A Substructural Logic for Inconsistent Mathematics

Author:

Badia Guillermo,Weber Zach

Publisher

Springer International Publishing

Reference31 articles.

1. Batens, D., Mortensen, C., Priest, G., & van Bendegem, J.-P. (Eds.). (2000). Frontiers of paraconsistent logic. Philadelphia: Research Studies Press.

2. Brady, R. (1971). The consistency of the axioms of the axioms of abstraction and extensionality in a three valued logic. Notre Dame Journal of Formal Logic, 12, 447–453.

3. Brady, R. (2006). Universal logic. Stanford: CSLI.

4. Brady, R. T. (1989). The non-triviality of dialectical set theory. In [23], pp. 437–470.

5. Brown, B., & Priest, G. (2004). Chunk and permeate i: The infinitesimal calculus. Journal of Philosophical Logic, 33, 379–88.

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1. True, Untrue, Valid, Invalid, Provable, Unprovable;Logic and Logical Philosophy;2024-01-29

2. RELEVANT CONSEQUENCE RELATIONS: AN INVITATION;The Review of Symbolic Logic;2023-06-30

3. Paraconsistent Metatheory: New Proofs with Old Tools;Journal of Philosophical Logic;2022-03-24

4. Backmatter;Paradoxes and Inconsistent Mathematics;2021-10-21

5. Index;Paradoxes and Inconsistent Mathematics;2021-10-21

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