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An introduction to category theory /
~
Simmons, Harold
An introduction to category theory /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
An introduction to category theory // Harold Simmons.
作者:
Simmons, Harold
出版者:
Cambridge ;Cambridge University Press, : 2011.,
面頁冊數:
ix, 226 p. :ill. ; : 23 cm.;
標題:
Categories (Mathematics) -
ISBN:
9780521283045 (pbk.) :
An introduction to category theory /
Simmons, Harold
An introduction to category theory /
Harold Simmons. - Cambridge ;Cambridge University Press,2011. - ix, 226 p. :ill. ;23 cm.
Includes bibliographical references (p. [223]) and index.
Machine generated contents note: Preface; 1. Categories; 2. Basic gadgetry; 3. Functors and natural transformations; 4. Limits and colimits in general; 5. Adjunctions; 6. Posets and monoid sets; Bibliography; Index.
"As it says on the front cover this book is an introduction to Category Theory. It gives the basic definitions, goes through the various associated gadgetry such as functors, natural transformations, limits and colimits, and then explains adjunctions. This material could be developed in 50 pages or so, but here it takes some 220 pages. That is because there are many examples illustrating the various notions, some rather straightforward, and others with more content. More importantly, there are also over 200 exercises"--
ISBN: 9780521283045 (pbk.) :NT881
LCCN: 2011021721Subjects--Topical Terms:
580337
Categories (Mathematics)
LC Class. No.: QA169 / .S56 2011
Dewey Class. No.: 512/.62
An introduction to category theory /
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Machine generated contents note: Preface; 1. Categories; 2. Basic gadgetry; 3. Functors and natural transformations; 4. Limits and colimits in general; 5. Adjunctions; 6. Posets and monoid sets; Bibliography; Index.
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"As it says on the front cover this book is an introduction to Category Theory. It gives the basic definitions, goes through the various associated gadgetry such as functors, natural transformations, limits and colimits, and then explains adjunctions. This material could be developed in 50 pages or so, but here it takes some 220 pages. That is because there are many examples illustrating the various notions, some rather straightforward, and others with more content. More importantly, there are also over 200 exercises"--
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