Magic Read Along
  • Episodes
  • Functional Programming

Magic Read Along

  • Episodes/
  • Functional Programming/
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Magic Read Along

A Podcast about programming, life and the Internet

Programming Tech Podcast

A podcast about programming, life and the Internet. Topics include FP, OOP, development practices, and a dip into our personal lives from time to time.

Magic Read Along

  • Episodes/
  • Functional Programming/
September 21, 2017

What Are You Doing, Dog?

September 21, 2017/ Hardy Jones
  • Magic Read Along is creating a Podcast
  • Switch from Eff to IO
  • purescript-st
  • purescript-exceptions
  • purescript-run
  • purescript-run-console-experiment
  • recursion schemes
  • Hutton's razor
  • Flow
  • TypeScript
  • create-react-app
  • Medium
  • Disqus
  • Slate
  • Automatic differentiation
  • A variant on UIs I'd like to try - Phil Freeman
  • Zipper
  • Zippers Using Representable And Cofree
  • Making Impossible States Impossible - Richard Feldman
September 21, 2017/ Hardy Jones/
Podcast, Programming
Patreon, Eff, IO, ST, Run, recursion schemes, Hutton's razor, Flow, TypeScript, react, Slate, Automatic Differentiation, Zipper, Representable Functor, cofree

Hardy Jones

July 06, 2017

Curry-Howard the Duck

July 06, 2017/ Hardy Jones
  • Teaching New Tricks to Old Programs - Conal Elliott
  • Category
  • Cartesian Monoidal Category
  • Cocartesian Monoidal Category
  • Representable Functor
  • Comonad
  • Building up Zippers from Distributive, Representable, and Cofree
  • Cofree
  • Free From Tree
  • Rose Tree
  • Mutation Testing
  • QuickCheck
  • Heyting Algebra
  • Boolean Algebra
  • Law of excluded middle
July 06, 2017/ Hardy Jones/
Category Theory, Life, Programming, Podcast
category, Cartesian Category, Cocartesian Category, Representable Functor, Comonad, Zipper, Distributive, cofree, Free, Rose Tree, Mutation Testing, QuickCheck, Heyting Algebra, Boolean Algebra

Hardy Jones

March 16, 2017

It's Like Faulkner

March 16, 2017/ Hardy Jones
  • Sweet Baby Ray's
  • Elm is Wrong
  • Why type classes aren’t important in Elm yet
  • Adjunction
  • Free
  • Cofree
  • Reader
  • Writer
  • Env
  • Monad
  • Comonad
  • Any homomorphism, f, between monoids is completely determined once you
    know where a set of generators of the monoid map under the
    homomorphism, and vice versa.
     - Dan Piponi
  • Category
  • Forgetful functor
  • Isomorphism
  • Galois connection
  • If you find that a design forces you into making ad hoc decisions, you are missing an adjunction somewhere. - Rúnar Bjarnason
  • React Component
  • Contravariant
  • Closure
  • Profunctor
  • Opaleye
  • Arrows
  • postgresql-typed
  • Yesod
  • scotty
  • Everything Old is New Again: Quoted Domain Specific Languages - Philip Wadler
  • Views
March 16, 2017/ Hardy Jones/
Category Theory, Programming
Adjunction, free functor, cofree, reader, writer, category, isomorphism, Galois Connections, profunctor, opaleye, postgresql-typed, Dan Piponi, Rúnar Bjarnason, Phillip Wadler, SQL, react

Hardy Jones

  • Episodes/
  • Functional Programming/

Magic Read Along

Podcast about programming, life, and the internet

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