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Mathematical Logic (Dover Books on Mathematics)
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Undergraduate students with no prior classroom instruction in mathematical logic will benefit from this evenhanded multipart text.
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Product Details
| Publisher | Dover Publications |
| Publication date | December 18, 2002 |
| Language | English |
| Print length | 432 pages |
| ISBN-10 | 9780486425337 |
| ISBN-13 | 978-0486425337 |
| Item Weight | 1.18 pounds (540 grams) |
| Dimensions | 5.5 x 1 x 8.25 inches (14 x 2.5 x 21 cm) |
| Part of series | Dover Books on Mathematics |
Who Should Buy?
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Students of Logic
Ideal for undergraduate or graduate students studying mathematical logic or formal logic in academia.
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Mathematics Enthusiasts
Great for self-learners and enthusiasts who want to deepen their understanding of mathematical foundations.
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Philosophy Scholars
Useful for philosophy students focusing on logic, language, or the philosophy of mathematics.
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Casual Readers
Not suitable for those looking for light reading or casual engagement with mathematics.
Product Description
Mathematical Logic (Dover Books on Mathematics)
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Logic Editorial Review
Mathematical Logic Dover Books on Mathematics is a comprehensive and sophisticated text on the subject. The author, Stephen Kleene, does an excellent job of providing detailed and rigorous proofs of the most important theorems of logic, along with a philosophical Consideration of one of the best logicians of the 20th century. The book is very detailed and comes with exercises at the end of every paragraph, making it easy to follow and reinforce what has been learned. The book is a great acquisition that comes highly recommended by satisfied customers.
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Pros
- Comprehensive and sophisticated text
- Detailed and rigorous proofs
- Philosophical Considerations from one of the best logicians of the 20th century
- Comes with exercises at the end of every paragraph
- Abundant examples and exercises
Cons
- Terrible layout with hardly any white space
Product Price History
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Features & Benefits
- Comprehensive introduction to mathematical logic
- Covers a variety of techniques for formulating logic
- Discusses the incompleteness and undecidability of formal number theory
- Examines Godel's completeness theorem, Gentzen's theorem, Skolem's paradox and nonstandard models of arithmetic
- Written by a esteemed professor of mathematics
- Useful for students and researchers alike
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