# Introduction to Mathematical Logic, Fourth Edition

Taylor & Francis, 1997/06/01 - 440 ページ
The Fourth Edition of this long-established text retains all the key features of the previous editions, covering the basic topics of a solid first course in mathematical logic. This edition includes an extensive appendix on second-order logic, a section on set theory with urlements, and a section on the logic that results when we allow models with empty domains. The text contains numerous exercises and an appendix furnishes answers to many of them.
Introduction to Mathematical Logic includes:
• propositional logic
• first-order logic
• first-order number theory and the incompleteness and undecidability theorems of Gödel, Rosser, Church, and Tarski
• axiomatic set theory
• theory of computability
The study of mathematical logic, axiomatic set theory, and computability theory provides an understanding of the fundamental assumptions and proof techniques that form basis of mathematics. Logic and computability theory have also become indispensable tools in theoretical computer science, including artificial intelligence. Introduction to Mathematical Logic covers these topics in a clear, reader-friendly style that will be valued by anyone working in computer science as well as lecturers and researchers in mathematics, philosophy, and related fields.
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#### Review: Introduction to Mathematical Logic

There are more rigorous, professional introductions to the subject—but they are designed for people who already know a good deal about the subject, or are exceptional mathematicians. This is a fast ... レビュー全文を読む

#### Review: Introduction to Mathematical Logic

ユーザー レビュー  - Chauncey - Goodreads

I can't totally dismiss this book, but I keep setting it aside. I'm trying to read it in concurrence with two others--one also on mathematical logic and another specifically on set theory. I'm finding ... レビュー全文を読む

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