non-Euclidean geometry vs hyperbolic geometry
hyperbolic geometry vs non-Euclidean geometrynon-Euclidean geometry and hyperbolic geometry both are nouns.
| Word | Noun | Adjective | Verb | Adverb |
|---|---|---|---|---|
| non-Euclidean geometry | Yes | No | No | No |
| hyperbolic geometry | Yes | No | No | No |
As nouns,
hyperbolic geometry is a hyponym of
non-Euclidean geometry; that is, hyperbolic geometry is a
word with a more specific, narrower meaning than
non-Euclidean geometry:
- non-Euclidean geometry: (mathematics) geometry based on axioms different from Euclid's
- hyperbolic geometry: (mathematics) a non-Euclidean geometry in which the parallel axiom is replaced by the assumption that through any point in a plane there are two or more lines that do not intersect a given line in the plane
Other hyponyms of non-Euclidean geometry include
elliptic geometry, Riemannian geometry.
| non-Euclidean geometry (noun) | hyperbolic geometry (noun) |
|---|---|
| (mathematics) geometry based on axioms different from Euclid's | (mathematics) a non-Euclidean geometry in which the parallel axiom is replaced by the assumption that through any point in a plane there are two or more lines that do not intersect a given line in the plane |
Words related to "non-Euclidean geometry"
Words related to "hyperbolic geometry"
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