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Definition of Lituus
1. n. A curved staff used by the augurs in quartering the heavens.
Definition of Lituus
1. Noun. A military trumpet. ¹
2. Noun. (geometry) A curve with polar equation , where ''a'' is a constant. ¹
¹ Source: wiktionary.com
Definition of Lituus
1. an augur's curved staff [n -ES]
Medical Definition of Lituus
1.
1. A curved staff used by the augurs in quartering the heavens. An instrument of martial music; a kind of trumpet of a somewhat curved form and shrill note.
2.
Below you will find example usage of this term as found in modern and/or classical literature:
1. An Elementary Treatise on Analytic Geometry: Embracing Plane Geometry and an by Edward Albert Bowser (1884)Lexicographical Neighbors of Lituus
Literary usage of Lituus
"Another spiral worth mentioning is the lituus, which may be denned as the locus
of a point revolving ... When n = — £, we have r = —-, which is the lituus. ..."
2. Elements of Analytic Geometry by Joseph Johnston Hardy (1897)
"The lituus 361. The lituus.—The lituus is the locus traced out by a point revolving
in a plane about a fixed point in such a way that the product of the ..."
3. A Manual of Roman Antiquities by William Ramsay, Rodolfo Amedeo Lanciani (1894)
"... and-tlie lituus, while on the reverse, the founder of » new colony is represented
marking out the holy circuit of the walls with a plough. (Sec pp. ..."
4. Elements of Analytic Geometry by George Albert Wentworth (1896)
"The lituus. If the square of the radius vector of a point varies inversely as
its vectorial angle; that is, if P26 = c, the locus is the lituus. Fig. 89. ..."
5. An Elementary Course in Analytic Geometry by John Henry Tanner, Joseph Allen (1898)
"The lituus f or trumpet. This curve is traced by a point which moves around a
fixed point in a plane in such a way that the squares of any two radii ..."
6. An Elementary Treatise on the Differential Calculus: With Applications and by Joseph Edwards (1892)
"(4) The pedal equation is THE lituus. 453. The equation to the curve is r = a0~*.
The initial line is an asymptote. ..."
7. A Treatise on Infinitesimal Calculus: Containing Differential and Integral by Bartholomew Price (1852)
"The lituus. This spiral is so called from its form as delineated in fig. 85.
Its equation is * The unit angle is that whose subtending arc is equal to the ..."
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