<--- Back to Details
First PageDocument Content
General topology / Morphisms / Epimorphism / Limit / Coequalizer / Category of topological spaces / Adjoint functors / Coproduct / Pushout / Category theory / Mathematics / Mathematical analysis
Date: 2013-06-25 23:27:21
General topology
Morphisms
Epimorphism
Limit
Coequalizer
Category of topological spaces
Adjoint functors
Coproduct
Pushout
Category theory
Mathematics
Mathematical analysis

GENERATORS AND COLIMIT CLOSURES MICHAEL A. SHULMAN 1. Epimorphisms Let A be cocomplete and finitely complete. First we remark on some different types of epimorphisms.

Add to Reading List

Source URL: home.sandiego.edu

Download Document from Source Website

File Size: 137,48 KB

Share Document on Facebook

Similar Documents

GENERATORS AND COLIMIT CLOSURES MICHAEL A. SHULMAN 1. Epimorphisms Let A be cocomplete and finitely complete. First we remark on some different types of epimorphisms.

GENERATORS AND COLIMIT CLOSURES MICHAEL A. SHULMAN 1. Epimorphisms Let A be cocomplete and finitely complete. First we remark on some different types of epimorphisms.

DocID: 19s7V - View Document

Theory and Applications of Categories, Vol. 27, No. 17, 2013, pp. 445–463.  ELEMENTARY QUOTIENT COMPLETION MARIA EMILIA MAIETTI AND GIUSEPPE ROSOLINI Abstract. We extend the notion of exact completion on a category wit

Theory and Applications of Categories, Vol. 27, No. 17, 2013, pp. 445–463. ELEMENTARY QUOTIENT COMPLETION MARIA EMILIA MAIETTI AND GIUSEPPE ROSOLINI Abstract. We extend the notion of exact completion on a category wit

DocID: R6kw - View Document

Theory and Applications of Categories, Vol. 27, No. 6, 2012, pp. 80–96.  SYMMETRY OF REGULAR DIAMONDS, THE GOURSAT PROPERTY, AND SUBTRACTIVITY MARINO GRAN, ZURAB JANELIDZE, DIANA RODELO AND ALDO URSINI Abstract. We inv

Theory and Applications of Categories, Vol. 27, No. 6, 2012, pp. 80–96. SYMMETRY OF REGULAR DIAMONDS, THE GOURSAT PROPERTY, AND SUBTRACTIVITY MARINO GRAN, ZURAB JANELIDZE, DIANA RODELO AND ALDO URSINI Abstract. We inv

DocID: QDEh - View Document

Health-Watcher: Architecture Description version 0.h Coequalizer Corporation April 2, 2010

Health-Watcher: Architecture Description version 0.h Coequalizer Corporation April 2, 2010

DocID: OKnb - View Document

DRAFT: Category Theory for Computer Science J.R.B. Cockett 1 Department of Computer Science, University of Calgary, Calgary, T2N 1N4, Alberta, Canada October 16, 2009

DRAFT: Category Theory for Computer Science J.R.B. Cockett 1 Department of Computer Science, University of Calgary, Calgary, T2N 1N4, Alberta, Canada October 16, 2009

DocID: NkPG - View Document