Compositional Distributional Semantics with Compact Closed Categories and Frobenius Algebras
A Categorical Semantics for Causal Structure | The n-Category Café
Compact generation of the category of D-modules on the stack of G-bundles on a curve : Vladimir Drinfeld : Free Download, Borrow, and Streaming : Internet Archive
Cat 1 Hydraulic Top Link 520-740mm Replacement for Ford Kubota Iseki Yanmar Compact Tractor : Amazon.co.uk: DIY & Tools
Lecture 74 - Compact Closed Categories
Custom Compact Closed Categories via Relations - YouTube
LMF Seminar/Structures from Quantum Relations
![PDF] Dagger Compact Closed Categories and Completely Positive Maps: (Extended Abstract) | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/c69f4008fa5706f0b0acdf045bcefdef9fa697f8/18-Table2-1.png "PDF] Dagger Compact Closed Categories and Completely Positive Maps: (Extended Abstract) | Semantic Scholar")
PDF] Dagger Compact Closed Categories and Completely Positive Maps: (Extended Abstract) | Semantic Scholar
Lecture 74 - Compact Closed Categories
arXiv:1301.1053v7 [math.CT] 19 Aug 2016
Custom Compact Closed Categories via Relations - YouTube
PDF) Dagger Compact Closed Categories and Completely Positive Maps
4.5: Profunctors form a Compact Closed Category - Mathematics LibreTexts
Noncompact Section - an overview | ScienceDirect Topics
Dagger compact category - Wikipedia
Compact space - Wikipedia
general topology - Compactness of $X$ and $ \cap \overline{U_n} = \emptyset$ - Mathematics Stack Exchange
A Categorical Semantics for Causal Structure | The n-Category Café
The Chromatic Brauer Category and Its Linear Representations | Applied Categorical Structures
Non compact (2+1)-TQFTs from spherical non semisimple categories (Nathan Geer): Laboratoire Paul Painlevé - UMR 8524
![PDF] Finite products are biproducts in a compact closed category | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/64b43ae68e4267666233ea18be2c92f3bff07f36/5-Figure1-1.png "PDF] Finite products are biproducts in a compact closed category | Semantic Scholar")
PDF] Finite products are biproducts in a compact closed category | Semantic Scholar
general topology - Functoriality of the one-point compactification - Mathematics Stack Exchange
Custom Compact Closed Categories via Relations - YouTube
Lecture 74 - Compact Closed Categories
