Matches in DBpedia 2015-10 for { ?s ?p "In mathematical group theory, a C-group is a group such that the centralizer of any involution has a normal Sylow 2-subgroup. They include as special cases CIT-groups where the centralizer of any involution is a 2-group, and TI-groups where any Sylow 2-subgroups have trivial intersection.The simple C-groups were determined by Suzuki (1965), and his classification is summarized by Gorenstein (1980, 16.4)."@en }
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- C-group comment "In mathematical group theory, a C-group is a group such that the centralizer of any involution has a normal Sylow 2-subgroup. They include as special cases CIT-groups where the centralizer of any involution is a 2-group, and TI-groups where any Sylow 2-subgroups have trivial intersection.The simple C-groups were determined by Suzuki (1965), and his classification is summarized by Gorenstein (1980, 16.4).".