David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jack Alan Reynolds
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Australasian Journal of Philosophy 89 (4):617 - 639 (2011)
The notion of harmony has played a pivotal role in a number of debates in the philosophy of logic. Yet there is little agreement as to how the requirement of harmony should be spelled out in detail or even what purpose it is to serve. Most, if not all, conceptions of harmony can already be found in Michael Dummett's seminal discussion of the matter in The Logical Basis of Metaphysics. Hence, if we wish to gain a better understanding of the notion of harmony, we do well to start here. Unfortunately, however, Dummett's discussion is not always easy to follow. The following is an attempt to disentangle the main strands of Dummett's treatment of harmony. The different variants of harmony as well as their interrelations are clarified and their individual shortcomings qua interpretations of harmony are demonstrated. Though no attempt is made to give a detailed alternative account of harmony here, it is hoped that our discussion will lay the ground for an adequate rigorous treatment of this central notion
|Keywords||Harmony Logical constants|
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References found in this work BETA
Robert Brandom (2000). Articulating Reasons: An Introduction to Inferentialism. Harvard University Press.
Michael A. E. Dummett (1991). The Logical Basis of Metaphysics. Harvard University Press.
Michael A. E. Dummett (2000). Elements of Intuitionism. Oxford University Press.
Neil Tennant (1997). The Taming of the True. Oxford University Press.
Citations of this work BETA
Jack Woods (2012). Failures of Categoricity and Compositionality for Intuitionistic Disjunction. Thought: A Journal of Philosophy 1 (4):281-291.
Owen Griffiths (2014). Harmonious Rules for Identity. Review of Symbolic Logic 7 (3):499-510.
John Cantwell (2015). An Expressivist Bilateral Meaning-is-Use Analysis of Classical Propositional Logic. Journal of Logic, Language and Information 24 (1):27-51.
Neil Tennant (2015). Cut for Classical Core Logic. Review of Symbolic Logic 8 (2):236-256.
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