Geraldus Odonis on Atomism: With a Critical Edition of In ii Sent., d. 44, q. 4
The Franciscan Geraldus Odonis (d. 1349) presented his indivisibilist theory of continua in Paris at a time when similar theses were advanced in the studia across the Channel. The Chancellor of the University of Oxford, Henry of Harclay (d. 1317), caused considerable stir among his colleagues by end...
| Main Author: | |
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| Format: | Electronic Article |
| Language: | English |
| Check availability: | HBZ Gateway |
| Journals Online & Print: | Drawer...
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| Fernleihe: | Fernleihe für die Fachinformationsdienste |
| Published: |
Brill
2022
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| In: |
Vivarium
Year: 2022, Volume: 60, Issue: 4, Pages: 325-386 |
| Further subjects: | B
natural philosophy
B Geraldus Odonis B Atomism B Sentences commentaries B De continuo |
| Online Access: |
Volltext (lizenzpflichtig) Volltext (lizenzpflichtig) |
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| 520 | |a The Franciscan Geraldus Odonis (d. 1349) presented his indivisibilist theory of continua in Paris at a time when similar theses were advanced in the studia across the Channel. The Chancellor of the University of Oxford, Henry of Harclay (d. 1317), caused considerable stir among his colleagues by endorsing a mathematical atomism, and his most famous follower, Walter Chatton, O. F. M., developed his brand of atomism in the early 1320s. The present article focuses on one of the five different redactions of Odonis’s famous question De continuo, preserved in his commentary on Book ii of Peter Lombard’s Sentences (d. 44, q. 4). The first part of the article examines the main differences between the various redactions of the question De continuo. The second part explores the philosophical content and the circumstances surrounding the redaction found in Book ii of Odonis’s Sentences commentary. While acknowledging that Odonis’s atomism is similar to Harclay’s, it is argued that Odonis’s theory is a significant departure from the type of atomism espoused by Harclay. The Appendix provides the first complete critical edition of the said redaction of Odonis’s question De continuo. | ||
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