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| From RecordUpdate Require Export RecordSet. | |
| Export RecordSetNotations. | |
| From mathcomp Require Export all_ssreflect. | |
| Set Implicit Arguments. | |
| Unset Strict Implicit. | |
| Variable M R : finType. | |
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| Require Import Arith List. | |
| Set Implicit Arguments. | |
| Set Asymmetric Patterns. | |
| Section hlist. |
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| From Autosubst Require Import Autosubst. | |
| Require Import Ensembles. | |
| Require Import Finite_sets. | |
| Require Import Classical. | |
| Set Implicit Arguments. | |
| Unset Strict Implicit. | |
| Notation sets := Ensemble. |
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| Require Import Ensembles. | |
| Notation sets := Ensemble. | |
| Notation "∅" := Empty_set. | |
| Notation "x ∈ X" := (In _ X x)(at level 50). | |
| Notation "A ∩ B" := (Intersection _ A B)(at level 40). | |
| Notation "A ∪ B" := (Union _ A B)(at level 40). | |
| Notation "A ⊂ B" := (Included _ A B)(at level 30). | |
| Notation "A // B" := (Setminus _ A B)(at level 40). | |
| Notation "¬ A" := (Complement _ A)(at level 40). |
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| Require Import Classical. | |
| Set Implicit Arguments. | |
| Unset Strict Implicit. | |
| Inductive var := Var : nat -> var. | |
| Inductive varp := Varp : nat -> varp. |
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| From Autosubst Require Import Autosubst. | |
| Inductive type := |
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| Require Import FunctionalExtensionality. | |
| (***************) | |
| (* Definitions *) | |
| (***************) | |
| (* | |
| t := n | t.[σ] | λ t | t1 <*> t2 | |
| σ := ids | ↑ | t ∙ σ | σ1 ∘ σ2 |
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| Inductive term := | |
| | One : term | |
| | App : term -> term -> term | |
| | Abs : term -> term | |
| | Subst : term -> subst -> term | |
| with subst := | |
| | ids | |
| | shift | |
| | cons : term -> subst -> subst |
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| Require Import ZArith. | |
| Definition var := nat. | |
| Inductive term : Set := | |
| | t_var : var -> term | |
| | t_abs : var -> term -> term | |
| | t_app : term -> term -> term. | |
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| Require Import ZArith. | |
| Open Scope Z_scope. | |
| Definition var := Z. | |
| Inductive term : Set := | |
| | t_var : var -> term | |
| | t_abs : term -> term | |
| | t_app : term -> term -> term. |