Routledge, 1999. - 128 pages. First published in the most ambitious international philosophy project for a generation; the Routledge Encyclopedia of Philosophy. Logic from A to Z is a unique glossary of terms used in formal logic and the philosophy of mathematics. Over 500 entries include key terms found in the study of. * Logic: Argument, Turing Machine, Variable. * Set and model theory: Isomorphism, Function. * Computability theory: Algorithm, Turing Machine. * Plus a table of logical symbols. Extensively cross-referenced to help comprehension and add detail, Logic from A to Z provides an indispensable reference source for students of all branches of logic.
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A Harcourt Science and Technology Company, 2001. - 330 pages. Second Edition ISBN: 0122384520 A Mathematical Introduction to Logic, Second Edition, offers increased flexibility with topic coverage, allowing for choice in how to utilize the textbook in a course. The author has made this edition more accessible to better meet the needs of today's undergraduate mathematics and...
Математическая логика для чайников
McGraw-Hill Professional, 2005. - 290 pages.
Almost every student has to study some sort of mathematical proofs, whether it be in geometry, trigonometry, or with higher-level topics. In addition, mathematical theorems have become an interesting course for many students outside of the mathematical arena, purely for the reasoning and logic...
Springer, 2012. – 141 p. – ISBN: 8847023602, 9788847023604
This short book, geared towards undergraduate students of computer science and mathematics, is specifically designed for a first course in mathematical logic. A proof of Godel's completeness theorem and its main consequences is given using Robinson's completeness theorem and Godel's compactness theorem for propositional...
Springer, 2006. - 260 pages. Traditional logic as a part of philosophy is one of the oldest scientific disciplines. Mathematical logic, however, is a relatively young discipline and arose from the endeavors of Peano, Frege, Russell and others to create a logistic foundation for mathematics. It steadily developed during the 20th century into a broad discipline with several...