💡 Words with a Similar Meaning to "Supercyclic"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| diskcyclic | (mathematics) Describing a form of cyclicity operator having criteria midway between a hypercyclic and a supercyclic operator. |
| supercuspidal | (mathematics) That has a zero Jacquet functor for every proper parabolic subgroup |
| supersymplectic | (mathematics) Symplectic with additional dimensions to allow for the incorporation of fermionic coordinates. |
| procyclic | (biology) That generates or sustains a life cycle |
| hyperbolic | Using hyperbole: exaggerated. |
| paracomplex | (topology) Pertaining to the category of all metric spaces and all CW-complexes. |
| supersolvable | (mathematics) Describing a group having an invariant normal series where all the factors are cyclic groups |
| weakly contractible | (of a topological space) Having all its homotopy groups trivial. |
| symplectic | (mathematics, multilinear algebra, of a bilinear form) That is alternating and nondegenerate. |
| hyperbolike | (mathematics) Having topological properties that are equivalent to the existence of a hyperbolic structure. |
| top-dimensional | (topology) Having the same dimension as the ambient topological space. |
| bitopological | (mathematics) Equipped with two distinct arbitrary topologies. |
| quasicyclic | (mathematics) Describing a certain type of cyclic group or cyclic code |
| simply connected | (topology, of a topological space) Having its fundamental group a singleton. |
| bicontinuousnoun | (physics, chemistry, of a liquid mixture) Being a continuous phase composed of two immiscible liquids interacting through rapidly changing hydrogen bonds |
| subcanonical | (mathematics, of the topology of a category) in which every representable contravariant functor is a sheaf |
| semitopological | (mathematics, of a group G) Having a topology such that, for each c in G, the two functions G → G defined by x↦xc and x↦cx are continuous. |
| 1-connected | (topology, of a topological space) Having a singleton as its fundamental group. |
| supersingular | (mathematics) Describing a certain class of elliptic curves |
| hyperspecial | (mathematics) Pertaining to a hyperspecial subgroup. |
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