- In
group theory, a
branch of mathematics, a
subset of a
group G is a
subgroup of G if the
members of that
subset form a
group with
respect to the group...
-
group theory, the ****ing
subgroup F of a
finite group G,
named after Hans ****ing, is the
unique largest normal nilpotent subgroup of G. Intuitively, it...
- In
abstract algebra, a
normal subgroup (also
known as an
invariant subgroup or self-conjugate
subgroup) is a
subgroup that is
invariant under conjugation...
-
algebraic groups, a
Borel subgroup of an
algebraic group G is a
maximal Zariski closed and
connected solvable algebraic subgroup. For example, in the general...
-
field of
group theory, a
subgroup H of a
given group G is a
subnormal subgroup of G if
there is a
finite chain of
subgroups of the group, each one normal...
- A
language family is a
group of
languages related through descent from a
common ancestor,
called the proto-language of that family. The term
family is...
-
commutator subgroup or
derived subgroup of a
group is the
subgroup generated by all the
commutators of the group. The
commutator subgroup is important...
-
Parabolic subgroup may
refer to: a
parabolic subgroup of a
reflection group a
subgroup of an
algebraic group that
contains a
Borel subgroup This disambiguation...
- p} . A
Sylow p-
subgroup (sometimes p-Sylow
subgroup) of a
finite group G {\displaystyle G} is a
maximal p {\displaystyle p} -
subgroup of G {\displaystyle...
- of
group theory, a conjugate-permutable
subgroup is a
subgroup that
commutes with all its
conjugate subgroups. The term was
introduced by
Tuval Foguel...
