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(Co)end calculus

Record Type:	Electronic resources : Monograph/item
Title/Author:	(Co)end calculusFosco Loregian.
Author:	Loregian, Fosco.
Published:	Cambridge :Cambridge University Press,2021.
Description:	xxi, 308 p. :ill., digital ;23 cm.
Notes:	Title from publisher's bibliographic system (viewed on 01 Jul 2021).
Subject:	Categories (Mathematics)
Online resource:	https://doi.org/10.1017/9781108778657
ISBN:	9781108778657$q(electronic bk.)

(Co)end calculus
Loregian, Fosco.

(Co)end calculus[electronic resource] /Fosco Loregian. - Cambridge :Cambridge University Press,2021. - xxi, 308 p. :ill., digital ;23 cm. - London Mathematical Society lecture note series ;468. - London Mathematical Society lecture note series ;353..

Title from publisher's bibliographic system (viewed on 01 Jul 2021).

The language of ends and (co)ends provides a natural and general way of expressing many phenomena in category theory, in the abstract and in applications. Yet although category-theoretic methods are now widely used by mathematicians, since (co)ends lie just beyond a first course in category theory, they are typically only used by category theorists, for whom they are something of a secret weapon. This book is the first systematic treatment of the theory of (co)ends. Aimed at a wide audience, it presents the (co)end calculus as a powerful tool to clarify and simplify definitions and results in category theory and export them for use in diverse areas of mathematics and computer science. It is organised as an easy-to-cite reference manual, and will be of interest to category theorists and users of category theory alike.

ISBN: 9781108778657$q(electronic bk.)Subjects--Topical Terms:

206297
Categories (Mathematics)

LC Class. No.: QA169 / .L67 2021

Dewey Class. No.: 512.55

(Co)end calculus
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490 1 $a London Mathematical Society lecture note series ; $v 468
500 $a Title from publisher's bibliographic system (viewed on 01 Jul 2021).
520 $a The language of ends and (co)ends provides a natural and general way of expressing many phenomena in category theory, in the abstract and in applications. Yet although category-theoretic methods are now widely used by mathematicians, since (co)ends lie just beyond a first course in category theory, they are typically only used by category theorists, for whom they are something of a secret weapon. This book is the first systematic treatment of the theory of (co)ends. Aimed at a wide audience, it presents the (co)end calculus as a powerful tool to clarify and simplify definitions and results in category theory and export them for use in diverse areas of mathematics and computer science. It is organised as an easy-to-cite reference manual, and will be of interest to category theorists and users of category theory alike.
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830 0 $a London Mathematical Society lecture note series ; $v 353. $3 609716
856 4 0 $u https://doi.org/10.1017/9781108778657