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Finite simple groups all of whose 2-local subgroups are solvable. (English) Zbl 0325.20009

##### MSC:
 20D05 Finite simple groups and their classification 20D10 Finite solvable groups, theory of formations, Schunck classes, Fitting classes, $$\pi$$-length, ranks
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##### References:
 [1] \scH. Bender, Finite groups having a strongly imbedded subgroup, to appear. · Zbl 0192.35502 [2] Gorenstein, D, Finite groups, (1968), Harper and Row New York · Zbl 0185.05701 [3] \scD. Gorenstein and R. Lyons, On nonsolvable finite groups all of whose 2-local subgroups are solvable, to appear. · Zbl 0402.20012 [4] \scK. Harada, On finite groups in which the centralizer of every involution is 2-constrained, to appear. [5] Janko, Z, Nonsolvable groups all of whose 2-local subgroups are solvable, I, J. algebra, 27, 458-517, (1972) · Zbl 0243.20013 [6] Janko, Z; Thompson, J.G, On finite simple groups whose Sylow 2-subgroups have no normal elementary subgroups of order 8, Math. Z., 113, 385-397, (1970) [7] Thompson, J.G, Nonsolvable finite groups all of whose local subgroups are solvable, I, Bull. amer. math. soc., 74, 383-437, (1968) · Zbl 0159.30804 [8] \scJ. G. Thompson, Nonsolvable finite groups all of whose local subgroups are solvable, IV, Pacific J. Math., to appear. · Zbl 0159.30804 [9] \scJ. G. Thompson, Nonsolvable finite groups all of whose local subgroups are solvable, V, Pacific J. Math., to appear. · Zbl 0159.30804
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