Science and Necessity
Cambridge University Press (1990)
| Abstract | This book espouses an innovative theory of scientific realism in which due weight is given to mathematics and logic. The authors argue that mathematics can be understood realistically if it is seen to be the study of universals, of properties and relations, of patterns and structures, the kinds of things which can be in several places at once. Taking this kind of scientific platonism as their point of departure, they show how the theory of universals can account for probability, laws of nature, causation, and explanation, and explore the consequences in all these fields. This will be an important book for all philosophers of science, logicians, and metaphysicians, and their graduate students. The readership will also include those outside philosophy interested in the interrelationship of philosophy and science. | |||||||||
| Keywords | Science Philosophy Logic Mathematics | |||||||||
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| Buy the book | $45.91 new (24% off) $51.90 direct from Amazon (14% off) Amazon page | |||||||||
| Call number | Q175.B554 1991 | |||||||||
| ISBN(s) | 0521065666 0521390273 9780521390279 | |||||||||
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B. K. Ridley (2001). On Science. Routledge.
Charles S. Chihara (1990). Constructibility and Mathematical Existence. Oxford University Press.
Edward N. Zalta (2007). Reflections on Mathematics. In V. F. Hendricks & Hannes Leitgeb (eds.), Philosophy of Mathematics: Five Questions. Automatic Press/VIP.
Susan Vineberg (1996). Confirmation and the Indispensability of Mathematics to Science. Philosophy of Science 63 (3):263.
Robin Hirsch (1996). Is Mathematics a Pure Science? Science and Society 60 (1):58 - 79.
Stuart Shanker (ed.) (1996). Philosophy of Science, Logic, and Mathematics in the Twentieth Century. Routledge.
Bertrand Russell (1917/1981). Mysticism and Logic, and Other Essays. Barnes & Noble Books.
Michael D. Resnik (1997). Mathematics as a Science of Patterns. New York ;Oxford University Press.
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