💡 Words with a Similar Meaning to "Hypermodule"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| supermodulenoun | (mathematics) A particular module over a superring or superalgebra |
| hyperstructurenoun | (architecture) A very densely populated habitat, as in arcology. |
| hypergroupoidnoun | (mathematics) A hyperstructure with a hyperoperation. |
| hypergroupnoun | (mathematics) Any algebraic group equipped with a hyperoperation. |
| comodulenoun | (mathematics) The dual of a module. |
| hyperpathnoun | (mathematics) Any path that is longer than the shortest path possible |
| submodulenoun | A module making up part of a larger module. |
| subbimodulenoun | (mathematics) A submodule that is also a bimodule. |
| hyperfunctionnoun | (medicine) Abnormally elevated function. |
| modulenoun | A self-contained component of a system, often interchangeable, which has a well-defined interface to the other components. |
| hyperdegreenoun | (mathematics) The property of a number shared with another number with which it is hyperarithmetical. |
| hyperjumpnoun | (science fiction) A jump that transports some physical object immediately from one place to another, as by a hyperdrive or jump drive. |
| contramodulenoun | (mathematics) A contraderived category of module |
| hypermatrixnoun | (mathematics) A generalization of a matrix to a multidimensional array |
| hypercylindernoun | (mathematics) A four-dimensional analog of a cylinder |
| hyperclassnoun | (mathematics) A superset of classes |
| hyperringnoun | (mathematics) A nonempty set R that supports hyperaddition as an abelian hypergroup with neutral element 0, multiplication as a monoid with identity element one, supports the distributive law, and for which multiplication by zero always yields the result 0. |
| microbundlenoun | (mathematics) A kind of generalization of a vector bundle. |
| subhypergroupnoun | (mathematics) A specific type of subset of a hypergroup |
| hyperhomologynoun | (mathematics) A generalization of homology of an object to complexes. |
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