User:Greenrd/Books/Category Theory
 | The Wikimedia Foundation's book rendering service has been withdrawn. Please upload your Wikipedia book to one of the external rendering services. |
 | You can still create and edit a book design using the Book Creator and upload it to an external rendering service:
|
| This user book is a user-generated collection of Wikipedia articles that can be easily saved, rendered electronically, and ordered as a printed book. If you are the creator of this book and need help, see Help:Books (general tips) and WikiProject Wikipedia-Books (questions and assistance). Edit this book: Book Creator · Wikitext Order a printed copy from: PediaPress [ About ] [ Advanced ] [ FAQ ] [ Feedback ] [ Help ] [ WikiProject ] [ Recent Changes ] | ||||||||
| WildBot has found potential problems with this book. Please check the talk page for a detailed explanation of what these might be and how to fix them. When these are resolved, you can remove |wildbot=yes from this template. |
Category Theory[edit]
- Limit (category theory)
- Category theory
- Morphism
- Concrete category
- Full and faithful functors
- Glossary of category theory
- Discrete category
- Subcategory
- Isomorphism of categories
- Equivalence of categories
- Dual (category theory)
- Opposite category
- Functor
- Natural transformation
- Functor category
- Diagram (category theory)
- Inverse limit
- Universal property
- Adjoint functors
- Initial and terminal objects
- Category of sets
- Epimorphism
- Monomorphism
- Isomorphism
- Complete category
- Abelian category
- Pullback (category theory)
- Span (category theory)
- Localization of a category
- Cartesian closed category
- Product (category theory)
- Commutative diagram
- Distributive category
- Exponential object
- Yoneda lemma
- Galois connection
- Monad (category theory)
- Strong monad
- Beck's monadicity theorem
- Monoidal category
- Product category
- Category (mathematics)
- Enriched category
- Higher category theory
- 2-category
- Bicategory
- Weak n-category
- N-category
- Zero morphism
- Image (category theory)
- Kernel (category theory)
- Fibred category
- Comma category
- Representable functor
- Kan extension
- Pushout (category theory)
- Braided monoidal category
- Closed monoidal category
- Closed category
- Topos
- Category of relations