Exploring Meinongs Jungle And Beyond

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Exploring Meinong’s Jungle and Beyond

Exploring Meinong’s Jungle and Beyond
Author :
Publisher : Springer
Total Pages : 667
Release :
ISBN-10 : 9783319787930
ISBN-13 : 3319787934
Rating : 4/5 (934 Downloads)

Book Synopsis Exploring Meinong’s Jungle and Beyond by : Richard Routley

Download or read book Exploring Meinong’s Jungle and Beyond written by Richard Routley and published by Springer. This book was released on 2019-02-15 with total page 667 pages. Available in PDF, EPUB and Kindle. Book excerpt: In this first volume of The Sylvan Jungle, the editors present a scholarly edition of the first chapter, "Exploring Meinong's Jungle," of Richard Routley's 1000-plus page book, Exploring Meinong's Jungle and Beyond. Going against the Quinean orthodoxy, Routley’s aim was to support Meinong’s idea that we can truthfully refer to non-existent and even impossible objects, like Superman, unicorns and the (infamous) round-square cupola on Berkeley College. The tools of non-classical logic at Routley’s disposal enabled him to update Meinong’s project for a new generation. This volume begins with an Introduction from Dominic Hyde, “The ‘Jungle Book’ in Context,” an essay that situates Exploring Meinong’s Jungle and Beyond historically. We provide the original Preface by Routley, followed by Chapter 1: “Exploring Meinong’s Jungle and Beyond.” In Chapter 2, Nicholas Griffin argues that Sylvan’s project was insufficiently radical with his essay, “Why the Original Theory of Items Didn’t (Quite) Go Far Enough.” Sylvan revisits his position from this time in Chapter 3, with his article, “Re-Exploring Item-Theory.” Filippo Casati, who has worked in the Routley Archives then takes up the question of the future of Sylvan’s research program in his essay, “The Future Perfect of Exploring Meinong’s Jungle.” Iconic and iconoclastic Australian philosopher Richard Routley (né Sylvan) published Exploring Meinong’s Jungle and Beyond in 1980. This work has fallen out of print, yet without great fanfare it has influenced two generations of philosophers and logicians.


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