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Relation Algebras - 1: Introduction to Relation Algebras

Parametry

  • 604 strony
  • 22 godziny czytania

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This first volume of a two-part series provides a comprehensive introduction to relation algebras, catering to readers from novice to expert levels. It lays a solid foundation for mathematics students, enabling them to explore active research areas in the second volume, while also equipping computer scientists, philosophers, and others to apply these concepts in their respective fields. The text carefully presents the arithmetic of relation algebras, emphasizing algebraic subalgebras, homomorphisms, quotient algebras, and direct products, supported by motivation and examples. Each chapter concludes with a historical section and numerous exercises. A background in abstract algebra and some mathematical maturity is the only formal prerequisite, though familiarity with Boolean algebra and naïve set theory is beneficial. The clear and measured pace makes it suitable for independent study, offering an unparalleled chance to learn from a leading authority in the field. This textbook, which synthesizes over 75 years of developments since Tarski's groundbreaking work in 1941, provides a unified treatment of relation algebras. Its clear and insightful prose makes previously scattered and technical material accessible, serving as both a textbook and a valuable reference for students and experts alike.

Zakup książki

Relation Algebras - 1: Introduction to Relation Algebras, Steven Givant

Język
Rok wydania
2017
Oprawa
(twarda)
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Tytuł
Relation Algebras - 1: Introduction to Relation Algebras
Język
angielski
Wydawca
Springer
Rok wydania
2017
Oprawa
twarda
Liczba stron
604
ISBN10
3319652346
ISBN13
9783319652344
Seria
Opis
This first volume of a two-part series provides a comprehensive introduction to relation algebras, catering to readers from novice to expert levels. It lays a solid foundation for mathematics students, enabling them to explore active research areas in the second volume, while also equipping computer scientists, philosophers, and others to apply these concepts in their respective fields. The text carefully presents the arithmetic of relation algebras, emphasizing algebraic subalgebras, homomorphisms, quotient algebras, and direct products, supported by motivation and examples. Each chapter concludes with a historical section and numerous exercises. A background in abstract algebra and some mathematical maturity is the only formal prerequisite, though familiarity with Boolean algebra and naïve set theory is beneficial. The clear and measured pace makes it suitable for independent study, offering an unparalleled chance to learn from a leading authority in the field. This textbook, which synthesizes over 75 years of developments since Tarski's groundbreaking work in 1941, provides a unified treatment of relation algebras. Its clear and insightful prose makes previously scattered and technical material accessible, serving as both a textbook and a valuable reference for students and experts alike.