[Smi80]
[Smi81]
[Ste86]
[Ste92]
[Ste97]
[Str]
[Suz62]
[Suz64]
[Suz65]
[Tho68]
[Tim75]
[Tim78]
[Tit74]
[Tod66]
[Tut47]
[Wal69]
[Wei90]
[Won64a]
[Won64b]
[Yos]
EXPOSITORY REFERENCES MENTIONED 1213Stephen D. Smith, The classification of finite groups with large extra-special 2-
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___ , A characterization of some Chevalley groups in characteristic two, J. of Al-
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B. Stellmacher, Pushing up, Arch. Math. 46 (1986), 8-17.
___ , On the 2-local structure of finite groups, Groups, Combinatorics, and Geome-
try (Cambridge) (M. Liebeck and J. Saxl, eds.), Durham 1990 Proceedings, Cambridge
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___ ,An application of the amalgam method: the 2-local structure of N-groups of
characteristic 2-type, J. Algebra 190 (1997), 11-67.
G. Stroth, The uniqueness case, unpublished MS, mid 1990s, 246 pages.
M. Suzuki, On a class of doubly transitive groups, Ann. of Math. (2) 75 (1962), 105-
145.
___ , On a class of doubly transitive groups II, Ann. of Math. (2) 79 (1964), 514-
589.
___ , Finite groups in which the centralizer of any element of order 2 is 2-closed,
Ann. of Math. 82 (1965), 191-212.
John G. Thompson, Nonsolvable finite groups all of whose local subgroups are solvable,
Bull. Amer. Math. Soc. 74 (1968), 383-437.
F. G. Timmesfeld, Groups with weakly closed TI-subgroups, Math. Z. 143 (1975),
243-278.
___ , Finite simple groups in which the generalized Fitting group of the centralizer
of some involution is extraspecial, Ann. of Math. 107 (1978), 297-369.
J. Tits, Buildings of spherical type and finite EN-pairs, Lecture Notes in Math., vol.
386, Springer-Verlag, Berlin, 1974, 299 pages.
J. Todd, A representation of the Mathieu group m24 as a collineation group, Annali
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W. T. Tutte, A family of cubical graphs, Proc. Cambridge Philos. Soc. 43 (1947),
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D. B. Wales, Uniqueness of the graph of a rank-3 group, Pacific J. Math. 30 (1969),
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R. Weiss, Generalized polygons and s-transitive graphs, Finite Geometries, Buildings,
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W. Wong, A characterization of the Mathieu group Mi2, Math. Z. 84 (1964), 378-388.
___ , On finite groups whose 2-Sylow subgroups have cyclic subgroups of index 2,
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S. Yoshiara, Radical 2-subgroups of the Monster and Baby Monster, ?? ?? (??),
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