Future Contingents, Bivalence, and the Excluded Middle in Aristotle
Bibliographic Data
| ID | 21291480 |
|---|---|
| Authors | Christopher Izgin (0000-0001-5654-0952, corresponding author) |
| Year | 2025 |
| Volume | 107 |
| Issue | 2 |
| Pages | 171-211 |
| Publication date | 2025-06-04 |
| Open Access | Yes |
| Type | ARTICLE |
| Venue | Archiv für Geschichte der Philosophie (JOURNAL) |
| Journal identifiers | ISSN: 0003-9101 • E-ISSN: 0943-3988 |
| Publisher | Walter de Gruyter GmbH (PUBLISHER • DE) |
| DOI | 10.1515/agph-2023-0189 |
| OpenAlex | W4402317494 |
| Language | EN |
| References cited | 29 |
The principle of bivalence (PB) states that every declarative sentence is either true or false, and the principle of excluded middle (PEM) states that one member of any contradictory pair must be true. According to the standard interpretation of Int . 9, PB fails for future contingents. Moreover, some standardists believe that PEM fails for pairs of contradictory future contingents, whereas other standardists attempt to rescue PEM by applying the method of supervaluations. I argue that PB and PEM are not suspended and that the method of supervaluations fails to explain how PEM holds. I propose an interpretation of Int . 9 according to which neither PB nor PEM fails
Law of excluded middle · Linguistics · Classical Philosophy and Thought · Philosophy · Philosophy and Theoretical Science · Psychology · Theology and Philosophy of Evil
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Conceptions of Truth
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The Folly of Trying to Define Truth
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Indeterminist time and truth‐value gaps 1
Aristotle's de interpretatione. Contradiction and dialectic
Truth and Contradiction in Aristotle’s De Interpretatione 6-9
Concerning the Laws of Contradiction and Excluded Middle
Aristotle's Sea Fight and Three-Valued Logic
Future Contingents and Relative Truth
Three-Valued Logic and Future Contingents
| Highly cited | No |
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