Bertrand Russell And The Nature Of Propositions

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Bertrand Russell and the Nature of Propositions

Bertrand Russell and the Nature of Propositions
Author :
Publisher : Taylor & Francis
Total Pages : 296
Release :
ISBN-10 : 9781351733892
ISBN-13 : 1351733893
Rating : 4/5 (893 Downloads)

Book Synopsis Bertrand Russell and the Nature of Propositions by : Samuel Lebens

Download or read book Bertrand Russell and the Nature of Propositions written by Samuel Lebens and published by Taylor & Francis. This book was released on 2017-05-25 with total page 296 pages. Available in PDF, EPUB and Kindle. Book excerpt: Bertrand Russell and the Nature of Propositions offers the first book-length defence of the Multiple Relation Theory of Judgement (MRTJ). Although the theory was much maligned by Wittgenstein and ultimately rejected by Russell himself, Lebens shows that it provides a rich and insightful way to understand the nature of propositional content. In Part I, Lebens charts the trajectory of Russell’s thought before he adopted the MRTJ. Part II reviews the historical story of the theory: What led Russell to deny the existence of propositions altogether? Why did the theory keep evolving throughout its short life? What role did G. F. Stout play in the evolution of the theory? What was Wittgenstein’s concern with the theory, and, if we can’t know what his concern was exactly, then what are the best contending hypotheses? And why did Russell give the theory up? In Part III, Lebens makes the case that Russell’s concerns with the theory weren’t worth its rejection. Moreover, he argues that the MRTJ does most of what we could want from an account of propositions at little philosophical cost. This book bridges the history of early analytic philosophy with work in contemporary philosophy of language. It advances a bold reading of the theory of descriptions and offers a new understanding of the role of Stout and the representation concern in the evolution of the MRTJ. It also makes a decisive contribution to philosophy of language by demonstrating the viability of a no-proposition theory of propositions.


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