HYPERBOLICALLY
hyperbolically, exaggeratedly
(adverb) in an exaggerated manner
Source: WordNet® 3.1
Etymology
Adverb
hyperbolically (comparative more hyperbolically, superlative most hyperbolically)
In a hyperbolic manner.
Source: Wiktionary
Hy`per*bol"ic*al*ly, adv.
1. (Math.)
Definition: In the form of an hyperbola.
2. (Rhet.)
Definition: With exaggeration; in a manner to express more or less than the
truth. Sir W. Raleigh.
HYPERBOLIC
Hy`per*bol"ic, Hy`per*bol"ic*al, a. Etym: [L. hyperbolicus, Gr.
hyperbolique.]
1. (Math.)
Definition: Belonging to the hyperbola; having the nature of the hyperbola.
2. (Rhet.)
Definition: Relating to, containing, or of the nature of, hyperbole;
exaggerating or diminishing beyond the fact; exceeding the truth; as,
an hyperbolical expression. "This hyperbolical epitaph." Fuller.
Hyperbolic functions (Math.), certain functions which have relations
to the hyperbola corresponding to those which sines, cosines,
tangents, etc., have to the circle; and hence, called hyperbolic
sines, hyperbolic cosines, etc.
– Hyperbolic logarithm. See Logarithm.
– Hyperbolic spiral (Math.), a spiral curve, the law of which is,
that the distance from the pole to the generating point varies
inversely as the angle swept over by the radius vector.
HYPERBOLICAL
Hy`per*bol"ic, Hy`per*bol"ic*al, a. Etym: [L. hyperbolicus, Gr.
hyperbolique.]
1. (Math.)
Definition: Belonging to the hyperbola; having the nature of the hyperbola.
2. (Rhet.)
Definition: Relating to, containing, or of the nature of, hyperbole;
exaggerating or diminishing beyond the fact; exceeding the truth; as,
an hyperbolical expression. "This hyperbolical epitaph." Fuller.
Hyperbolic functions (Math.), certain functions which have relations
to the hyperbola corresponding to those which sines, cosines,
tangents, etc., have to the circle; and hence, called hyperbolic
sines, hyperbolic cosines, etc.
– Hyperbolic logarithm. See Logarithm.
– Hyperbolic spiral (Math.), a spiral curve, the law of which is,
that the distance from the pole to the generating point varies
inversely as the angle swept over by the radius vector.
Source: Webster’s Unabridged Dictionary 1913 Edition