The rediscovery of Aristotle in the late twelfth century led to a fresh development of logical theory, culminating in Buridan's crucial comprehensive treatment in the <em>Treatise on Consequences</em>. Buridan's novel treatment of the categorical syllogism laid the basis for the study of logic in su
Treatise on Consequences
β Scribed by John Buridan; Stephen Read
- Publisher
- Fordham University Press
- Year
- 2014
- Tongue
- English
- Leaves
- 199
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This entirely new English translation of Buridanβs classic treatment of logical consequence aims to make accessible to the modern reader the foremost treatment of the subject in the middle ages. The translation is accompanied by an introduction in which Buridanβs ideas are set in their historical context and clearly explained.
π SIMILAR VOLUMES
The rediscovery of Aristotle in the late twelfth century led to a fresh development of logical theory, culminating in Buridan's crucial comprehensive treatment in the <em>Treatise on Consequences</em>. Buridan's novel treatment of the categorical syllogism laid the basis for the study of logic in su
<p>Buridan was a brilliant logician in an age of brilliant logicians, sensitive to formal and philosophical considerations. There is a need for critical editions and accurate translations of his works, for his philosophical voice speaks directly across the ages to problems of concern to analytic phi
<p><span>The rediscovery of Aristotle in the late twelfth century led to a fresh development of logical theory, culminating in Buridanβs crucial comprehensive treatment in the Treatise on Consequences. Buridanβs novel treatment of the categorical syllogism laid the basis for the study of logic in su
The rediscovery of Aristotle in the late twelfth century led to a fresh development of logical theory, culminating in Buridan's crucial comprehensive treatment in the <em>Treatise on Consequences</em>. Buridan's novel treatment of the categorical syllogism laid the basis for the study of logic in su