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  • William Demopoulos (ed.) (1995). Frege's Philosophy of Mathematics. Harvard University Press.
    Logicism in Mathematics in Philosophy of Mathematics
    Fregean Theories of Meaning in Philosophy of Language
    Mathematical Neo-Fregeanism in Philosophy of Mathematics
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  • 118.7Hans D. Sluga (ed.) (1993). Logic and Foundations of Mathematics in Frege's Philosophy. Garland Pub..
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  • 113.9G. T. Kneebone (1963/2001). Mathematical Logic and the Foundations of Mathematics: An Introductory Survey. Dover.
    Graduate-level historical study is ideal for students intending to specialize in the topic, as well as those who only need a general treatment. Part I discusses traditional and symbolic logic. Part II explores the foundations of mathematics, emphasizing Hilbert’s metamathematics. Part III focuses on the philosophy of mathematics. Each chapter has extensive supplementary notes; a detailed appendix charts modern developments.
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  • 110.3Edward N. Zalta (2007). Reflections on Mathematics. In V. F. Hendricks & Hannes Leitgeb (eds.), Philosophy of Mathematics: Five Questions. Automatic Press/VIP.
    This paper contains answers to the following Five questions, posed by the editors are answered: (1) Why were you initially drawn to the foundations of mathematics and/or the philosophy of mathematics? (2) What example(s) from your work (or the work of others) illustrates the use of mathematics for philosophy? (3) What is the proper role of philosophy of mathematics in relation to logic, foundations of mathematics, the traditional core areas of mathematics, and science? (4) What do you consider the most (...) neglected topics and/or contributions in late 20th century philosophy of mathematics? (5) What are the most important open problems in the philosophy of mathematics and what are the prospects for progress? (shrink)
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  • 106.4William S. Hatcher (1968). Foundations of Mathematics. Philadelphia, W. B. Saunders Co..
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  • 103.1M. Giaquinto (2002). The Search for Certainty: A Philosophical Account of Foundations of Mathematics. Oxford University Press.
    Marcus Giaquinto tells the compelling story of one of the great intellectual adventures of the modern era: the attempt to find firm foundations for mathematics. From the late nineteenth century to the present day, this project has stimulated some of the most original and influential work in logic and philosophy.
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  • 102.9Michael A. E. Dummett (1991). Frege. Harvard University Press.
    Logicism in Mathematics in Philosophy of Mathematics
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  • 102.6Raymond Louis Wilder (1980). Introduction to the Foundations of Mathematics. R. E. Krieger Pub. Co..
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  • 102.2Frank Plumpton Ramsey (1960). The Foundations of Mathematics and Other Logical Essays. Paterson, N.J.,Littlefield, Adams.
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  • 99.7Kurt Gödel, Jack J. Bulloff, Thomas C. Holyoke & Samuel Wilfred Hahn (eds.) (1969). Foundations of Mathematics. New York, Springer.
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  • 99.2Gila Sher, Richard L. Tieszen & Charles Parsons (eds.) (2000). Between Logic and Intuition: Essays in Honor of Charles Parsons. Cambridge University Press.
    This collection of new essays offers a 'state-of-the-art' conspectus of major trends in the philosophy of logic and philosophy of mathematics. A distinguished group of philosophers addresses issues at the centre of contemporary debate: semantic and set-theoretic paradoxes, the set/class distinction, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures, published here for the first time.
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