💡 Words with a Similar Meaning to "Groupoid"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| magmanoun | (geology) The molten matter within the earth, the source of the material of lava flows, dikes of eruptive rocks, etc. |
| subgroupoidnoun | (mathematics) A subset of a groupoid closed under inversion and composition. |
| groupnoun | A number of things or persons being in some relation to one another. |
| hypergroupoidnoun | (mathematics) A hyperstructure with a hyperoperation. |
| loopoidnoun | (mathematics) A nonassociative generalization of a groupoid |
| semigroupoidnoun | (mathematics) A form of partial algebra in category theory. |
| ringnoun | (physical) A solid object in the shape of a circle. |
| algebroidnoun | (mathematics) An infinitesimal algebraic object associated with a groupoid |
| hypergroupnoun | (mathematics) Any algebraic group equipped with a hyperoperation. |
| monoidnoun | (algebra, functional programming) A set which is closed under an associative binary operation, and which contains an element which is an identity for the operation. |
| additive groupnoun | (mathematics) Any group, or algebraic object that can be regarded as a group, whose binary operation is called addition and denoted +; specifically: |
| abelian groupnoun | (algebra) A group in which the group operation is commutative. |
| rackoidnoun | (mathematics) A specific form of groupoid |
| pseudogroupnoun | (chemistry) Any group of the extended periodic table containing lanthanides or actinides |
| cogroupnoun | (mathematics) The dual of a group. |
| group theorynoun | (algebra, uncountable) The mathematical theory of groups. |
| loopnoun | A length of thread, line or rope that is doubled over to make an opening. |
| semigroupnoun | (mathematics) Any set for which there is a binary operation that is closed and associative. |
| quasigroupnoun | (mathematics) An algebraic structure, resembling a group, whose arithmetic may not be associative |
| group objectnoun | (category theory) Given a category C, any object X ∈ C on which morphisms are defined corresponding to the group theoretic concepts of a binary operation (called multiplication), identity and inverse, such that multiplication is associative and properties are satisfied that correspond to the existence of inverse elements and the identity element. |
🎨 Adjectives for "Groupoid"
Popular adjectives used to describe this word in books.
🏷️ Nouns for "Groupoid"
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📝 Common Phrases with "Groupoid"
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