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@pdarragh
pdarragh / papers.md
Last active February 23, 2025 02:04
Approachable PL Papers for Undergrads

Approachable PL Papers for Undergrads

On September 28, 2021, I asked on Twitter:

PL Twitter:

you get to recommend one published PL paper for an undergrad to read with oversight by someone experienced. the paper should be interesting, approachable, and (mostly) self-contained.

what paper do you recommend?

@alahijani
alahijani / Euclid.idr
Last active March 31, 2021 12:55
Proof of Euclid's Lemma in Idris - Number Theory Algorithms
module Euclid
import Syntax.PreorderReasoning
%default total
Divides : (divisor, dividend : Nat) -> Type
Divides d n = (q : Nat ** (n = q * d))
data Direction = LTR | RTL
@melvic-ybanez
melvic-ybanez / what-i-didnt-know-about-fp-2020.md
Last active August 1, 2024 08:25
What I Didn't Know about Functional Programming until 2020

What I Didn't Know about Functional Programming until 2020

  1. Programming using a series of transformations and aggregations, something I've been doing for years, is known as programming in the map/reduce style.
  2. The more abstract the type is, the greater its cardinality, and the smaller the set of operations it supports. So make use of universal quantifiers, particularly by implementing fully parametric functions. They guide you on how to implement their term-level definitions by narrowing down the number of possible implementations. In other words, the type system of Scala (or Haskell, for that matter) is not only great for capturing compile-time errors, but is also capable of leading you to the correct solution.
  3. You can encode union types by combining different Scala features such as type constructors, subtyping and implicits, and by taking advantage of the Curry-Howard Isomorphism and De Morgan's Laws for neg
@chrisdone
chrisdone / Intro.md
Last active May 20, 2024 12:44
Statically checked overloaded strings

Statically checked overloaded strings

This gist demonstrates a trick I came up with which is defining IsString for Q (TExp a), where a is lift-able. This allows you to write $$("...") and have the string parsed at compile-time.

On GHC 9, you are able to write $$"..." instead.

This offers a light-weight way to enforce compile-time constraints. It's basically OverloadedStrings with static checks. The inferred return type

The Cabal/Stack Disambiguation Guide

One of the most frequently asked Haskell beginner questions in recent years is:

"Stack or cabal?"

I will helpfully not answer this question. Instead I will hope to eliminate the confusion that many of the askers seem to have about the various different

@jkachmar
jkachmar / package.yaml
Created October 18, 2018 21:16
Useful GHC flags
# NOTE:
# For details on warnings: https://downloads.haskell.org/~ghc/master/users-guide/using-warnings.html
#
# This list taken from https://medium.com/mercury-bank/enable-all-the-warnings-a0517bc081c3
ghc-options:
- -fwarn-tabs # Warn on tabs (spaces are better)
- -Weverything # Enable all warnings with -Weverything, then
# disable the ones we don’t care about
@gaearon
gaearon / prepack-gentle-intro-1.md
Last active March 22, 2025 07:22
A Gentle Introduction to Prepack, Part 1

Note:

When this guide is more complete, the plan is to move it into Prepack documentation.
For now I put it out as a gist to gather initial feedback.

A Gentle Introduction to Prepack (Part 1)

If you're building JavaScript apps, you might already be familiar with some tools that compile JavaScript code to equivalent JavaScript code:

  • Babel lets you use newer JavaScript language features, and outputs equivalent code that targets older JavaScript engines.
@AndyShiue
AndyShiue / CuTT.md
Last active January 29, 2025 14:35
Cubical type theory for dummies

I think I’ve figured out most parts of the cubical type theory papers; I’m going to take a shot to explain it informally in the format of Q&As. I prefer using syntax or terminologies that fit better rather than the more standard ones.

Q: What is cubical type theory?

A: It’s a type theory giving homotopy type theory its computational meaning.

Q: What is homotopy type theory then?

A: It’s traditional type theory (which refers to Martin-Löf type theory in this Q&A) augmented with higher inductive types and the univalence axiom.

@queertypes
queertypes / read-dt.org
Last active January 10, 2025 02:25
Implement a Dependently Typed Language and Then Some