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Hypsicles - Wikipedia
Hypsicles (Ancient Greek: Ὑψικλῆς; c. – c. BCE) was an ancient Greek mathematician and astronomer known for authoring On Ascensions (Ἀναφορικός) and possibly the Book XIV of Euclid's Elements. Geometry.Net - Scientists: Hypsicles Of Alexandria
Hypsicles of Alexandria (Greek: Ὑψικλῆς; c. – c. BCE) was an ancient Greek mathematician and astronomer known for authoring On Ascensions (Ἀναφορικός) and the spurious Book XIV of Euclid's Elements. Hypsicles Biography - Pantheon
Biography of Hypsicles (BCBC) hypsicles of alexandria. Born about BC in Alexandria, Egypt. Extractions: Hypsicles of Alexandria wrote a treatise on regular polyhedra. He is the author of what has been called Book XIV of Euclid 's Elements, a work which deals with inscribing regular solids in a sphere. This paper assesses the Greek mathematical corpus as a whole using quantitative methods and discusses the methodological import of this approach. Biography Hypsicles of Alexandria wrote a treatise on regular polyhedra. He is the author of what has been called Book XIV of Euclid's Elements, a work which deals with inscribing regular solids in a sphere. What little is known of Hypsicles' life is related by him in the preface to the so-called Book XIV.Since he quotes Hypsicles of Alexandria (around BC) death has been compared statistically with three sample populations from different periods. Hypsicles is more famously known for possibly writing the Book XIV of Euclid's Elements.The book may have been composed on the basis of a treatise by Apollonius.The book continues Euclid's comparison of regular solids inscribed in spheres, with the chief result being that the ratio of the surfaces of the dodecahedron and icosahedron inscribed in the same sphere is the same as the ratio of.The illustrations had to be both instructive and attractive, and they had t~ illustrate the history of science as well as the general background of ancient. Hypsicles of Alexandria Hypsicles is attested, by the more definitive manuscripts, to be the author of what has come to be printed as book XIV of Euclid’s Elements. In the preface to that book he states that the Basilides of Tyre came to Alexandria, where he engaged in mathematical discussions with Hypsicles’ father. Hypsicles Of Alexandria -
Hypsicles of Alexandria (fl. Alexandria, first half of second century B.C.) mathematics, astronomy. Hypsicles is attested, by the more definitive manuscripts, to be the author of what has come to be printed as book XIV of Euclid’s Elements. In the preface to that book he states that the Basilides of Tyre came to Alexandria, where he engaged. Ancient Greece Reloaded He had clearly studied Apollonius 's tract on inscribing a dodecahedron and an icosahedron in the same sphere and clearly had, as his father and Basilides before him, found it poorly presented and Hypsicles attempts to improve on Apollonius 's treatment. Hypsicles Biography of Hypsicles (190BC120BC) hypsicles of alexandria.Hypsicles (190 BC - 120 BC) - Biography - MacTutor History of ... Since 2007, the English Wikipedia page of Hypsicles has received more than 65,121 page views. His biography is available in 18 different languages on Wikipedia (up from 17 in 2019). Hypsicles is the 377th most popular mathematician (up from 464th in 2019), the 347th most popular biography from Egypt and the 12th most popular Egyptian Mathematician.History of Mathematics - UK Essays 180 BC Hypsicles: Number Theory; Hypsicles was born in 190 B.C. in Alexandria Egypt. He was a mathematician and astronomer. He wrote the “Anaphorikos” or “On the Ascension of Stars,” where he divided the Zodiac into 360° and used arithmetic progression, “a sequence in which each number increases by the same amount over the previous one” (O’Connor & Robertson, 1999).
Hypsicles was born in B.C. in Alexandria Egypt. He was a mathematician and astronomer. He wrote the “Anaphorikos” or “On the Ascension of Stars,” where he divided the Zodiac into ° and used arithmetic progression, “a sequence in which each number increases by the same amount over the previous one” (O’Connor & Robertson, ).