Referências: |
BENACERRAF, P.; PUTNAM, H. (eds). Philosophy of mathematics: selected readings. Cam- bridge: Cambridge University Press, 1983.
BOSTOCK, D. Philosophy of mathematics: an introduction. Malden: Wiley-Blackwell, 2009.
DALE, J. (ed). Philosophy of mathematics: an anthology. Oxford: Blackwell, 2002.
GEORGE, A.; VELLEMAN, D. Philosophies of mathematics. Oxford: Blackwell, 2002.
HILBERT, D. Fundamentos da geometria. Lisboa: Gradiva, 2003.
POINCARÉ, H. O valor da ciência. Rio de Janeiro: Contraponto, 1995.
RUSSELL, B. Introdução à filosofia matemática. Rio de Janeiro: Jorge Zahar, 2007.
SCHIRN, M. (ed). The philosophy of mathematics today. Oxford: Clarendon Press, 1998.
SILVA, J. J. Filosofias da matemática. São Paulo: Editora da Unesp, 2007.
TYMOCZKO, T. (ed). New directions in the philosophy of mathematics: an anthology. 2nd ed. Princeton: Princeton University Press, 1998. ASPRAY, W.; KITCHER, P. (eds). History and philosophy of modern mathematics. Minne- apolis: University of Minnesota Press, 1988.
BAAZ, M.; PAPADIMITRIOU, C. H.; PUTNAM, H. W. et alii (eds). Kurt Gödel and the foun- dations of mathematics: horizons of truth. Cambridge: Cambridge University Press, 2014.
BACHELARD, G. A filosofia do não: filosofia do novo espírito científico. Lisboa: Presença, 2009.
BELL, J. L. The continuous and the infinitesimal in mathematics and philosophy. Milano: Polimetrica, 2006.
CAVAILLÈS, J. Obras completas de filosofia das ciências. Rio de Janeiro: Forense Universi- tária, 2012.
CORRY, L. Modern algebra and the rise of mathematical structures. Basel: Birkhäuser, 2004.
COSTA, N. C. A. Introdução aos fundamentos da matemática. São Paulo: Hucitec, 2009.
COURANT, R.; ROBBINS, H. O que é matemática? Rio de Janeiro: Ciência Moderna, 2000.
EWALD, W. B. (ed). From Kant to Hilbert: a source book in the foundations of mathemat- ics. Oxford: Oxford University Press, 2007.
FERREIRÓS, J.; GRAY, J. (eds). The architecture of modern mathematics: essays in history and philosophy. Oxford: Oxford University Press, 2006.
FERREIRÓS, J. Labyrinth of thought: a history of set theory and its role in modern math- ematics. 2nd ed. Basel: Birkhäuser, 2007.
FRIEND, M. Pluralism in mathematics: a new position in philosophy of mathematics. Dordrecht: Springer Verlag, 2014.
FREGE, G. Lógica e filosofia da linguagem. São Paulo: Edusp, 2009.
GÖDEL, K. Obras completas. Madrid: Alianza Editorial, 2006 (Jesús Mosterín, ed).
HACKING, I. The emergence of probability: a philosophical study of early ideas about probability, induction and statistical inference. Cambridge: Cambridge University Press, 1999.
HACKING, I. Why is there philosophy of mathematics at all? Cambridge: Cambridge Press, 2014.
HART, W. D. The evolution of logic. Cambridge: Cambridge University Press, 2010.
VAN HEIJENOORT, J. (ed). From Frege to Gödel: a source book in mathematical logic, 1879-1931. Cambridge: Harvard University Press, 1976.
HILBERT, D. The foundations of geometry. Whitefish: Kessinger Publishing, 2010.
HILBERT, D. David Hilbert´s lectures on the foundations of arithmetic and logic, 1894- 1917. Berlin: Springer Verlag, 2012 (M. Hallett; W. Ewald et alii, eds).
HILBERT, David. David Hilbert´s lectures on the foundations of arithmetic and logic, 1917-1933. Berlin: Springer Verlag, 2011 (M. Hallett; W. Ewald et alii, eds.).
KITCHER, P. The nature of mathematical knowledge. Oxford: Oxford University Press, 1985.
KNEALE, W.; KNEALE, M. The development of logic. Boston: Oxford University Press, 1985.
KÖRNER, S. The philosophy of mathematics: an introductory essay. Mineola, Dover Publi- cations, 2009.
LAKATOS, I. Mathematics, science and epistemology. Cambridge: Cambridge Press, 1980 (Philosophical Papers; J. Worrall; G. Currie, eds).
MADDY, P. Realism in mathematics. Oxford: Clarendon/ Oxford University Press, 1990.
MADDY, P. Naturalism in mathematics. Oxford: Oxford University Press, 1997.
MANCOSU, P. (ed). From Brouwer to Hilbert: the debate on the foundations of mathe- matics in 1920s. Oxford: Oxford University Press, 1998.
MANIN, Y. I. Mathematics as metaphor: selected essays of Yuri I Manin. Providence, RI: American Mathematical Society, 2007.
MOORE, G. H. Zermelo´s axiom of choice: its origins, development, and influence. Berlin: Springer-Verlag, 1982.
POINCARÉ, H. Ensaios fundamentais. Rio de Janeiro: Contraponto/PUC-Rio, 2008.
POTTER, M. Set theory and its philosophy. Oxford: Oxford University Press, 2004.
SHAPIRO, S. Philosophy of mathematics: structure and ontology. Oxford: Oxford Universi- ty Press, 1997.
SHAPIRO, S. Thinking about mathematics: the philosophy of mathematics. Oxford: Oxford University Press, 2000.
TARSKI, A. A concepção semântica da verdade. São Paulo: Editora da Unesp, 2007.
TIESZEN, R. Phenomenology, logic, and the philosophy of mathematics. Cambridge: Cambridge University Press, 2009.
TILES, M. The philosophy of set theory: an historical introduction to Cantor’s paradise. Mineola, NY: Dover Publications, 2004. |