Properties of finite groups::Local property
Locally::space Group::property Locally::local Finite::small Circle::subgroup Finitely::spaces
Properties of finite groups For finite groups, a "small neighborhood" is taken to be a subgroup defined in terms of a prime number p, usually the local subgroups, the normalizers of the nontrivial p-subgroups. A property is said to be local if it can be detected from the local subgroups. Global and local properties formed a significant portion of the early work on the classification of finite simple groups done during the 1960s.
Local property sections
Intro Properties of a single space Properties of a pair of spaces Properties of infinite groups Properties of finite groups Properties of commutative rings
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