History of Philosophy Without Any Gaps
Un podcast de Peter Adamson
481 Épisodes
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HoP 335 - Sabrina Ebbersmeyer on Emotions in Renaissance Philosophy
Publié: 03/11/2019 -
HoP 334 - Chance Encounters - Reviving Hellenistic philosophy
Publié: 20/10/2019 -
HoP 333 - Difficult to Be Good - Humanist Ethics
Publié: 06/10/2019 -
HoP 332 - Jill Kraye on Humanism
Publié: 22/09/2019 -
HoP 331 - Literary Criticism - Lorenzo Valla
Publié: 08/09/2019 -
HoP 330 - Republic of Letters - Italian Humanism
Publié: 28/07/2019 -
HoP 329 - Greeks Bearing Gifts - Byzantine Scholars in Italy
Publié: 14/07/2019 -
HoP 328 - Old News - Introduction to the Italian Renaissance
Publié: 30/06/2019 -
HoP 327 - Michele Trizio on Byzantine and Latin Medieval Philosophy
Publié: 16/06/2019 -
HoP 326 - Istanbul (Not Constantinople) - the Later Orthodox Tradition
Publié: 02/06/2019 -
HoP 325 - Platonic Love - Gemistos Plethon
Publié: 19/05/2019 -
HoP 324 - United We Fall - Latin Philosophy in Byzantium
Publié: 05/05/2019 -
HoP 323 - Through His Works You Shall Know Him - Palamas and Hesychasm
Publié: 21/04/2019 -
HoP 322 - Do the Math - Science in the Palaiologan Renaissance
Publié: 07/04/2019 -
HoP 321 - Judith Herrin on Byzantium and Islam
Publié: 24/03/2019 -
HoP 320 - People of the South - Byzantium and Islam
Publié: 10/03/2019 -
HoP 319 - Georgia on My Mind - Petritsi and the Proclus Revival
Publié: 24/02/2019 -
HoP 318 - Oliver Primavesi on Greek Manuscripts
Publié: 10/02/2019 -
HoP 317 - Made by Hand - Byzantine Manuscripts
Publié: 27/01/2019 -
HoP 316 - Just Measures - Law, Money, and War in Byzantium
Publié: 13/01/2019
Peter Adamson, Professor of Philosophy at the LMU in Munich and at King’s College London, takes listeners through the history of philosophy, ”without any gaps.” The series looks at the ideas, lives and historical context of the major philosophers as well as the lesser-known figures of the tradition. www.historyofphilosophy.net. NOTE: iTunes shows only the most recent 300 episodes; subscribe on iTunes or go to a different platform for the whole series.