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The First Six Books of Euclid

ISBN: 9783836517751
AUTOR: Byrne

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Synopsis: A rare and beautiful geometry primer from the 19th century Red, yellow, blue – and of course black – are the colours that Oliver Byrne employs for the figures and diagrams in his most unusual 1847 edition of Euclid, published by William Pickering and printed by Chiswick Press, and which prompt the surprised reader to think of Mondrian. The author makes it clear in his subtitle that this is a didactic measure intended to distinguish his edition from all others: “The Elements of Euclid in which coloured diagrams and symbols are used instead of letters for the greater ease of learners.” Byrne is not content to trust solely in the supposed intuitive “logical” structure of Euclid’s axioms and theorems – who doesn’t know the first famous sentences of Euclid’s Elements: “I. A point is that which has no parts. II. A line is length without breadth”? –, but translates them into colourful diagrams and symbols. He thereby thinks in terms of the school classroom: he compares his colours to the dyed chalks in which figures are drawn on the blackboard. Oliver Byrne (c. 1810–c. 1880) was an Irish author and civil engineer. Little is known about his life, though he wrote a considerable number of books. As Surveyor of Her Majesty’s Settlements in the Falkland Islands, Byrne had already published mathematical and engineering works, but never anything like his edition on Euclid. This remarkable example of Victorian printing has been described as one of the oddest and most beautiful books of the 19th century. Each proposition is set in Caslon italic, with a four-line initial, while the rest of the page is a unique riot of red, yellow and blue. On some pages, letters and numbers only are printed in colour, sprinkled over the pages like tiny wild flowers and demanding the most meticulous alignment of the different colour plates for printing. Elsewhere, solid squares, triangles and circles are printed in bright colours, expressing a verve not seen again on the pages of a book until the era of Dufy, Matisse and Derain. About the Author: Werner Oechslin (b.1944) studied art history, archaeology, philosophy and mathematics. After doctoral studies in Zurich in 1970 he taught at MIT and Harvard University. Since 1985 he has been a professor at the Swiss Federal Institute of Technology, where he led the Institute for the History and Theory of Architecture from 1986 to 2006. His research focuses on architectural theory and the cultural history of architecture. His most recent publication is Palladianismus: Andrea Palladio – Werk und Wirkung (2008). He is the founder of Bibliothek Werner Oechslin in Einsiedeln. “About this title” may belong to another edition of this title.

...ements of Euclid, and Propositions I.-XXI ... The First Six Books of the Elements of Euclid, in Which Coloured... ... . of Book XI., and an Appendix on the Cylinder, Sphere, Cone, Etc., With Copious Annotations and Numerous Exercises (Dublin: Hodges, Figgis and Co., 1885), also by John Casey (page images at Cornell). Appears in 235 books from 1762-2001. Page 38 - If a straight line be bisected and produced to any point, the rectangle contained by the whole line thus produced and the part of it produced, together with the square of...‎ The thirteen books cover Euclidean ... Oliver Byrne: The First Six Books of the Elements of Euclid: Oechslin... ... ...‎ The thirteen books cover Euclidean geometry and the ancient Greek version of elementary number theory. In the first construction of Book 1, Euclid used a premise that was neither postulated nor proved: that two circles with centers at the distance of their radius will intersect in two points (see... Link deleted by legal owner ---- The book removed at the request of the copyright holder. Популярные книги за неделю Older books sometimes confuse him with Euclid of Megara. Modern economics has been called "a series of footnotes to Adam Smith," who was the author of The Wealth of Nations He gave some of his own original discoveries, such as the first known proof that there are infinitely many prime numbers....