|
Definition of Osculation
1. Noun. (mathematics) a contact of two curves (or two surfaces) at which they have a common tangent.
2. Noun. The act of caressing with the lips (or an instance thereof).
Generic synonyms: Touch, Touching
Specialized synonyms: Smack, Smooch, Deep Kiss, French Kiss, Soul Kiss
Derivative terms: Buss, Kiss, Osculate
Definition of Osculation
1. n. The act of kissing; a kiss.
Definition of Osculation
1. Noun. The action of kissing ¹
2. Noun. A kiss ¹
3. Noun. A close contact ¹
4. Noun. (mathematics) A contact between curves or surfaces, at which point they have a common tangent ¹
5. Noun. (context: Vedic arithmetic) Determining whether a number is divisible by another by means of certain operations on its digits. ¹
¹ Source: wiktionary.com
Definition of Osculation
1. [n -S]
Medical Definition of Osculation
1.
1. The act of kissing; a kiss.
2.
Lexicographical Neighbors of Osculation
Literary usage of Osculation
Below you will find example usage of this term as found in modern and/or classical literature:
1. The Encyclopedia Americana: A Library of Universal Knowledge (1918)
"The plane through the tangent perpendicular to the plane of osculation is called
the plane of rectification at P. The normal plane, the plane of osculation ..."
2. Notes and Queries by Martim de Albuquerque (1861)
"If osculation of the hare's foot is an apt penalti on tardy diners-out, ita
postprandial specific is ai equally just reward to punctual convives. ..."
3. A Treatise on the Differential Calculus by William Walton (1846)
"Point of osculation. 120. A point of osculation is a multiple point in which the
several branches of ... Thus cusps are a species of points of osculation. ..."
4. A Treatise on the Analytical Geometry of the Point, Line, Circle, and Conic by John Casey (1893)
"Through any point aß in the plane of a conic can le drawn four chords of osculation,
and the points of osculation on the conic a/re coney clic. Dem. ..."
5. Report of the Annual Meeting (1870)
"... and when AV is positive, the curvature is concavo-convex. On Conic osculation.
By PW NEWMAN. The topic was treated from the general equation ..."