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(************************************************************************)
(* v * The Coq Proof Assistant / The Coq Development Team *)
(* <O___,, * INRIA - CNRS - LIX - LRI - PPS - Copyright 1999-2012 *)
(* \VV/ **************************************************************)
(* // * This file is distributed under the terms of the *)
(* * GNU Lesser General Public License Version 2.1 *)
(************************************************************************)
open Names
open Constr
open Environ
open Constrexpr
open Tacexpr
open Misctypes
open Evd
open Proof_type
open Tacinterp
(** TODO: document and clean me! *)
type ('constr,'redexpr) strategy_ast =
| StratId | StratFail | StratRefl
| StratUnary of string * ('constr,'redexpr) strategy_ast
| StratBinary of string * ('constr,'redexpr) strategy_ast * ('constr,'redexpr) strategy_ast
| StratConstr of 'constr * bool
| StratTerms of 'constr list
| StratHints of bool * string
| StratEval of 'redexpr
| StratFold of 'constr
type strategy
val strategy_of_ast : (glob_constr_and_expr, raw_red_expr) strategy_ast -> strategy
val map_strategy : ('a -> 'b) -> ('c -> 'd) ->
('a, 'c) strategy_ast -> ('b, 'd) strategy_ast
val cl_rewrite_clause_strat : strategy -> Id.t option -> tactic
val cl_rewrite_clause :
interp_sign * (glob_constr_and_expr * glob_constr_and_expr bindings) ->
bool -> Locus.occurrences -> Id.t option -> tactic
val cl_rewrite_clause_newtac' :
interp_sign * (glob_constr_and_expr * glob_constr_and_expr bindings) ->
bool -> Locus.occurrences -> Id.t option -> unit Proofview.tactic
val is_applied_rewrite_relation :
env -> evar_map -> Context.rel_context -> constr -> types option
val declare_relation :
?binders:local_binder list -> constr_expr -> constr_expr -> Id.t ->
constr_expr option -> constr_expr option -> constr_expr option -> unit
val add_setoid :
bool -> local_binder list -> constr_expr -> constr_expr -> constr_expr ->
Id.t -> unit
val add_morphism_infer : bool -> constr_expr -> Id.t -> unit
val add_morphism :
bool -> local_binder list -> constr_expr -> constr_expr -> Id.t -> unit
val get_reflexive_proof : env -> evar_map -> constr -> constr -> evar_map * constr
val get_symmetric_proof : env -> evar_map -> constr -> constr -> evar_map * constr
val get_transitive_proof : env -> evar_map -> constr -> constr -> evar_map * constr
val default_morphism :
(types * constr option) option list * (types * types option) option ->
constr -> constr * constr
val setoid_symmetry : unit Proofview.tactic
val setoid_symmetry_in : Id.t -> unit Proofview.tactic
val setoid_reflexivity : unit Proofview.tactic
val setoid_transitivity : constr option -> unit Proofview.tactic
|