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Agda

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Agda is an open source programming language created in 2007 by Ulf Norell and Catarina Coquand.

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Agda is a dependently typed functional programming language originally developed by Ulf Norell at Chalmers University of Technology with implementation described in his PhD thesis. The current version of Agda was originally known as Agda 2. The original Agda system was developed at Chalmers by Catarina Coquand in 1999. Read more on Wikipedia...


Example from hello-world:
module agda where open import IO main = run (putStrLn "Hello World")
Example from Linguist:
module NatCat where open import Relation.Binary.PropositionalEquality -- If you can show that a relation only ever has one inhabitant -- you get the category laws for free module EasyCategory (obj : Set) (_⟶_ : obj → obj → Set) (_∘_ : ∀ {x y z} → x ⟶ y → y ⟶ z → x ⟶ z) (id : ∀ x → x ⟶ x) (single-inhabitant : (x y : obj) (r s : x ⟶ y) → r ≡ s) where idʳ : ∀ x y (r : x ⟶ y) → r ∘ id y ≡ r idʳ x y r = single-inhabitant x y (r ∘ id y) r idˡ : ∀ x y (r : x ⟶ y) → id x ∘ r ≡ r idˡ x y r = single-inhabitant x y (id x ∘ r) r ∘-assoc : ∀ w x y z (r : w ⟶ x) (s : x ⟶ y) (t : y ⟶ z) → (r ∘ s) ∘ t ≡ r ∘ (s ∘ t) ∘-assoc w x y z r s t = single-inhabitant w z ((r ∘ s) ∘ t) (r ∘ (s ∘ t)) open import Data.Nat same : (x y : ℕ) (r s : x ≤ y) → r ≡ s same .0 y z≤n z≤n = refl same .(suc m) .(suc n) (s≤s {m} {n} r) (s≤s s) = cong s≤s (same m n r s) ≤-trans : ∀ x y z → x ≤ y → y ≤ z → x ≤ z ≤-trans .0 y z z≤n s = z≤n ≤-trans .(suc m) .(suc n) .(suc n₁) (s≤s {m} {n} r) (s≤s {.n} {n₁} s) = s≤s (≤-trans m n n₁ r s) ≤-refl : ∀ x → x ≤ x ≤-refl zero = z≤n ≤-refl (suc x) = s≤s (≤-refl x) module Nat-EasyCategory = EasyCategory ℕ _≤_ (λ {x}{y}{z} → ≤-trans x y z) ≤-refl same
Example from Wikipedia:
data _≤_ : ℕ → ℕ → Set where z≤n : {n : ℕ} → zero ≤ n s≤s : {n m : ℕ} → n ≤ m → suc n ≤ suc m

Language features

Feature Supported Example Token
MultiLine Comments
Integers -- \d+
Floats -- \d+[eE][+-]?\d+
Hexadecimals -- 0[xX][\da-fA-F]+
Strings "Hello world" "
Print() Debugging putStrLn
Comments -- A comment
Line Comments -- A comment --
Typed Holes
Semantic Indentation X

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