ku-fpg.github.io
Andrew Gill
http://ku-fpg.github.io/people/andygill
Functional Programming Group @ KU. Electrical Engineering and Computer Science. The University of Kansas. 1 785-864-8817 (Eaton) /. The University of Kansas,. 2001 Eaton Hall,. 1520 West 15th Street,. Lawrence, KS 66045-7621. Room 2024 (Eaton) /. Room 252 (Nichols Hall). Monday and Friday 01:30-02:30. I lead the Functional Programming Group. Introduction to Engineering (CS component). F08 F09 F10 F11 F12 S14 F15 F16. CS Senior Design I and II. F14 S15 F15 S16. S09 S10 S11 S12 F12 F13 F14 F15 F16. Ser PEP...
comonad.com
The Comonad.Reader » Algorithms
http://comonad.com/reader/category/algorithms
Types, (co)monads, substructural logic. Archived Posts from this Category. Tue 30 Dec 2014. Posted by Edward Kmett under Algorithms. Emil Axelsson and Koen Claessen wrote a functional pearl last year about Using Circular Programs for Higher-Order Syntax. About 6 months ago I had an opportunity to play with this approach in earnest, and realized we can speed it up a great deal. This has kept coming up in conversation ever since, so I've decided to write up an article here. Sun 24 Jun 2012. Access control&...
comonad.com
The Comonad.Reader » Mathematics
http://comonad.com/reader/category/mathematics
Types, (co)monads, substructural logic. Archived Posts from this Category. Wed 13 Jan 2016. Posted by Dan Doel under Category Theory. A common occurrence in category theory is the adjoint triple. This is a pair of adjunctions relating three functors:. Perhaps part of the reason they are so common is that (co)limits form one:. Is the diagonal functor, which takes objects in. Const Σ Const Π. Hom(FGA, B) Hom(GFA, B) = = Hom(GA, GB) Hom(FA, HB) = = Hom(A, HGB) Hom(A, GHB). FG HG, GF GH. And there is somethi...
comonad.com
The Comonad.Reader » Monads
http://comonad.com/reader/category/monads
Types, (co)monads, substructural logic. Archived Posts from this Category. Wed 13 Jan 2016. Posted by Dan Doel under Category Theory. A common occurrence in category theory is the adjoint triple. This is a pair of adjunctions relating three functors:. Perhaps part of the reason they are so common is that (co)limits form one:. Is the diagonal functor, which takes objects in. Const Σ Const Π. Hom(FGA, B) Hom(GFA, B) = = Hom(GA, GB) Hom(FA, HB) = = Hom(A, HGB) Hom(A, GHB). FG HG, GF GH. And there is somethi...