(************************************************************************) (* * The Rocq Prover / The Rocq Development Team *) (* v * Copyright INRIA, CNRS and contributors *) (* <O___,, * (see version control and CREDITS file for authors & dates) *) (* \VV/ **************************************************************) (* // * This file is distributed under the terms of the *) (* * GNU Lesser General Public License Version 2.1 *) (* * (see LICENSE file for the text of the license) *) (************************************************************************)
open Context.Named.Declaration open Vernacentries.DefAttributes open Constrexpr
let check_allowed_binders = function
| CLocalAssum (n::_, _, impl, _) -> check_allowed_implicit ?loc:n.CAst.loc impl
| CLocalPattern _ -> () (* a priori acceptable, but interp_named_context_evars_as_arguments does not support it *)
| CLocalDef (n, _, _, _) -> ()
| CLocalAssum ([], _, _, _) -> assert false
let rec fill_assumptions env sigma = function
| [] -> sigma, env, []
| LocalAssum (na,t) :: ctx -> let sigma, ev = Evarutil.new_evar env sigma ~src:(Loc.tag @@ Evar_kinds.GoalEvar) ~typeclass_candidate:false t in let decl = LocalDef (na,ev,t) in let sigma, env, ctx = fill_assumptions (EConstr.push_named decl env) sigma ctx in
sigma, env, decl :: ctx
| LocalDef _ as decl :: ctx -> let sigma, env, ctx = fill_assumptions (EConstr.push_named decl env) sigma ctx in
sigma, env, decl :: ctx
(** [start_deriving f suchthat lemma] starts a proof of [suchthat] (which can contain references to [f]) in the context extended by [f:=?x]. When the proof ends, [f] is defined as the value of [?x]
and [lemma] as the proof. *) let start_deriving ~atts bl suchthat name : Declare.Proof.t =
let scope, _local, poly, program_mode, user_warns, typing_flags, using, clearbody =
atts.scope, atts.locality, atts.polymorphic, atts.program, atts.user_warns, atts.typing_flags, atts.using, atts.clearbody in if program_mode then CErrors.user_err (Pp.str "Program mode not supported.");
let env = Global.env () in let sigma = Evd.from_env env in let () = List.iter check_allowed_binders bl in let sigma, (impls_env, ((env', ctx'), _, locs)) = Constrintern.interp_named_context_evars env sigma bl in let sigma, env', ctx' = fill_assumptions env sigma ctx' in let sigma = Evd.shelve sigma (List.map fst (Evar.Map.bindings (Evd.undefined_map sigma))) in let sigma, (suchthat, impargs) = Constrintern.interp_type_evars_impls env' sigma ~impls:impls_env suchthat in (* create the initial goals for the proof: |- Type ; |- ?1 ; f:=?2 |- suchthat *) let goals = letopen Proofview in let rec aux env sigma = function
| [] -> TCons ( env , sigma , suchthat , (fun sigma _ -> TNil sigma))
| LocalAssum (id, t) :: _ -> assert false
| LocalDef (id, c, t) as d :: ctx ->
TCons ( env , sigma , t , (fun sigma ef' -> let sigma = Evd.define (fst (EConstr.destEvar sigma ef')) c sigma in
aux (EConstr.push_named d env) sigma ctx)) in
aux env sigma ctx' in let kind = Decls.(IsDefinition Definition) in let info = Declare.Info.make ~poly:(Attributes.is_universe_polymorphism ()) ~kind () in let extract_manual = function Some Impargs.{ impl_pos = (na,_,_); impl_expl = Manual; impl_max } -> Some (na, impl_max) | _ -> None in let cinfo = letopen Declare.CInfo in List.map2 (fun d loc -> let name = get_id d in let impargs = Constrintern.implicits_of_decl_in_internalization_env name impls_env in let impargs = List.map CAst.make (List.map extract_manual impargs) in
make ?loc ~name ~typ:() ~impargs ()) ctx' locs @
[make ?loc:name.CAst.loc ~name:name.CAst.v ~typ:() ~impargs ()] in let lemma = Declare.Proof.start_derive ~name:name.v ~info ~cinfo goals in
Declare.Proof.map lemma ~f:(fun p ->
Util.pi1 @@ Proof.run_tactic env Proofview.(tclFOCUS 1 1 shelve) p)
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