The Conics of Apollonius (3rd Century BCE) is the culmination of the brilliant geometrical tradition of ancient Greece. With astonishing virtuosity, and with a storyteller's flair for thematic development, Apollonius leads the reader through the mysteries of these intriguing curved lines, treated as objects of pure mathematics. His work in turn provided a basis for the very differently conceived investigations of modern mathematicians and scientists such as Viète, Descartes, Kepler, and Newton. Reading the Conics is an unparalleled adventure into the highest reaches of human intellectual achievement. This is a completely new edition of Taliaferro's translation of the first three books of Apollonius's Conics, with all new diagrams. It is the only English translation of these books other than Heath's out-of-print version which is a modernized retelling rather than a true translation. Conics Books I--III were formerly included in Volume 11 of the Encyclopædia Britannica's Great Books of the Western World, but the work is no longer included in that series and has been out of print. We made many corrections to the old edition's text, translation, and notes. The book features all new diagrams, an index, a bibliography, and an introductory essay by Harvey Flaumenhaft. Design and layout make it easy to read and work with, with diagrams repeated on every spread, adequate space for notes, and high quality paper to prevent show-through.
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"[Apollonius's Conics] is one of the greatest scientific books of antiquity." "[Apollonius was a] giant, not simply as compared with men of antiquity, but even with men of all times. ... [T]he ingenuity that enabled him to discover so much with imperfect tools [i.e., lacking the arts of analytic and projective geometry] is truly admirable...such achievements pass our imagination, they are almost weird." --George Sarton, from An Introduction to the History of Science and A History of Science
If we want to read for ourselves authors like Kepler and Newton, or if we want to understand the significance of the Cartesian mathematics that has shaped the world we live in and shapes our minds as wellóeither way, whether to understand the past in its own terms or to understand the present as a deliberate transformation of the pastówe need to study Apollonius." --Harvey Flaumenhaft Dean, St. John's College, Annapolis
If we want to read for ourselves authors like Kepler and Newton, or if we want to understand the significance of the Cartesian mathematics that has shaped the world we live in and shapes our minds as wellóeither way, whether to understand the past in its own terms or to understand the present as a deliberate transformation of the pastówe need to study Apollonius." --Harvey Flaumenhaft Dean, St. John's College, Annapolis
Language Notes
Text: English (translation)
Original Language: Greek --This text refers to an out of print or unavailable edition of this title.
Original Language: Greek --This text refers to an out of print or unavailable edition of this title.
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conjugate opposite sections, dropped ordinatewise, drawn ordinatewise, whole rect, hyperbola whose diameter, straight lines between the section, whose upright side, transverse diameter conjugate, axial triangle, upright diameter, parabola whose diameter, transverse side, been drawn parallel, given acute angle, straight line touching, whole straight line, straight line drawn parallel, second diameter, conic surface, straight line cut, cone whose vertex, parabola whose axis, conjugate diameters, drawn tangent, produced straight line Key Phrases - Capitalized Phrases (CAPs): (learn more)
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conjugate opposite sections, dropped ordinatewise, drawn ordinatewise, whole rect, hyperbola whose diameter, straight lines between the section, whose upright side, transverse diameter conjugate, axial triangle, upright diameter, parabola whose diameter, transverse side, been drawn parallel, given acute angle, straight line touching, whole straight line, straight line drawn parallel, second diameter, conic surface, straight line cut, cone whose vertex, parabola whose axis, conjugate diameters, drawn tangent, produced straight line Key Phrases - Capitalized Phrases (CAPs): (learn more)
Book Il Proposition Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
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