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[TXT]Vec.Function.html 2024-08-26 19:03 47K 
[TXT]Vec.Dependent.html 2024-08-26 19:03 47K 
[TXT]Values.html 2024-08-26 19:03 24K 
[TXT]Univalence-axiom.html 2024-08-26 19:03 706K 
[TXT]Termination.html 2024-08-26 19:03 16K 
[TXT]Tactic.Sigma-cong.html 2024-08-26 19:03 159K 
[TXT]Tactic.By.html 2024-08-26 19:03 145K 
[TXT]Tactic.By.Propositio..>2024-08-26 19:03 121K 
[TXT]TC-monad.html 2024-08-26 19:03 171K 
[TXT]Surjection.html 2024-08-26 19:03 88K 
[TXT]Sum.html 2024-08-26 19:03 13K 
[TXT]Substitution.html 2024-08-26 19:03 65K 
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[TXT]Rices-theorem.html 2024-08-26 19:03 163K 
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[TXT]Reasoning.html 2024-08-26 19:03 20K 
[TXT]Quotient.html 2024-08-26 19:03 425K 
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[TXT]Pullback.html 2024-08-26 19:03 102K 
[TXT]Propositional.html 2024-08-26 19:03 162K 
[TXT]Prelude.html 2024-08-26 19:03 123K 
[TXT]Preimage.html 2024-08-26 19:03 59K 
[TXT]Pointwise-equality.html2024-08-26 19:03 189K 
[TXT]Pointed-type.html 2024-08-26 19:03 198K 
[TXT]Not-the-code-of.html 2024-08-26 19:03 127K 
[TXT]Nat.html 2024-08-26 19:03 476K 
[TXT]Nat.Solver.html 2024-08-26 19:03 59K 
[TXT]Monad.html 2024-08-26 19:03 115K 
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[TXT]Injection.html 2024-08-26 19:03 18K 
[TXT]Induction.html 2024-08-26 19:03 14K 
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[TXT]Erased.html 2024-08-26 19:03 6.2K 
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[TXT]Equality.html 2024-08-26 19:03 1.0M 
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README
------------------------------------------------------------------------
-- A formalisation of one variant of the language χ, along with a
-- number of properties
--
-- Nils Anders Danielsson
------------------------------------------------------------------------

-- A description of the language χ, as well as some of the definitions
-- and proofs used in this development, can be found in "The language
-- χ" by Bengt Nordström (edited by me):
--
-- * https://chalmers.instructure.com/courses/20908/file_contents/course%20files/reading/The_language_chi.pdf
--
-- See also the following lecture slides:
--
-- * https://chalmers.instructure.com/courses/20908/file_contents/course%20files/lectures/L4.pdf
-- * https://chalmers.instructure.com/courses/20908/file_contents/course%20files/lectures/L5.pdf
-- * https://chalmers.instructure.com/courses/20908/file_contents/course%20files/lectures/L6.pdf

module README where

-- Atoms.

import Atom

-- Various constants.

import Constants

-- A specification of the language χ.

import Chi

-- Some cancellation lemmas.

import Cancellation

-- The semantics is deterministic.

import Deterministic

-- Values.

import Values

-- "Reasoning" combinators.

import Reasoning

-- The abstract syntax is a set, and the semantics is propositional.

import Propositional

-- Compatibility lemmas.

import Compatibility

-- Some lemmas and definitions related to substitution.

import Substitution

-- Definitions of "free in" and "closed", along with some properties.

import Free-variables

-- Alpha-equivalence.

import Alpha-equivalence

-- Encoders and decoders.

import Coding

-- Encoder and decoder instances.

import Coding.Instances

-- Encoder and decoder instances for Atom.χ-ℕ-atoms.

import Coding.Instances.Nat

-- The "not the code of" operator ⌞_⌟.

import Not-the-code-of

-- A tactic that can "remove" applications of substitutions to closed
-- expressions.

import Free-variables.Remove-substs

-- A definition of the size of an operational semantics derivation,
-- along with some properties.

import Derivation-size

-- The "terminates" relation.

import Termination

-- Some χ program combinators.

import Combinators

-- A definition of the size of an expression, along with some
-- properties.

import Expression-size

-- The rec construction can be encoded using λ-terms.

import Recursion-without-rec

-- Some aspects of the semantics are decidable.

import Decidable

-- Partial functions, computability.

import Computability

-- Computable Agda functions.

import Computable-function

-- Internal coding.

import Internal-coding

-- Internal substitution.

import Internal-substitution

-- Internal lookup.

import Internal-lookup

-- A self-interpreter.

import Self-interpreter

-- The halting problem.

import Halting-problem

-- Rice's theorem.

import Rices-theorem

-- Some results related to pointwise equality.

import Pointwise-equality