Wadler
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Gary I. Wadler — Gary Wadler. Gary I. Wadler is an internist with special expertise in the field of drug use in sports. The lead author of the book Drugs and the Athlete, Gary Wadler currently serves on the World Anti Doping Agency s (WADA) Prohibited List and… … Wikipedia
Philip Wadler — is a computer scientist well known for his contributions to programming language design and type theory. In particular, he has contributed to the theory behind functional programming and the use of monads in functional programming, the design of… … Wikipedia
Philip Wadler — à l Université d Edimbourgh Philip Wadler est un informaticien britannique connu pour ses contributions à la conception des langages de programmation et de la théorie des types. Il a contribué en particulier à la théorie de la programmation… … Wikipédia en Français
Monad (functional programming) — In functional programming, a monad is a programming structure that represents computations. Monads are a kind of abstract data type constructor that encapsulate program logic instead of data in the domain model. A defined monad allows the… … Wikipedia
Brezenreiter — (unten links) im Deckenfresko der Heilig Geist Kirche, Brüder Asam, 1727 Der Brezenreiter ist eine historische Figur der Münchner Stadtgeschichte. Er ist in der Heilig Geist Kirche in München in einem Deckenfresko der Brüder Asam dargestellt … Deutsch Wikipedia
Haskell (programming language) — Haskell Paradigm(s) functional, lazy/non strict, modular Appeared in 1990 Designed by Simon Peyton Jones, Lennart Aug … Wikipedia
Uniqueness type — In computing, a unique type guarantees that an object is used in a single threaded way, with at most a single reference to it. If a value has a unique type, a function applied to it can be made to update the value in place in the object code. In… … Wikipedia
F-algebra — In mathematics, specifically in category theory, an F algebra for an endofunctor :F : mathbf{C}longrightarrow mathbf{C} is an object A of mathbf{C} together with a mathbf{C} morphism :alpha : FA longrightarrow A. In this sense F algebras are dual … Wikipedia
Initial algebra — In mathematics, an initial algebra is an initial object in the category of F algebras for a given endofunctor F . The initiality provides a general framework for induction and recursion. For instance, consider the endofunctor 1+( ) on the… … Wikipedia
Parkinson's Law of Triviality — Bicycle shed and Bike shed redirect here. For the physical structure, see Shed. Parkinson s Law of Triviality, also known as bikeshedding or the bicycle shed example, is C. Northcote Parkinson s 1957 argument that organisations give… … Wikipedia