I.0.1 The quadrant (Sanskrit: turīya-yantra, turya-yantra, turyagola-yantra ) is a graduated quarter circle with which the altitude of a heavenly body can be measured. The sine quadrant carries, in addition, a series of lines running parallel to one or both the radii. These parallel lines allow us to convert the angle of altitude into the corresponding sine and cosine and to solve trigonometric problems graphically. It is difficult to say when and where the simple quadrant was invented. In his Almagest, Ptolemy describes a simple quadrant in connection with what came to be known in later times as the `Mural Quadrant' which is set up on the north-south line and is used to measure the latitude of the locality and the obliquity of the ecliptic.
...More
Article
C. Philipp E. Nothaft;
(2019)
An Overlooked Construction Manual for the Quadrans Vetustissimus
(/isis/citation/CBB387164209/)
Article
Taha Yasin Arslan;
(2016)
Vakti Fethetmek: Mîkât İlmi Geleneğinde Rub‘u’l-mukantarât Yapım Kılavuzu Örneği Olarak Muhammed Konevî’nin Hediyyetü’l-mülûk’u
(/isis/citation/CBB693025428/)
Article
Chinnici, Ileana;
Randazzo, Donatella;
(2011)
Tracing Ramsden's “Plumbline Level”
(/isis/citation/CBB001023563/)
Article
Elizabeth Hamm;
(2016)
Modeling the Heavens: Sphairopoiia and Ptolemy’s Planetary Hypotheses
(/isis/citation/CBB523887586/)
Article
Reeves, Nicky;
(2009)
“To demonstrate the exactness of the instrument”: Mountainside Trials of Precision in Scotland, 1774
(/isis/citation/CBB000932758/)
Article
Dekker, Elly;
(2008)
“With His Sharp Lok Perseth the Sonne”: A New Quadrant from Canterbury
(/isis/citation/CBB000774431/)
Article
Pingree, David;
(1983)
Bramagupta, Balabhadra, Prthūdaka, and al-Bīrūnī
(/isis/citation/CBB000000462/)
Article
Padmaja Venugopal;
K. Rupa;
S. K. Uma;
S. Balachandra Rao;
(2019)
The concepts of deśāntara and yojana in Indian astronomy
(/isis/citation/CBB491708035/)
Article
Viladrich, M.;
(2000)
Medieval Islamic Horary Quadrants for Specific Latitudes and Their Influence on the European Tradition
(/isis/citation/CBB000931689/)
Chapter
King, David A.;
(2008)
Islamic Astronomical Instruments and Some Examples of Transmission to Europe
(/isis/citation/CBB001022270/)
Article
Atzema, Eisso J.;
(2015)
From Brahmagupta to Euler: On the Formula for the Area of a Cyclic Quadrilateral
(/isis/citation/CBB001550651/)
Article
Eagleton, Catherine;
(2011)
A King, Two Lords, and Three Quadrants
(/isis/citation/CBB001034168/)
Article
Dumont, Simone;
Débarbat, Suzanne;
(2008)
Fouchy et ses travaux en astronomie
(/isis/citation/CBB000954396/)
Article
Michele Rinaldi;
(2015)
Un inedito volgarizzamento quattrocentesco del "Centiloquio" pseudo-tolemaico
(/isis/citation/CBB405801024/)
Article
Taro Mimura;
(2015)
A Glimpse of Non-Ptolemaic Astronomy in Early Hay’a Work – Planetary models in ps. Mashā’allāh’s Liber de orbe
(/isis/citation/CBB210584697/)
Article
Ikeyama, Setsuro;
(2003)
Calculation of True Daily Motion: Two Rules of the Brāhmasphuṭasiddhānta
(/isis/citation/CBB000411104/)
Article
Lorch, R.;
(2000)
Some Early Applications of the Sine Quadrant
(/isis/citation/CBB000931688/)
Book
Leonzio Meccanico;
Fabio Guidetti;
(2020)
Trattato della sfera celeste: Sulla costruzione di una sfera aratea
(/isis/citation/CBB574712770/)
Chapter
Vincenzo Favale;
(2017)
A theorem about stars that could have improved the functioning of the internal combustion engine
(/isis/citation/CBB261646949/)
Chapter
Giuseppina Ferriello;
(2009)
La forma e il moto della Terra: effetto della distribuzione dell'acqua e dei pesi: la teoria di Karaji
(/isis/citation/CBB747022622/)
Be the first to comment!