💡 Words with a Similar Meaning to "Derived subgroup"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| derived groupnoun | (algebra) The subgroup of a specified group generated by the larger group's commutators. |
| commutator subgroupnoun | (algebra) The subgroup of a specified group generated by the larger group's commutators. |
| subsubgroupnoun | A subgroup of a subgroup |
| normal subgroupnoun | (group theory) A subgroup H of a group G that is invariant under conjugation; that is, for all elements h of H and for all elements g in G, the element ghg⁻¹ is in H. |
| subgroupnoun | A group within a larger group; a group whose members are some, but not all, of the members of a larger group. |
| subgroupingnoun | A subgroup |
| subgroupoidnoun | (mathematics) A subset of a groupoid closed under inversion and composition. |
| supergroupnoun | (music) A group of musicians, each a star of another band (especially in rock music). |
| subhypergroupnoun | (mathematics) A specific type of subset of a hypergroup |
| quotient groupnoun | (group theory) A group obtained from a larger group by aggregating elements via an equivalence relation that preserves group structure. |
| commutator lengthnoun | The number of multiplicands needed, at a minimum, to express a given group element as a product of commutators. |
| torsion subgroupnoun | (algebra) Subgroup of an abelian group whose generators have finite order. |
| subsemigroupnoun | (mathematics) Any subset of a semigroup that is closed under the semigroup operation. |
| direct productnoun | (set theory) The set of all possible tuples whose elements are elements of given, separately specified, sets. |
| soclenoun | (architecture) A low plinth or pedestal used to display a statue or other artwork. |
| commutantnoun | (algebra, logic) The subset of all elements of a semigroup that commute with the elements of a given subset |
| overgroupnoun | (mathematics) A supergroup. |
| grothendieck groupnoun | (mathematics) An abelian group constructed from a commutative monoid in a universal way. |
| stabilizer subgroupnoun | (algebra) Said of a group acting on a set, and with respect to an element of that set: the subgroup of the given group whose action leaves that element fixed. |
| hypergroupnoun | (mathematics) Any algebraic group equipped with a hyperoperation. |
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