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The Other Plato
The Tübingen Interpretation of Plato's Inner-Academic Teachings
The Other Plato
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Dmitri Nikulin - Editor
SUNY series in Ancient Greek Philosophy
SUNY series in Contemporary Continental Philosophy
Price: $80.00 
Hardcover - 232 pages
Release Date: December 2012
ISBN10: N/A
ISBN13: 978-1-4384-4409-3

Quantity:  
Price: $29.95 
Paperback - 232 pages
Release Date: July 2013
ISBN10: N/A
ISBN13: 978-1-4384-4410-9

Quantity:  
Price: $29.95 
Electronic - 232 pages
Release Date: December 2012
ISBN10: N/A
ISBN13: 978-1-4384-4411-6

Quantity: 
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Collected writings on Plato’s unwritten teachings.

Offering a provocative alternative to the dominant approaches of Plato scholarship, the Tübingen School suggests that the dialogues do not tell the full story of Plato’s philosophical teachings. Texts and fragments by his students and their followers—most famously Aristotle’s Physics—point to an “unwritten doctrine” articulated by Plato at the Academy. These unwritten teachings had a more systematic character than those presented in the dialogues, which according to this interpretation were meant to be introductory. The Tübingen School reconstructs a historical, critical, and systematic account of Plato that takes into account testimony about these teachings as well as the dialogues themselves. The Other Plato collects seminal and more recent essays by leading proponents of this approach, providing a comprehensive overview of the Tübingen School for English readers.

Dmitri Nikulin is Professor of Philosophy at the New School for Social Research in New York. He has written several books, including Dialectic and Dialogue.


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Table of Contents

Acknowledgments

1. Plato: Testimonia et Fragmenta by D. Nikulin

2. Epekeina tēs oysias: On Plato Republic by H. J. Krämer

3. Plato’s Unwritten Doctrine by H. J. Krämer

4. Plato’s Synopsis of Mathematical Sciences by K. Gaiser

5. The Idea of the Good as Arkhē in Plato’s Republic by Th. A. Szlezàk

6. Monism and Dualism in Plato’s Doctrine of Principles by J. Halfwassen

7. Plato’s Foundation of the Euclidean character of Geometry by V. Hösle

Bibliography


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4-4409-3/4-4410-9(AK/LDS/AV)




 
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