Apollonius of perga biography mathematics chart
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Includes the names: Apollonius pergaeus, Apollonius Of Perga, Apollonius Of Perga, Gerald J. Apollonius; Toomer
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Apollonius of Perge (or Perga; Apollonius Pergaeus) was an ancient mathematical writer who lived in the Hellenistic era, ca. BC. His reputation is based upon his Conics (or Conic Sections), one of the great works of ancient mathematics. The Conic Sections deals with the shapes that are seen when a cone is intersected by a plane, i.e., when it is sliced open. You can get one of four shapes when that happens, including a circle, an ellipse, a parabola, or a hyperbola.
Seven works, including the Conics, are mentioned by Pappus of Alexandria (fl. A.D. ) in his Collections book 7:[1]
3. The order of the books of the Domain of Analysis alluded to above is this: Euclid, Data, one book; Apollonius, Cutting off of a Ratio, two; Cutting off of an Area, two; <Determinate Section>, two; Tangencies, two; Euclid, Porisms, three; Apollonius, Neuses, two; by the same, Plane Loci, two; Conics, eight; Aristaeus, Solid Loci, five; Euclid, Loci on Surfaces, t
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Apollonius of Perga
Apollonius of Perga
Apollonius of Perga (Greek: Ἀπολλώνιος ὁ Περγαῖος;
Latin: Apollonius Pergaeus; c. BC – c. BC) was
an Ancient Greek geometer and astronomer known for
his work on conic sections. Beginning from the
contributions of Euclid and Archimedes on the topic, he
brought them to the state prior to the invention of
analytic geometry. His definitions of the terms ellipse,
parabola, and hyperbola are the ones in use today.Apollonius worked on numerous other topics, including
astronomy. Most of this work has not survived, where
exceptions are typically fragments referenced by other
authors. His hypothesis of eccentric orbits to explain the
apparently aberrant motion of the planets, commonly
believed until the Middle Ages, was superseded during
the Renaissance.
The conic sections, or two-dimensional figures
formed bygd the intersection of a plane with a cone
Contents at different angles. The theory of these figures
was developed extensively by the an