Functional subgroups | Group theory

Frattini subgroup

In mathematics, particularly in group theory, the Frattini subgroup of a group G is the intersection of all maximal subgroups of G. For the case that G has no maximal subgroups, for example the trivial group {e} or a Prüfer group, it is defined by . It is analogous to the Jacobson radical in the theory of rings, and intuitively can be thought of as the subgroup of "small elements" (see the "non-generator" characterization below). It is named after Giovanni Frattini, who defined the concept in a paper published in 1885. (Wikipedia).

Frattini subgroup
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Related pages

Elementary abelian group | Order (group theory) | If and only if | Intersection (set theory) | Group (mathematics) | Prüfer group | Jacobson radical | Trivial group | Group isomorphism | Maximal subgroup | Generating set of a group | Quotient group | Socle (mathematics) | Mathematics | Characteristic subgroup | P-group | Nilpotent group | Normal subgroup | Group theory | Cyclic group | Ring (mathematics) | Fitting subgroup | Frattini's argument