id stringlengths 27 136 | text stringlengths 4 1.05M |
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algebraic-stack_agda0000_doc_8528 | {-# OPTIONS --cubical --safe #-}
module Data.String where
open import Agda.Builtin.String using (String) public
open import Agda.Builtin.String
open import Agda.Builtin.String.Properties
open import Agda.Builtin.Char using (Char) public
open import Agda.Builtin.Char
open import Agda.Builtin.Char.Properties
open impor... |
algebraic-stack_agda0000_doc_8529 | -- Example usage of solver
{-# OPTIONS --without-K --safe #-}
open import Categories.Category
module Experiment.Categories.Solver.Category.Example
{o β e} (π : Category o β e) where
open import Experiment.Categories.Solver.Category π
open Category π
open HomReasoning
private
variable
A B C D E : Obj
m... |
algebraic-stack_agda0000_doc_8530 | ----------------------------------------------------------------
-- This file contains the definition of isomorphisms. --
----------------------------------------------------------------
module Category.Iso where
open import Category.Category
record Iso {l : Level}{β : Cat {l}}{A B : Obj β} (f : el (Hom β A B... |
algebraic-stack_agda0000_doc_8531 | ------------------------------------------------------------------------
-- The Agda standard library
--
-- The Cowriter type and some operations
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe --sized-types #-}
module Codata.Cowriter where
open import Size
imp... |
algebraic-stack_agda0000_doc_8532 | module Dave.Algebra.Naturals.Bin where
open import Dave.Algebra.Naturals.Definition
open import Dave.Algebra.Naturals.Addition
open import Dave.Algebra.Naturals.Multiplication
open import Dave.Embedding
data Bin : Set where
β¨β© : Bin
_t : Bin β Bin
_f : Bin β Bin
inc : Bin β Bin
inc β¨β© = β¨β©... |
algebraic-stack_agda0000_doc_8533 | open import ExtractSac as ES using ()
open import Extract (ES.kompile-fun)
open import Data.Nat as N using (β; zero; suc; _β€_; _β₯_; _<_; _>_; sβ€s; zβ€n; _βΈ_)
import Data.Nat.DivMod as N
open import Data.Nat.Properties as N
open import Data.List as L using (List; []; _β·_)
open import Data.Vec as V using (Vec; []; _... |
algebraic-stack_agda0000_doc_8534 | module Properties.Base where
open import Data.Maybe hiding (All)
open import Data.List
open import Data.List.All
open import Data.Product
open import Data.Sum
open import Relation.Nullary
open import Relation.Binary.PropositionalEquality
open import Typing
open import Global
open import Values
open import Session
op... |
algebraic-stack_agda0000_doc_8535 |
open import Oscar.Prelude
open import Oscar.Class.IsFunctor
open import Oscar.Class.Reflexivity
open import Oscar.Class.Smap
open import Oscar.Class.Surjection
open import Oscar.Class.Transitivity
module Oscar.Class.Functor where
record Functor π¬β π―β ββ π¬β π―β ββ : Γ βΜ (π¬β βΜ π―β βΜ ββ βΜ π¬β βΜ π―β βΜ ββ) wher... |
algebraic-stack_agda0000_doc_8536 | ------------------------------------------------------------------------
-- INCREMENTAL Ξ»-CALCULUS
--
-- Overloading β¦_β§ notation
--
-- This module defines a general mechanism for overloading the
-- β¦_β§ notation, using Agdaβs instance arguments.
------------------------------------------------------------------------
... |
algebraic-stack_agda0000_doc_8537 | {-# OPTIONS --allow-unsolved-metas #-}
module IsLiteralProblem where
open import OscarPrelude
open import IsLiteralSequent
open import Problem
record IsLiteralProblem (π : Problem) : Set
where
constructor _ΒΆ_
field
{problem} : Problem
isLiteralInferences : All IsLiteralSequent (inferences π)
isLite... |
algebraic-stack_agda0000_doc_8538 | module Pi-.Invariants where
open import Data.Empty
open import Data.Unit
open import Data.Sum
open import Data.Product
open import Relation.Binary.Core
open import Relation.Binary
open import Relation.Nullary
open import Relation.Binary.PropositionalEquality
open import Data.Nat
open import Data.Nat.Properties
open imp... |
algebraic-stack_agda0000_doc_8539 | ------------------------------------------------------------------------
-- Two logically equivalent axiomatisations of equality
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe #-}
module Equality where
open import Logical-equivalence hiding (id; _β_)
open impo... |
algebraic-stack_agda0000_doc_8540 | {-# OPTIONS -v tc.conv.irr:50 #-}
-- {-# OPTIONS -v tc.lhs.unify:50 #-}
module IndexInference where
data Nat : Set where
zero : Nat
suc : Nat -> Nat
data Vec (A : Set) : Nat -> Set where
[] : Vec A zero
_::_ : {n : Nat} -> A -> Vec A n -> Vec A (suc n)
infixr 40 _::_
-- The length of the vector can be in... |
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