Conceptual Mathematics : A First Introduction To Categories
By: Lawvere, F. William | Schanuel, Stephen H.
Material type:
BookPublisher: Cambridge Cambridge University Press 2009Edition: 2nd ed.Description: xviii;390 pb 9.5x6.5.ISBN: 9780521719162.Subject(s): Categories (Mathematics)DDC classification: 511.3 Summary: In the last 60 years, the use of the notion of category has led to a remarkable unification and simplification of mathematics. Conceptual Mathematics introduces this tool for the learning, development, and use of mathematics, to beginning students and also to practising mathematical scientists. This book provides a skeleton key that makes explicit some concepts and procedures that are common to all branches of pure and applied mathematics. The treatment does not presuppose knowledge of specific fields, but rather develops, from basic definitions, such elementary categories as discrete dynamical systems and directed graphs; the fundamental ideas are then illuminated by examples in these categories.
| Item type | Current location | Collection | Call number | Status | Date due | Barcode | Item holds |
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Mathematics | Book | 511.3/Law/Sch (Browse shelf) | Available | 17827 |
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| 510/Shi Adventures In Problem Solving | 510/Shi Adventures In Problem Solving | 510/Sim Rediscovering Mathematics | 511.3/Law/Sch Conceptual Mathematics | 511.3/Sch Mathematical Problem Solving | 511.60076/Zha Combinatorial Problems In Mathematical Competitions | 511.60076/Zha Combinatorial Problems In Mathematical Competitions |
In the last 60 years, the use of the notion of category has led to a remarkable unification and simplification of mathematics. Conceptual Mathematics introduces this tool for the learning, development, and use of mathematics, to beginning students and also to practising mathematical scientists. This book provides a skeleton key that makes explicit some concepts and procedures that are common to all branches of pure and applied mathematics. The treatment does not presuppose knowledge of specific fields, but rather develops, from basic definitions, such elementary categories as discrete dynamical systems and directed graphs; the fundamental ideas are then illuminated by examples in these categories.
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