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https://weblogs.asp.net/dixin/Tags/Functors/ Dixin's Blog - Contents tagged with Functors - Tags blog contents taggeddixinfunctorstags https://hackage.haskell.org/package/free-functors free-functors: Free functors, adjoint to functors that forget class constraints. Free functors, adjoint to functors that forget class constraints. freefunctorsadjointforgetclass https://mathoverflow.net/questions/510329/about-colimit-preserving-approximation-of-functors-from-precubical-sets-to-a-coc ct.category theory - About colimit-preserving approximation of functors from precubical sets to a... Let $\square^{\text{op}}\mathbf{Set}$ denote the category of precubical sets (only cubical face maps, no degeneracies), and let $F \colon... ct category theorycolimitpreservingapproximationfunctors https://hackage.haskell.org/package/distributive distributive: Distributive functors -- Dual to Traversable Distributive functors -- Dual to Traversable distributivefunctorsdual https://www.oreilly.com/videos/c-20-fundamentals-with/9780136875185/9780136875185-CP20_Lesson14_18/ Function Objects (Functors) - C++20 Fundamentals with Paul Deitel [Video] 54 hours of video instruction. Includes Modern C++ — C++20, C++17, C++14 and C++11 — with a look toward C++23 and C++26. Overview: C++20 Fundamentals with Paul... c 20 fundamentalspaul deitel videofunctionobjectsfunctors https://weblogs.asp.net/dixin/Tags/Applicative-Functors/ Dixin's Blog - Contents tagged with Applicative Functors - Tags blog contents taggeddixinapplicativefunctorstags https://mathoverflow.net/questions/462785/are-flat-functors-out-of-a-finite-category-necessarily-finite ct.category theory - Are flat functors out of a finite category necessarily finite? - MathOverflow Note: I've originally asked this question on math stack exchange, but I have learnt that this is the better place to ask for research level questions, so I... ct category theoryflatfunctorsfinitenecessarily https://mathoverflow.net/questions/510583/natural-transformation-between-endo-functors-of-the-category-of-modules ct.category theory - Natural transformation between endo-functors of the category of modules -... Let us fix a group $G$. We consider the group ring $A=\mathbf{Z}[G\times G^{op}]$, where $G^{op}$ is the opposite group. There is an automorphism of rings... ct category theorynaturaltransformationendofunctors