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(************************************************************************)
(* v * The Coq Proof Assistant / The Coq Development Team *)
(* <O___,, * INRIA - CNRS - LIX - LRI - PPS - Copyright 1999-2017 *)
(* \VV/ **************************************************************)
(* // * This file is distributed under the terms of the *)
(* * GNU Lesser General Public License Version 2.1 *)
(************************************************************************)
(** Informal mathematical status of declarations *)
type discharge = DoDischarge | NoDischarge
type locality = Discharge | Local | Global
type binding_kind = Explicit | Implicit
type polymorphic = bool
type private_flag = bool
type cumulative_inductive_flag = bool
type theorem_kind =
| Theorem
| Lemma
| Fact
| Remark
| Property
| Proposition
| Corollary
type definition_object_kind =
| Definition
| Coercion
| SubClass
| CanonicalStructure
| Example
| Fixpoint
| CoFixpoint
| Scheme
| StructureComponent
| IdentityCoercion
| Instance
| Method
| Let
type assumption_object_kind = Definitional | Logical | Conjectural
(* [assumption_kind]
| Local | Global
------------------------------------
Definitional | Variable | Parameter
Logical | Hypothesis | Axiom
*)
type assumption_kind = locality * polymorphic * assumption_object_kind
type definition_kind = locality * polymorphic * definition_object_kind
(** Kinds used in proofs *)
type goal_object_kind =
| DefinitionBody of definition_object_kind
| Proof of theorem_kind
type goal_kind = locality * polymorphic * goal_object_kind
(** Kinds used in library *)
type logical_kind =
| IsAssumption of assumption_object_kind
| IsDefinition of definition_object_kind
| IsProof of theorem_kind
(** Recursive power of type declarations *)
type recursivity_kind = Declarations.recursivity_kind =
| Finite (** = inductive *)
| CoFinite (** = coinductive *)
| BiFinite (** = non-recursive, like in "Record" definitions *)
[@@ocaml.deprecated "Please use [Declarations.recursivity_kind"]
|
