Introduction to Logic and to the Methodology of the Deductive Sciences
Oxford University Press (1994)
| Abstract | Now in its fourth edition, this classic work clearly and concisely introduces the subject of logic and its applications. The first part of the book explains the basic concepts and principles which make up the elements of logic. The author demonstrates that these ideas are found in all branches of mathematics, and that logical laws are constantly applied in mathematical reasoning. The second part of the book shows the applications of logic in mathematical theory building with concrete examples that draw upon the concepts and principles presented in the first section. Numerous exercises and an introduction to the theory of real numbers are also presented. Students, teachers and general readers interested in logic and mathematics will find this book to be an invaluable introduction to the subject. | |||||||||
| Keywords | Mathematics Philosophy Arithmetic Foundations | |||||||||
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| Buy the book | $188.81 direct from Amazon (11% off) Amazon page | |||||||||
| Call number | QA9.T28 1994 | |||||||||
| ISBN(s) | 019504472X 9780195044720 | |||||||||
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| Through your library | Configure |
Alfred North Whitehead & Bertrand Russell (1962/1997). Principia Mathematica, to *56. Cambridge University Press.
Michael A. E. Dummett (1991). Frege: Philosophy of Mathematics. Harvard University Press.
Jaakko Hintikka (1996). The Principles of Mathematics Revisited. Cambridge University Press.
Stewart Shapiro (1991). Foundations Without Foundationalism: A Case for Second-Order Logic. Oxford University Press.
René Cori (2000). Mathematical Logic: A Course with Exercises. Oxford University Press.
P. T. Johnstone (1987). Notes on Logic and Set Theory. Cambridge University Press.
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