Nicholas of Autrecourt’s Quaestio de intensione visionis Revisited: The scola Oxoniensis and Parisian Masters on Limit Decision Problems
Previously, the author tried to show that some arguments in one of the two versions of Nicholas of Autrecourt’s Quaestio de intensione visionis are taken almost verbatim from the anonymous Tractatus de sex inconvenientibus. This paper concentrates on the arguments themselves in order to consider two...
Main Author: | |
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Format: | Electronic Article |
Language: | English |
Check availability: | HBZ Gateway |
Journals Online & Print: | |
Fernleihe: | Fernleihe für die Fachinformationsdienste |
Published: |
Brill
2017
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In: |
Vivarium
Year: 2017, Volume: 55, Issue: 1/3, Pages: 152-169 |
RelBib Classification: | KAE Church history 900-1300; high Middle Ages KAF Church history 1300-1500; late Middle Ages VA Philosophy |
Further subjects: | B
NICHOLAS OF AUTRECOURT
John of Jandun
John Buridan
limit decision problems
De caelo commentaries
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Online Access: |
Volltext (Verlag) |
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520 | |a Previously, the author tried to show that some arguments in one of the two versions of Nicholas of Autrecourt’s Quaestio de intensione visionis are taken almost verbatim from the anonymous Tractatus de sex inconvenientibus. This paper concentrates on the arguments themselves in order to consider two main issues: (a) the ‘translatability’ of limit decision problems, manifest in Autrecourt’s juxtaposition of questions de maximo et minimo, de primo et ultimo instanti, and the intension and remission of forms; (b) the importance of Parisian discussions of limit decision problems prior to the adoption of the new analytical languages developed at Oxford. Thus, the paper is divided in two sections, the first concerning some arguments of Autrecourt’s question, the second focusing on the link between one of Autrecourt’s arguments and the medieval tradition of commentaries on Aristotle’s De caelo, in which it is possible to find some antecedents of the analytical approach that later Parisian scholars (Autrecourt among them) would apply to these problems. | ||
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