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Practical Foundations of Mathematics

Practical Foundations of Mathematics

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"Practical Foundations of Mathematics" by Paul Taylor is a mathematics book and learning resource focused on Core Mathematics. Best for teachers, students, and readers looking for stronger mathematical understanding.

Practical Foundations collects the methods of construction of the objects of twentieth-century mathematics. Although it is mainly concerned with a framework essentially equivalent to intuitionistic Zermelo-Fraenkel logic, the book looks forward to more subtle bases in categorical type theory and the machine representation of mathematics. Each idea is illustrated by wide-ranging examples, and followed critically along its natural path, transcending disciplinary boundaries between universal algebra, type theory, category theory, set theory, sheaf theory, topology and programming. Students and teachers of computing, mathematics and philosophy will find this book both readable and of lasting value as a reference work.

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Best For: Students and researchers interested in the foundational methods of twentieth-century mathematics.
Focus: The construction methods of mathematical objects within intuitionistic Zermelo-Fraenkel logic and categorical type theory.
Covers: Foundational mathematical frameworks, intuitionistic logic, categorical type theory, and machine representation of mathematics.
Why It Matters: It provides a critical and example-driven exploration of foundational concepts that underpin modern mathematical logic and computation.

"Practical Foundations of Mathematics" by Paul Taylor is a mathematics book and learning resource focused on Core Mathematics. Best for teachers, students, and readers looking for stronger mathematical understanding.

Topic: Core Mathematics

Author: Paul Taylor

Who this is for:

  • Teachers and classroom instructors
  • Students building subject mastery
  • Readers looking for practical learning support

Why this book matters: It stands out as a practical math resource that helps explain concepts, strengthen problem-solving, and support classroom or independent learning.

Practical Foundations collects the methods of construction of the objects of twentieth-century mathematics. Although it is mainly concerned with a framework essentially equivalent to intuitionistic Zermelo-Fraenkel logic, the book looks forward to more subtle bases in categorical type theory and the machine representation of mathematics. Each idea is illustrated by wide-ranging examples, and followed critically along its natural path, transcending disciplinary boundaries between universal algebra, type theory, category theory, set theory, sheaf theory, topology and programming. Students and teachers of computing, mathematics and philosophy will find this book both readable and of lasting value as a reference work.

AuthorPaul Taylor
PublisherCambridge University Press
Published1999-05-13
ISBN-139780521631075
BindingHardcover
Pages590
LanguageEnglish
SubjectsMathematics
TopicCore Mathematics
SeriesCambridge Studies in Advanced Mathematics

Format: Hardcover

Length: 590 pages

Language: English

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