Fishy vs Hyperbolic - What's the difference?

As adjectives the difference between fishy and hyperbolic

is that fishy is of, from, or similar to fish while hyperbolic is of or relating to hyperbole or hyperbolic can be of or pertaining to a hyperbola.

As a noun fishy

is (childish).

fishy

English

Noun

(fishies)

(childish)

Alternative forms

* fishie

Adjective

(er)

Of, from, or similar to fish.

Suspicious; inspiring doubt.

, title=(The Celebrity), chapter=3 , passage=Now all this was very fine, but not at all in keeping with the Celebrity's character as I had come to conceive it. The idea that adulation ever cloyed on him was ludicrous in itself. In fact I thought the whole story fishy , and came very near to saying so.}}

Derived terms

* smell fishy

hyperbolic

English

Alternative forms

* hyperbolick (obsolete)

Etymology 1

Adjective

(en adjective)

of or relating to hyperbole

using hyperbole: exaggerated

This hyperbolical epitaph. — Fuller.

* {{quote-news

, year=2012 , date=May 20 , author=Nathan Rabin , title=TV: Review: THE SIMPSONS (CLASSIC): “Marge Gets A Job” (season 4, episode 7; originally aired 11/05/1992) , work=The Onion AV Club citation , page= , passage=At the risk of being slightly hyperbolic , the fourth season of The Simpsons is the greatest thing in the history of the universe.}}

Etymology 2

Adjective

(-)

Of or pertaining to a hyperbola.

* 1988 , R. F. Leftwich, "Wide-Band Radiation Thermometers", chapter 7 of, David P. DeWitt and Gene D. Nutter, editors, Theory and Practice of Radiation Thermometry , ISBN 0471610186, page 512 [http://books.google.com/books?id=SZ6Ldatd7OAC&pg=PA512&dq=hyperbolic]:

In this configuration the on-axis image is produced at the real hyperbolic focus (f_s2) but off-axis performance suffers.

The hyperbolic cosine of zero is one.

(mathematics, of a, metric space, or, a geometry) Having negative curvature or sectional curvature.

* 1998', Katsuhiko Matsuzaki and Masahiko Taniguchi, '''''Hyperbolic Manifolds and Kleinian Groups , 2002 reprint, , ISBN 0198500629, page 8, proposition 0.10 [http://books.google.com/books?id=DLAGEBfEgEUC&pg=PA8&dq=hyperbolic]:

There is a universal constant $m_0>0$ such that every hyperbolic' surface $R$ has an embedded ' hyperbolic disk with radius greater than $m_0$ .

(geometry, topology, of an automorphism) Whose domain has two (possibly ideal) fixed points joined by a line mapped to itself by translation.

* 2001 , A. F. Beardon, "The Geometry of Riemann Surfaces", in, E. Bujalance, A. F. Costa and E. Martínez, editors, Topics on Riemann Surfaces and Fuchsian Groups , , ISBN 0521003504, page 6 [http://books.google.com/books?id=RjbQdcP7DgwC&pg=PA6&dq=hyperbolic]:

A hyperbolic isometry $f$ has two (distinct) fixed points on $\partial\mathcal H$ .

(topology) Of, pertaining to or in a hyperbolic space (a space having negative curvature or sectional curvature).

Exactly one hypercycle is a hyperbolic geodesic, and this is called the axis $A_f$ of $f$ .

Derived terms

* * hyperbolic algebra * hyperbolic angle * hyperbolic automorphism * hyperbolic coordinate * hyperbolic cosecant * hyperbolic cosine * hyperbolic cosine integral * hyperbolic cotangent * hyperbolic cube * hyperbolic cylinder * hyperbolic differential equation * hyperbolic discounting * hyperbolic disk * hyperbolic dodecahedron * hyperbolic fixed point * hyperbolic function * hyperbolic geometry * hyperbolic group * hyperbolic growth * hyperbolic helicoid * hyperbolic icosahedron * hyperbolic inverse function * hyperbolic lemniscate function * hyperbolic link * hyperbolic map * hyperbolic metric * hyperbolic motion * hyperbolic navigation system * hyperbolic octahedron * hyperbolic-orthogonal * hyperbolic orbit * hyperbolic paraboloid * hyperbolic partial differential equation * hyperbolic plane * hyperbolic point * hyperbolic polar sine * hyperbolic polyhedron * hyperbolic polynomial * hyperbolic quaternion * hyperbolic rotation * hyperbolic secant * hyperbolic secant distribution * hyperbolic sector * hyperbolic set * hyperbolic sine * hyperbolic sine integral * hyperbolic small dodecahedral honeycomb * hyperbolic space * hyperbolic tangent * hyperbolic tetrahedron * hyperbolic time chamber * hyperbolic trajectory * hyperbolic triangle * hyperbolic umbilic catastrophe * hyperboloid * quasihyperbolic * subhyperbolic * superhyperbolic