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Elements of -Category Theory

challenging for the uninitiated. To explain what exactly an -category is requires various technical models, raising the question of how they might be;

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Introduction to Higher-Order Categorical Logic

language of category theory are given. The authors have included an introduction to category theory and develop the necessary logic as required;

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Category Theory for the Sciences

An introduction to category theory as a rigorous, flexible, and coherent modeling language that can be used across the sciences. Category;

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An Introduction to Category Theory

newcomers to the subject. Beginning postgraduate mathematicians will find this book an excellent introduction to all of the basics of category;

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An Introduction to Category Theory

newcomers to the subject. Beginning postgraduate mathematicians will find this book an excellent introduction to all of the basics of category;

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Involutive Category Theory

literature. The opening chapters offer an introduction to basic category theory, ideal for readers new to the area. Chapters three through;

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From Categories to Homotopy Theory

of category theory, giving a thorough introduction to simplicial objects including an account of quasi-categories and Segal sets. Diagram categories;

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2-Dimensional Categories

-Dimensional Categories is an introduction to 2-categories and bicategories, assuming only the most elementary aspects of category theory. A review;

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2-Dimensional Categories

-Dimensional Categories is an introduction to 2-categories and bicategories, assuming only the most elementary aspects of category theory. A review;

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An Invitation to Applied Category Theory

Category theory is unmatched in its ability to organize and layer abstractions and to find commonalities between structures of all sorts;

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An Invitation to Applied Category Theory

Category theory is unmatched in its ability to organize and layer abstractions and to find commonalities between structures of all sorts;

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An Introduction to Groups, Groupoids and Their Representations

. Unnecessary complications in the formal presentation of the subject are avoided. The book offers an introduction to the language of category theory;

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An Introduction to Groups, Groupoids and Their Representations

. Unnecessary complications in the formal presentation of the subject are avoided. The book offers an introduction to the language of category theory;

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Sheaf Theory through Examples

to be appreciated. Taking an applied category theory perspective, Sheaf Theory through Examples provides an approachable introduction to;

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Logic and Algebraic Structures in Quantum Computing

theory, category theory, and knot theory in an effort to gain insight into the fundamental questions in quantum theory and logic. The book will;

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(Co)end Calculus

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;

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Categories for Types

introduction to category theory. which covers categories, functors, natural transformations, the Yoneda lemma, cartesian closed categories, limits;

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Categories for Types

introduction to category theory. which covers categories, functors, natural transformations, the Yoneda lemma, cartesian closed categories, limits;

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Model Categories

of simplicial sets. Little is required of the reader beyond some category theory and set theory, which makes the book accessible to advanced;

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An Introduction to Quasigroups and Their Representations

Collecting results scattered throughout the literature into one source, An Introduction to Quasigroups and Their Representations shows how;

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Basic Category Theory for Computer Scientists

applications of category theory to programming language design, semantics, and the solution of recursive domain equations. A brief literature survey;

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Toposes and Local Set Theories

Topos theory has led to unexpected connections between classical and constructive mathematics. This text explores Lawvere and Tierney's;

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Toposes and Local Set Theories

Topos theory has led to unexpected connections between classical and constructive mathematics. This text explores Lawvere and Tierney's;

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The Homotopy Theory of ( ,1)-Categories

The notion of an ( ,1)-category has become widely used in homotopy theory, category theory, and in a number of applications. There are many;

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The Homotopy Theory of ( ,1)-Categories

The notion of an ( ,1)-category has become widely used in homotopy theory, category theory, and in a number of applications. There are many;

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Representations of Algebras, Geometry and Physics

$t$-structure, and an introduction to methods of constructive category theory.;

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Coherence in Three-Dimensional Category Theory

Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique position in the;

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