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Cambridge Companion to Frege [Kietas viršelis]

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Edited by (University of Pittsburgh), Edited by (University of Cambridge)
  • Formatas: Hardback, 660 pages, aukštis x plotis x storis: 235x156x34 mm, weight: 1160 g
  • Serija: Cambridge Companions to Philosophy
  • Išleidimo metai: 02-Sep-2010
  • Leidėjas: Cambridge University Press
  • ISBN-10: 0521624282
  • ISBN-13: 9780521624282
Kitos knygos pagal šią temą:
  • Formatas: Hardback, 660 pages, aukštis x plotis x storis: 235x156x34 mm, weight: 1160 g
  • Serija: Cambridge Companions to Philosophy
  • Išleidimo metai: 02-Sep-2010
  • Leidėjas: Cambridge University Press
  • ISBN-10: 0521624282
  • ISBN-13: 9780521624282
Kitos knygos pagal šią temą:
Gottlob Frege (1848–1925) was unquestionably one of the most important philosophers of all time. He trained as a mathematician, and his work in philosophy started as an attempt to provide an explanation of the truths of arithmetic, but in the course of this attempt he not only founded modern logic but also had to address fundamental questions in the philosophy of language and philosophical logic. Frege is generally seen (along with Russell and Wittgenstein) as one of the fathers of the analytic method, which dominated philosophy in English-speaking countries for most of the twentieth century. His work is studied today not just for its historical importance but also because many of his ideas are still seen as relevant to current debates in the philosophies of logic, language, mathematics and the mind. The Cambridge Companion to Frege provides a route into this lively area of research.

Frege is generally seen (along with Russell and Wittgenstein) as one of the fathers of the analytic method, which dominated philosophy in English-speaking countries for most of the twentieth century. This volume offers a comprehensive and accessible exploration of the scope and importance of his work.

Recenzijos

'Central to this end were Frege's insights on quantification, the notation that expressed it, the logicist project, and the extension of mathematical notions like function and argument to natural language. The long-awaited Cambridge Companion to Frege is a compendium of Fregean scholarship that rigorously explores these and similar topics; editors Thomas Ricketts and Michael Potter have compiled a comprehensive collection of fourteen essays that individually provide focused appraisals of a number of Frege's most substantial insights.' Alexander Bozzo, University of Milwaukee 'The long-awaited publication of The Cambridge Companion to Frege is a major event in Frege scholarship Every serious reader of Frege should read it.' Notre Dame Philosophical Reviews (ndpr.nd.edu)

Daugiau informacijos

Offers a comprehensive and accessible exploration of the scope and importance of Gottlob Frege's work.
List of contributors
ix
Preface xiii
Note on translations xv
Chronology xvii
1 Introduction
1(31)
Michael Potter
2 Understanding Frege's project
32(31)
Joan Weiner
3 Frege's conception of logic
63(23)
Warren Goldfarb
4 Dummett's Frege
86(32)
Peter Sullivan
5 What is a predicate?
118(31)
Alex Oliver
6 Concepts, objects and the Context Principle
149(71)
Thomas Ricketts
7 Sense and reference: the origins and development of the distinction
220(73)
Michale Kremer
8 On sense and reference: a critical reception
293(49)
William Taschek
9 Frege and semantics
342(37)
Richard Heck
10 Frege's mathematical setting
379(34)
Mark Wilson
11 Frege and Hilbert
413(52)
Michale Halbert
12 Frege's folly: bearerless names and Basic Law V
465(44)
Peter Milne
13 Frege and Russell
509(41)
Peter Hylton
14 Inheriting from Frege: the work of reception, as Wittgenstein did it
550(52)
Cora Diamond
Bibliography 602(26)
Index 628
Tom Ricketts is Professor of Philosophy at Pittsburgh University. He is the author of numerous articles on the development of analytic philosophy, especially Frege, Wittgenstein and Carnap. Michael Potter is a Reader in the Philosophy of Mathematics at Cambridge University and a Fellow of Fitzwilliam College. He is the author of Wittgenstein's Notes on Logic (2009), Set Theory and its Philosophy (2004) and Reason's Nearest Kin (2000).