Logo

Category Theory for Computing Science

Large book cover: Category Theory for Computing Science

Category Theory for Computing Science
by

Publisher: Prentice Hall
ISBN/ASIN: 0131204866
ISBN-13: 9780131204867
Number of pages: 544

Description:
This book is a textbook in basic category theory, written specifically to be read by researchers and students in computing science. We expound the constructions we feel are basic to category theory in the context of examples and applications to computing science.

Download or read it online for free here:
Download link
(2.1MB, PDF)

Similar books

Book cover: Seven Sketches in Compositionality: An Invitation to Applied Category TheorySeven Sketches in Compositionality: An Invitation to Applied Category Theory
by - arXiv.org
This book is an invitation to discover advanced topics in category theory through concrete, real-world examples. The tour takes place over seven sketches, such as databases, electric circuits, etc, with the exploration of a categorical structure.
(9939 views)
Book cover: Category TheoryCategory Theory
- Wikibooks
This book is an introduction to category theory, written for those who have some understanding of one or more branches of abstract mathematics, such as group theory, analysis or topology. It contains examples drawn from various branches of math.
(14411 views)
Book cover: Category Theory for ProgrammersCategory Theory for Programmers
by - unglue.it
Category theory is the kind of math that is particularly well suited for the minds of programmers. It deals with the kind of structure that makes programs composable. And I will argue strongly that composition is the essence of programming.
(9970 views)
Book cover: Abelian Categories: an Introduction to the Theory of FunctorsAbelian Categories: an Introduction to the Theory of Functors
by - Harper and Row
From the table of contents: Fundamentals (Contravariant functors and dual categories); Fundamentals of Abelian categories; Special functors and subcategories; Metatheorems; Functor categories; Injective envelopes; Embedding theorems.
(15734 views)