A Haskell to Objective-C binding. Allows access to Apple's Cocoa API from the non-strict functional programming language Haskell.
A Haskell to Objective-C binding. Allows access to Apple's Cocoa API from the non-strict functional programming language Haskell.
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Introduction This is a brief introduction to some small program proofs in Haskell and Isabelle/HOL. The material in this lesson borrow heavily from the Isabelle tutorial [Isabelle] and chapter 13 of Programming in Haskell [Hutton]. This small lesson will focus on a function for reversing lists. Here's a Haskell function for reversing a list: reverse :: [a] -> [a] reverse [] = [] reverse (x:xs) = r
Research My research interests are centered around the following topics: Language Design and Domain-Specific Languages Functional Programming Visual Languages CS Education An overview of some of my research projects can be found here. Activities I am an Editorial Board Member of the Journal of Computer Languages, an Associate Editor of the Journal of Visual Language and Computing, and a member of
Now, next, and beyond: Tracking need-to-know trends at the intersection of business and technology AI/ML Few technologies have the potential to change the nature of work and how we live as artificial intelligence (AI) and machine learning (ML). Future of the Firm Everything from new organizational structures and payment schemes to new expectations, skills, and tools will shape the future of the fi
Collected videos of Haskell tutorials and conference presentations, sorted by topic. For more recent videos, check: The Haskell Vimeo Channel The Galois Tech Talk Vimeo Channel Haskell videos on MSDN Channel 9 Maintained by the community. Introductions to Haskell Part 1 (Download) (On YouTube) Part 2 (Download) (On YouTube) Slides Simon Peyton-Jones, OSCON, July 2007. Haskell is the world's leadin
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Haskell is growing in popularity among mathematicians. As one blogger put it: "after my involving myself in the subject, one thing that stands out is the relatively low distance between thought expressed in my ordinary day-to-day mathematical discourse, and thought expressed in Haskell code." and "How can Haskell not be the programming language that all mathematicians should learn?" This page coll
Articles using Haskell for mathematics, and the mathematics of Haskell. For further references see the: Haskell math community. Mathematics of monads Haskell for mathematics General Eleven Reasons to use Haskell as a Mathematician Haskell for Maths: commutative algebra, combinatorics, number theory, and group theory libraries (blog, hackage) Learn Maths with Haskell Prototyping thought Why Haskell
For those of us who found this somwhat (but not totally) unaccessible, i'd recommend reading [[Schwartzian Transform]] to get into apprximately the right head-space, then [[Monads in functional programming]]. Oh man is that hard for me to grok, mostly because I haven't internalized the list monad. avva and I were puzzling over it too; here's how we figured it out. First, in terms of types, yes, it
Type arithmetic (or type-level computation) are calculations on the type-level, often implemented in Haskell using functional dependencies to represent functions. A simple example of type-level computation are operations on Peano numbers: data Zero data Succ a class Add a b ab | a b -> ab, a ab -> b instance Add Zero b b instance (Add a b ab) => Add (Succ a) b (Succ ab) Many other representations
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