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Jost Bürgi and Antonius Eisenhoit: Armillary sphere with astronomical clock, made in 1585 in Kassel, now at Nordiska Museet in Stockholm
Jost Bürgi and Antonius Eisenhoit: Armillary sphere with astronomical clock, made in 1585 in Kassel, now at Nordiska Museet in Stockholm
Chinese Armillary sphere at Beijing Capital International Airport Ziwei Chenheng Aug-2010
Chinese Armillary sphere at Beijing Capital International Airport Ziwei Chenheng Aug-2010
The original diagram of Chinese scientist Su Song's book of 1092 showing the inner workings of his clocktower; a mechanically rotated armillary sphere
The original diagram of Chinese scientist Su Song's book of 1092 showing the inner workings of his clocktower; a mechanically rotated armillary sphere crowns the top.
Armillary sphere at Beijing Ancient Observatory, replica of an original from the Ming dynasty
Armillary sphere at Beijing Ancient Observatory, replica of an original from the Ming dynasty
18th century Persian brass astrolabe at the Whipple Museum of the History of Science in Cambridge, England. The astrolabe consists of a disk engraved
18th century Persian brass astrolabe at the Whipple Museum of the History of Science in Cambridge, England. The astrolabe consists of a disk engraved with the positions of the celestial bodies.
The Tusi-couple is a mathematical device invented by Nasir al-Din al-Tusi in which a small circle rotates inside a larger circle twice the diameter of
The Tusi-couple is a mathematical device invented by Nasir al-Din al-Tusi in which a small circle rotates inside a larger circle twice the diameter of the smaller circle. Rotations of the circles cause a point on the circumference of the smaller circle to oscillate back and forth in linear motion along a diameter of the larger circle.
An illustration from al-Biruni's astronomical works that explains the different phases of the moon, with respect to the position of the Sun.
An illustration from al-Biruni's astronomical works that explains the different phases of the moon, with respect to the position of the Sun.
Ibn al-Shatir's model for the appearances of Mercury, showing the multiplication of epicycles using the Tusi-couple, thus eliminating the Ptolemaic ec
Ibn al-Shatir's model for the appearances of Mercury, showing the multiplication of epicycles using the Tusi-couple, thus eliminating the Ptolemaic eccentrics and equant.