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Rathjen, M and Leigh, GE (2012) The Friedman-Sheard programme in intuitionistic logic. The Journal of Symbolic Logic, 77 (3). 777 - 806 (30). ISSN 0022-4812
Abstract
This paper compares the roles classical and intuitionistic logic play in restricting the free use of truth principles in arithmetic. We consider fifteen of the most commonly used axiomatic principles of truth and classify every subset of them as either consistent or inconsistent over a weak purely intuitionistic theory of truth.
Metadata
Item Type: | Article |
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Authors/Creators: |
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Dates: |
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Institution: | The University of Leeds |
Academic Units: | The University of Leeds > Faculty of Engineering & Physical Sciences (Leeds) > School of Mathematics (Leeds) > Pure Mathematics (Leeds) |
Depositing User: | Symplectic Publications |
Date Deposited: | 01 Mar 2013 11:59 |
Last Modified: | 05 Nov 2017 16:19 |
Published Version: | http://dx.doi.org/10.2178/jsl/1344862162 |
Status: | Published |
Publisher: | Association for Symbolic Logic |
Identification Number: | 10.2178/jsl/1344862162 |
Open Archives Initiative ID (OAI ID): | oai:eprints.whiterose.ac.uk:75217 |
Available Versions of this Item
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The Friedman-Sheard programme in intuitionistic logic. (deposited 27 Feb 2013 12:16)
- The Friedman-Sheard programme in intuitionistic logic. (deposited 01 Mar 2013 11:59) [Currently Displayed]