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An Essay on the Foundations of Geometry

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  • 216 stron
  • 8 godzin czytania

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The Foundations of Geometry was first published in 1897, and is based on Russell's Cambridge dissertation as well as lectures given during a journey through the USA. This is the first reprint, complete with a new introduction by Professor John Slater. The book provides both an insight into Russell's earliest analytical and critical thought and an introduction to the philosophical and logical foundations of non-Euclidean geometry, a version of which is central to Einstein's theory of relativity. As such it is an invaluable resource, not only for students of philosophy, but also for those interested in understanding Russell's philosophical development. Foundations of Geometry consists of four chapters which explore the various concepts of geometry and their philosophical implications, including a historical overview of the development of geometrical theory.

Zakup książki

An Essay on the Foundations of Geometry, Bertrand Russell

Język
Rok wydania
2022
Oprawa
(miękka)
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Tytuł
An Essay on the Foundations of Geometry
Język
angielski
Rok wydania
2022
Oprawa
miękka
Liczba stron
216
ISBN13
9781015696860
Seria
Opis
The Foundations of Geometry was first published in 1897, and is based on Russell's Cambridge dissertation as well as lectures given during a journey through the USA. This is the first reprint, complete with a new introduction by Professor John Slater. The book provides both an insight into Russell's earliest analytical and critical thought and an introduction to the philosophical and logical foundations of non-Euclidean geometry, a version of which is central to Einstein's theory of relativity. As such it is an invaluable resource, not only for students of philosophy, but also for those interested in understanding Russell's philosophical development. Foundations of Geometry consists of four chapters which explore the various concepts of geometry and their philosophical implications, including a historical overview of the development of geometrical theory.