The Themes of Quine's Philosophy Meaning, Reference, and Knoledge [Paperback]

Examines Quine's views on meaning, reference and knowledge and addresses numerous problems in the interpretation of key texts.Useful for undergraduate and graduate students of the philosophy of mind and language, the history of analytic philosophy and Quine studies. Of interest to those who seek to understand and evaluate the work of the most important philosopher of the second half of the twentieth century.Useful for undergraduate and graduate students of the philosophy of mind and language, the history of analytic philosophy and Quine studies. Of interest to those who seek to understand and evaluate the work of the most important philosopher of the second half of the twentieth century.Willard Van Orman Quine's work revolutionized the fields of epistemology, semantics and ontology. At the heart of his philosophy are several interconnected doctrines: his rejection of conventionalism and of the linguistic doctrine of logical and mathematical truth, his rejection of the analytic/synthetic distinction, his thesis of the indeterminacy of translation and his thesis of the inscrutability of reference. In this book Edward Becker sets out to interpret and explain these doctrines. He offers detailed analyses of the relevant texts, discusses Quine's views on meaning, reference and knowledge, and shows how Quine's views developed over the years. He also proposes a new version of the linguistic doctrine of logical truth, and a new way of rehabilitating analyticity. His rich exploration of Quine's thought will interest all those seeking to understand and evaluate the work of one of the most important philosophers of the second half of the twentieth century.Preface; Acknowledgements; 1. Conventionalism and the linguistic doctrine of logical truth; 2. Analyticity and synonymy; 3. The indeterminacy of translation; 4. Ontological relativity; 5. Criticisms and extensions; Concluding remarks: conventionalism and implications; Bibliography; Index. Edward Becker provides a close and acclƒ9