Mathematical Knowledge and Naturalism

Author:

Sterpetti FabioORCID

Publisher

Springer Science and Business Media LLC

Subject

Philosophy

Reference75 articles.

1. Auslander, J. (2008). On the roles of proof in mathematics. In B. Gold & R. Simons (Eds.), Proof and other dilemmas: Mathematics and philosophy (pp. 62–77). Washington: The Mathematical Association of America.

2. Baker, A. (2016). Non-deductive methods in mathematics. In: E. N. Zalta (Ed.), The Stanford encyclopedia of philosophy. https://plato.stanford.edu/archives/win2016/entries/mathematics-nondeductive/ .

3. Balaguer, M. (2009). Realism and anti-realism in mathematics. In D. Gabbay, P. Thagard, & J. Woods (Eds.), Handbook of the philosophy of science. Volume 4. Philosophy of mathematics (pp. 117–151). Amsterdam: Elsevier.

4. Baron, S. (2015). Mathematical explanation and epistemology: Please mind the gap. Ratio, 29, 14–167.

5. Bell, J., & Hellman, G. (2006). Pluralism and the foundations of mathematics. In: S.H. Kellert, H.E. Longino, C.K. Waters (Eds.) (pp. 64–79) Minneapolis: University of Minnesota Press.

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