Classical involution theorem
In mathematical finite group theory, the classical involution theorem of Aschbacher classifies simple groups with a classical involution and satisfying some other conditions, showing that they are mostly groups of Lie type over a field of odd characteristic. extended the classical involution theorem to groups of finite Morley rank. A classical involution t of a finite group G is an involution whose centralizer has a subnormal subgroup containing t with quaternion Sylow 2-subgroups.
Wikipage redirect
Link from a Wikipage to another Wikipage
primaryTopic
Classical involution theorem
In mathematical finite group theory, the classical involution theorem of Aschbacher classifies simple groups with a classical involution and satisfying some other conditions, showing that they are mostly groups of Lie type over a field of odd characteristic. extended the classical involution theorem to groups of finite Morley rank. A classical involution t of a finite group G is an involution whose centralizer has a subnormal subgroup containing t with quaternion Sylow 2-subgroups.
has abstract
In mathematical finite group t ...... quaternion Sylow 2-subgroups.
@en
Inom matematiken är klassiska ...... kvartenion-Sylow 2-delgrupper.
@sv
Wikipage page ID
29,949,380
page length (characters) of wiki page
Wikipage revision ID
1,008,071,198
Link from a Wikipage to another Wikipage
last
Aschbacher
@en
wikiPageUsesTemplate
subject
comment
In mathematical finite group t ...... quaternion Sylow 2-subgroups.
@en
Inom matematiken är klassiska ...... kvartenion-Sylow 2-delgrupper.
@sv
label
Classical involution theorem
@en
Klassiska involutionssatsen
@sv