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Sets and Boolean Algebra by Marcel Rueff and Max Jeger
Sets and Boolean Algebra by Marcel Rueff and Max Jeger
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Sets and Boolean Algebra, authored by Marcel Rueff and Max Jeger, provides an introduction to fundamental mathematical concepts. Originally published in 1970, this work explores the principles of set theory and Boolean algebra, which serve as foundational elements in various branches of mathematics and logic. The text examines the logical structures and operations that underpin these fields, offering readers a systematic approach to understanding how these systems function.
The book addresses the development of mathematical notation and logic, including the historical context of symbols such as the descending wedge, which is used to represent logical disjunction. By discussing these elements, the authors provide insight into the formal language used in modern mathematics. The content is designed to assist those interested in the structural theory of mathematics, covering topics that are essential for students and researchers alike. Through its examination of these core subjects, the book serves as a resource for exploring the connections between set theory, algebraic structures, and the broader history of mathematical logic. It remains a reference for those seeking to understand the formal foundations of logical systems and their applications.
Used (good, see images, ex library, some cover markings, and handwritten name)
Hardcover
Sets and Boolean Algebra, authored by Marcel Rueff and Max Jeger, provides an introduction to fundamental mathematical concepts. Originally published in 1970, this work explores the principles of set theory and Boolean algebra, which serve as foundational elements in various branches of mathematics and logic. The text examines the logical structures and operations that underpin these fields, offering readers a systematic approach to understanding how these systems function.
The book addresses the development of mathematical notation and logic, including the historical context of symbols such as the descending wedge, which is used to represent logical disjunction. By discussing these elements, the authors provide insight into the formal language used in modern mathematics. The content is designed to assist those interested in the structural theory of mathematics, covering topics that are essential for students and researchers alike. Through its examination of these core subjects, the book serves as a resource for exploring the connections between set theory, algebraic structures, and the broader history of mathematical logic. It remains a reference for those seeking to understand the formal foundations of logical systems and their applications.
Used (good, see images, ex library, some cover markings, and handwritten name)
Hardcover
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