Description

Book Synopsis

Mathematical Logic: An Introduction is a textbook that uses mathematical tools to

investigate mathematics itself. In particular, the concepts of proof and truth are examined.

The book presents the fundamental topics in mathematical logic and presents clear and

complete proofs throughout the text. Such proofs are used to develop the language of

propositional logic and the language of first-order logic, including the notion of a formal

deduction. The text also covers Tarski’s definition of truth and the computability concept.

It also provides coherent proofs of Godel’s completeness and incompleteness theorems.

Moreover, the text was written with the student in mind and thus, it provides an accessible

introduction to mathematical logic. In particular, the text explicitly shows the reader

how to prove the basic theorems and presents detailed proofs throughout the book. Most

undergraduate books on mathematical logic are written for a reader who is well-versed

in logical notation and mathematical proof. This textbook is written to attract a wider

audience, including students who are not yet experts in the art of mathematical proof.

Mathematical Logic: An Introduction

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    £65.55

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    RRP £69.00 – you save £3.45 (5%)

    Order before 4pm today for delivery by Tue 16 Jun 2026.

    A Paperback by Daniel Cunningham

    15 in stock


      View other formats and editions of Mathematical Logic: An Introduction by Daniel Cunningham

      Publisher: De Gruyter
      Publication Date: 22/05/2023
      ISBN13: 9783110782011, 978-3110782011
      ISBN10: 3110782014

      Description

      Book Synopsis

      Mathematical Logic: An Introduction is a textbook that uses mathematical tools to

      investigate mathematics itself. In particular, the concepts of proof and truth are examined.

      The book presents the fundamental topics in mathematical logic and presents clear and

      complete proofs throughout the text. Such proofs are used to develop the language of

      propositional logic and the language of first-order logic, including the notion of a formal

      deduction. The text also covers Tarski’s definition of truth and the computability concept.

      It also provides coherent proofs of Godel’s completeness and incompleteness theorems.

      Moreover, the text was written with the student in mind and thus, it provides an accessible

      introduction to mathematical logic. In particular, the text explicitly shows the reader

      how to prove the basic theorems and presents detailed proofs throughout the book. Most

      undergraduate books on mathematical logic are written for a reader who is well-versed

      in logical notation and mathematical proof. This textbook is written to attract a wider

      audience, including students who are not yet experts in the art of mathematical proof.

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