Christophe Geudens, Lorenz Demey

The Modal Logic of John Fabri of Valenciennes (c. 1500) (eBook, PDF)

A Study in Token-Based Semantics

• Format: PDF

Produktbeschreibung

The first book-length study to address issues in modal logic at the eve of the Renaissance, this monograph provides important new insights into the way the debates on modal logic during the post-medieval period tied in with the so-called Wegestreit, the divide between the via antiqua and via moderna that dominated the discourse on logic during the 15th and early 16th centuries. The focus of the book is on the logic and philosophy of language of John Fabri of Valenciennes (fl. c. 1500), one of the last exponents of the terminist approach to logic that was bitterly criticized by the humanist movement. By means of a careful reconstruction of Fabri’s text, the book argues that Fabri's modal logic ultimately goes back to the work of John Buridan, and represents the same approach to the topic as the modal logics that were developed by adherents of the via moderna in Paris. This has significant implications for the historiography of post-medieval philosophy. Fabri was active in Louvain, which until the late 16th century was the most important intellectual center in the Low Countries. According to a long-standing tradition in the scholarship, Louvain was one of the few bulwarks of via antiqua logic on the map of post-medieval Europe. The book argues that this thesis is at least in part a scholarly fiction, and thus in need of revision. By shedding light on an author whose thought has thus far remained entirely unstudied, it also constitutes a valuable step towards a history of philosophy without any gaps. The book is aimed at graduate students and researchers in the history of logic and philosophy, but will also be of interest to intellectual historians, historians of ideas, and to any contemporary modal logician who is interested in the historical roots of their discipline.

Produktdetails

• Verlag: Fonds Wetenschappelijk Onderzoek / Springer International Publishing
• Erscheinungstermin: 3. Mai 2022
• Englisch
• ISBN-13: 9783030988029
• Artikelnr.: 63957123

Autorenporträt

Christophe Geudens is a Junior Research Fellow at the FWO/Research Foundation Flanders and KU Leuven, specializing in the history of modal logic and logical geometry. He holds a Masters in linguistics and a PhD in the history of logic (both from KU Leuven), and he is an Honorary Fellow of the Belgian American Educational Foundation (BAEF). He has published in venues such as Argumentation, History and Philosophy of Logic, Vivarium, and Historiographia Linguistica.

Lorenz Demey is a Research Professor at KU Leuven, specializing in logical geometry and the history of modal logic. He studied philosophy, mathematics, logic and artificial intelligence in Leuven and Amsterdam. In 2020 he received the Frans Van Cauwelaert Prize from the Royal Flemish Academy of Belgium (KVAB). He has published in venues such as Journal of Philosophical Logic, Synthese, and History and Philosophy of Logic.

Inhaltsangabe

Chapter 1. Introduction.- Chapter 2. The Foundations of Fabri’s Modal Logic.- Chapter 3. Fabri’s Logic of Composite Modals.- Chapter 4. Model-theoretic Reconstruction of Fabri’s Logic of Composite Modals.- Chapter 5. Fabri’s Logic of Composite Modals in its Historical Context.- Chapter 6. Fabri’s Logic of Divided Modals.- Chapter 7. Fabri’s Logic of Divided Modals in its Historical Context.- Chapter 8. Conclusion.- Appendix I: Transcription of Fabri’s Questions on De int. 12-13.- Appendix II: Formal Proofs.- Index.

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Chapter 1. Introduction.- Chapter 2. The Foundations of Fabri's Modal Logic.- Chapter 3. Fabri's Logic of Composite Modals.- Chapter 4. Model-theoretic Reconstruction of Fabri's Logic of Composite Modals.- Chapter 5. Fabri's Logic of Composite Modals in its Historical Context.- Chapter 6. Fabri's Logic of Divided Modals.- Chapter 7. Fabri's Logic of Divided Modals in its Historical Context.- Chapter 8. Conclusion.- Appendix I: Transcription of Fabri's Questions on De int. 12-13.- Appendix II: Formal Proofs.- Index.