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Characteristic 2 type

In finite group theory, a branch of mathematics, a group is said to be of characteristic 2 type or even type or of even characteristic if it resembles a group of Lie type over a field of characteristic 2.

Definitions
A group is said to be of even characteristic if :C_M(O_2(M)) \le O_2(M) for all maximal 2-local subgroups M that contain a Sylow 2-subgroup of G, where O_2(M) denotes the 2-core, the largest normal 2-subgroup of M, which is the intersection of all conjugates of any given Sylow 2-subgroup. If this condition holds for all maximal 2-local subgroups M then G is said to be of characteristic 2 type. use a modified version of this called even type. ==References==
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