David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jack Alan Reynolds
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Cambridge University Press (2003)
In a world plagued by disagreement and conflict one might expect that the exact sciences of logic and mathematics would provide a safe harbor. In fact these disciplines are rife with internal divisions between different, often incompatible, systems. Do these disagreements admit of resolution? Can such resolution be achieved without disturbing assumptions that the theorems of logic and mathematics state objective truths about the real world? In this original and historically rich book John Woods explores apparently intractable disagreements in logic and the foundations of mathematics and sets out conflict resolution strategies that evade or disarm these stalemates. An important sub-theme of the book is the extent to which pluralism in logic and the philosophy of mathematics undermines realist assumptions. This book makes an important contribution to such areas of philosophy as logic, philosophy of language and argumentation theory. It will also be of interest to mathematicians and computer scientists.
|Keywords||Logic, Symbolic and mathematical Pluralism|
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|Buy the book||$13.00 new (90% off) $17.16 used (87% off) $130.00 direct from Amazon Amazon page|
|Call number||QA9.W749 2003|
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Citations of this work BETA
Francesco Berto (2008). Adynaton and Material Exclusion. Australasian Journal of Philosophy 86 (2):165 – 190.
Francesco Berto (2007). Is Dialetheism an Idealism? The Russellian Fallacy and the Dialetheist's Dilemma. Dialectica 61 (2):235–263.
Francesco Berto (2008). Modal Meinongianism for Fictional Objects. Metaphysica 9 (2):205-218.
John Woods (2012). Semantic Penumbra: Concept Similarity in Logic. [REVIEW] Topoi 31 (1):121-134.
Patrick Allo (2010). A Classical Prejudice? Knowledge, Technology & Policy 23 (1-2):25-40.
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