<--- Back to Details
First PageDocument Content
Mathematics / Functor category / Yoneda lemma / Functor / Adjoint functors / Natural transformation / Hom functor / Sheaf / Grothendieck topology / Category theory / Functors / Abstract algebra
Date: 2015-03-12 11:32:43
Mathematics
Functor category
Yoneda lemma
Functor
Adjoint functors
Natural transformation
Hom functor
Sheaf
Grothendieck topology
Category theory
Functors
Abstract algebra

Categories and Modules Takahiro Kato March 12, 2015 ABSTRACT. Modules (also known as profunctors or distributors) and morphisms among

Add to Reading List

Source URL: vixra.org

Download Document from Source Website

File Size: 2,05 MB

Share Document on Facebook

Similar Documents

Category Theory for Program Construction by Calculation Lambert Meertens CWI, Amsterdam and Department of Computing Science, Utrecht University

Category Theory for Program Construction by Calculation Lambert Meertens CWI, Amsterdam and Department of Computing Science, Utrecht University

DocID: 1xVdS - View Document

Noah Snyder: Research Statement Quantum Algebra and Quantum Topology I work in an area at the intersection of representation theory, low-dimensional topology, higher category theory, and operator algebras which is often

Noah Snyder: Research Statement Quantum Algebra and Quantum Topology I work in an area at the intersection of representation theory, low-dimensional topology, higher category theory, and operator algebras which is often

DocID: 1uTPa - View Document

Category Theory 1 Categories and functors This is to accompany the reading of 1–7 October and the lecture of 8 October. Please report mistakes and obscurities to . Some questions on these shee

Category Theory 1 Categories and functors This is to accompany the reading of 1–7 October and the lecture of 8 October. Please report mistakes and obscurities to . Some questions on these shee

DocID: 1uaiD - View Document

Category Theory in Context Emily Riehl Chapter 6 is adapted with permission from Chapter 1 of Categorical Homotopy Theory, by Emily Riehl, Cambridge University Press. © Emily Riehl 2014

Category Theory in Context Emily Riehl Chapter 6 is adapted with permission from Chapter 1 of Categorical Homotopy Theory, by Emily Riehl, Cambridge University Press. © Emily Riehl 2014

DocID: 1tYcG - View Document

CAT axioms CAT001-0.ax Category theory axioms defined(x, y) ⇒ x · y=x ◦ y cnf(closure of composition, axiom) x · y=z ⇒ defined(x, y) cnf(associative property1 , axiom)

CAT axioms CAT001-0.ax Category theory axioms defined(x, y) ⇒ x · y=x ◦ y cnf(closure of composition, axiom) x · y=z ⇒ defined(x, y) cnf(associative property1 , axiom)

DocID: 1tTwQ - View Document