), L3(7), 3.L3(7), 22.O8+(2), 3.U3(5), U3(8),
3.U3(8), U3(11), 3.U3(11).
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NEW |
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The ordinary tables of L4(5), O7(5), O7(5).2, O9(3), S4(8),
S8(3), U4(5) are available.
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NEW |
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Generic character tables are available for the double covers of
alternating and symmetric groups
(contributed by Felix Noeske).
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