332 results on '"Priest, Graham"'
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2. How Do You Apply Mathematics?
3. Transcending the ultimate duality
4. Logical abductivism and non-deductive inference
5. A note on mathematical pluralism and logical pluralism
6. Metaphysical necessity: a skeptical perspective
7. Holger Andreas and Peter Verdée (eds.), Logical Studies of Paraconsistent Reasoning in Science and Mathematics: Springer, Series: Trends in Logic, Vol. 45, 2016, pp. vi + 221. ISBN 978-3-319-40218-5, EURO 89,99.
8. Kripke’s Thought-Paradox and the 5th Antinomy
9. Some New Thoughts on Conditionals
10. Williamson on Counterpossibles
11. Contradictory Concepts
12. Inconsistent Arithmetics: Issues Technical and Philosophical
13. Vague Inclosures
14. Realism, Antirealism, and Paraconsistency
15. Paraconsistent Set Theory
16. Thinking the impossible
17. Inconsistency and the Empirical Sciences
18. Paraconsistent Logic
19. What Not? A Defence of Dialetheic Theory of Negation
20. Chunk and permeate II: Bohr’s hydrogen atom
21. External Curries
22. Fusion and Confusion
23. Gödel’s Theorem and The Mind…Again
24. Gödel’s Theorem and Creativity
25. Chunk and permeate III: the Dirac delta function
26. Logical Pluralism: Another Application for Chunk and Permeate
27. Indefinite Extensibility—Dialetheic Style
28. Kripke’s Thought-Paradox and the 5th Antinomy
29. Nāgārjuna’s Mūlamadhyakamakārikā
30. On the Ternary Relation and Conditionality
31. First-Order da Costa Logic
32. Vague Inclosures
33. Realism, Antirealism, and Paraconsistency
34. Negation as Cancellation, and Connexive Logic
35. Gödel’s Theorem and Creativity
36. Unstable Solutions to the Liar Paradox
37. Relevance, Truth and Meaning
38. Truth and Falsity
39. Unstable Solutions to the Liar Paradox
40. Norms and the Philosophy of Law
41. Semantic Closure and the Philosophy of Language
42. Pragmatics
43. Set Theoretic Paradoxes
44. Semantic Paradoxes
45. Dialetheism
46. In Contradiction
47. The Disjunctive Syllogism and Quasi-validity
48. The Metaphysics of Change I the Instant of Change
49. Goedel’s Theorem
50. Set Theory and the Philosophy of Mathematics
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