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Notes and Solutions to Exercises for Mac Lane's Categories for The
Arithmetical Foundations Recursion.Evaluation.Consistency Ωi 1
Free Globularily Generated Double Categories
Groups and Categories
Category Theory and Diagrammatic Reasoning 3 Universal Properties, Limits and Colimits
A Bivariant Yoneda Lemma and (∞,2)-Categories of Correspondences
Graphical Grammar + Graphical Completion of Monoidal Categories Vincent Wang
Category Theory for Engineers
A Concrete Introduction to Category Theory
Category Theory and Diagrammatic Reasoning 30Th January 2019 Last Updated: 30Th January 2019
Colimits in Free Categories Diagrammes, Tome 37 (1997), P
The Span Construction
Category Theory for Programmers
Universal Categories
Category Theory in Context
From Coherent Structures to Universal Properties Claudio Hermida CMA, Mathematics Department, IST, Lisbon, Portugal
Categories As Algebra: an Essential Ingredient in the Theory of Monoids
Category Theory
Top View
A Survey of Graphical Languages for Monoidal Categories
Category Free Category Theory and Its Philosophical Implications
Abstract Scalars, Loops, and Free Traced and Strongly Compact Closed Categories
Cohomology and K-Theory of Aperiodic Tilings
COHOMOLOGY of SMALL CATEGORIES Hans-Joachim
Isbell Conjugacy and the Reflexive Completion
Free Algebras and Tensor Products
Higher-Dimensional Algebra V: 2-Groups
Categories and Quantum Informatics Week 5: Adjoint Functors
Programming with Categories (DRAFT)
Category Theory
18.S996S13 Textbook: Basic Category Theory
Category Theory
Michael Barr Charles Wells
Free Globularly Generated Double Categories I 1345
Category Theory from Scratch
18.S097 Applied Category Theory. Textbook Chapter 3: Databases
DOUBLE BRAIDINGS, TWISTS and TANGLE INVARIANTS 'Just The
Arxiv:1501.02161V3 [Math.CT] 31 Oct 2020 Pedxa Suoucosadtentrlt Funstraightenin of Naturality the and Pseudofunctors References Presentable Are A
The Category of Categories As a Foundation for Mathematics*'** By
Learners' Languages
Arxiv:Math/0606472V1 [Math.CT] 19 Jun 2006
Exercise Sheet 2 1. Homotopy Cocartesian Squares 1.1. Let C Be A