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Basic category theory

By: Leinster, Tom.
Series: Cambridge studies in advanced mathematics v. 143.Publisher: Cambridge : Cambridge University Press, 2014Description: viii, 183 p. ; ill 24 cm.ISBN: 9781107360068.Subject(s): Mathematics | Adjoint functor theorems | Cartesian closed category | Comma category | Cantor-Berstein theorem | Duality | Equivalence relation | Forgetful functor | Holomorphic function | Isomorphism | Least element | Monoid | Natural transformation | Ordered set | Preosheaf | Topological space | Yoneda lemmaDDC classification: 512.62 Summary: At the heart of this short introduction to category theory is the idea of a universal property, important throughout mathematics. After an introductory chapter giving the basic definitions, separate chapters explain three ways of expressing universal properties: via adjoint functors, representable functors, and limits. A final chapter ties all three together.
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Books 512.62 LEI (Browse shelf) Available 033345

Includes bibliographical references and index.

At the heart of this short introduction to category theory is the idea of a universal property, important throughout mathematics. After an introductory chapter giving the basic definitions, separate chapters explain three ways of expressing universal properties: via adjoint functors, representable functors, and limits. A final chapter ties all three together.

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