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Introducing string diagrams = the art of category theory /

紀錄類型:	書目-語言資料,印刷品 : Monograph/item
正題名/作者:	Introducing string diagrams/ Ralf Hinze, Dan Marsden.
其他題名:	the art of category theory /
作者:	Hinze, Ralf.
其他作者:	Marsden, Dan.
出版者:	Cambridge :Cambridge University Press, : 2023.,
面頁冊數:	xii, 181 p. :ill., digital ; : 26 cm.;
附註:	Title from publisher's bibliographic system (viewed on 31 Jul 2023).
標題:	Categories (Mathematics) -
電子資源:	https://doi.org/10.1017/9781009317825
ISBN:	9781009317825

Introducing string diagrams = the art of category theory /
Hinze, Ralf.

Introducing string diagramsthe art of category theory /[electronic resource] :Ralf Hinze, Dan Marsden. - Cambridge :Cambridge University Press,2023. - xii, 181 p. :ill., digital ;26 cm.

Title from publisher's bibliographic system (viewed on 31 Jul 2023).

String diagrams are powerful graphical methods for reasoning in elementary category theory. Written in an informal expository style, this book provides a self-contained introduction to these diagrammatic techniques, ideal for graduate students and researchers. Much of the book is devoted to worked examples highlighting how best to use string diagrams to solve realistic problems in elementary category theory. A range of topics are explored from the perspective of string diagrams, including adjunctions, monad and comonads, Kleisli and Eilenberg-Moore categories, and endofunctor algebras and coalgebras. Careful attention is paid throughout to exploit the freedom of the graphical notation to draw diagrams that aid understanding and subsequent calculations. Each chapter contains plentiful exercises of varying levels of difficulty, suitable for self-study or for use by instructors.

ISBN: 9781009317825Subjects--Topical Terms:

580337
Categories (Mathematics)

LC Class. No.: QA90 / .H56 2023

Dewey Class. No.: 001.4226

Introducing string diagrams = the art of category theory /
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520 $a String diagrams are powerful graphical methods for reasoning in elementary category theory. Written in an informal expository style, this book provides a self-contained introduction to these diagrammatic techniques, ideal for graduate students and researchers. Much of the book is devoted to worked examples highlighting how best to use string diagrams to solve realistic problems in elementary category theory. A range of topics are explored from the perspective of string diagrams, including adjunctions, monad and comonads, Kleisli and Eilenberg-Moore categories, and endofunctor algebras and coalgebras. Careful attention is paid throughout to exploit the freedom of the graphical notation to draw diagrams that aid understanding and subsequent calculations. Each chapter contains plentiful exercises of varying levels of difficulty, suitable for self-study or for use by instructors.
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