package rocq-runtime
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The Rocq Prover -- Core Binaries and Tools
Install
dune-project
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Authors
Maintainers
Sources
rocq-9.3.0.tar.gz
sha256=3f0fc283e8644394aa9c7a6e3995b6d9ebbe1e6dda712bf431f9c372dcef95ad
doc/src/rocq-runtime.vernac/vernacgoal.ml.html
Source file vernacgoal.ml
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But may be used for other purposes *) let print_goal_tag_opt_name = ["Printing";"Goal";"Tags"] let { Goptions.get = should_tag } = Goptions.declare_bool_option_and_ref ~key:print_goal_tag_opt_name ~value:false () let { Goptions.get = should_unfoc } = Goptions.declare_bool_option_and_ref ~key:["Printing";"Unfocused"] ~value:false () let { Goptions.get = should_gname } = Goptions.declare_bool_option_and_ref ~key:["Printing";"Goal";"Names"] ~value:false () let print_goal_name sigma ev = should_gname () || Evd.evar_has_unambiguous_name ev sigma let current_combined = PrintingFlags.current (* display goal parts (Proof mode) *) let goal_repr sigma g = let EvarInfo evi = Evd.find sigma g in let env = Evd.evar_filtered_env (Global.env ()) evi in let concl = match Evd.evar_body evi with | Evd.Evar_empty -> Evd.evar_concl evi | Evd.Evar_defined b -> Retyping.get_type_of env sigma b in env, concl (* display complete goal og_s has goal+sigma on the previous proof step for diffs g_s has goal+sigma on the current proof step *) let pr_goal ?(flags=current_combined()) ?(ogoal=None) sigma g = let goal = match ogoal with | Some og_s -> let g = Proof_diffs.make_goal (Global.env ()) sigma g in let (hyps_pp_list, concl_pp) = Proof_diffs.diff_goal ?og_s ~flags g in let hyp_list_to_pp hyps = match hyps with | h :: tl -> List.fold_left (fun x y -> x ++ cut () ++ y) h tl | [] -> mt () in v 0 ( (hyp_list_to_pp hyps_pp_list) ++ cut () ++ str "============================" ++ cut () ++ concl_pp) | None -> let env, concl = goal_repr sigma g in pr_context_of ~flags env sigma ++ cut () ++ str "============================" ++ cut () ++ hov 0 (pr_letype_env ~goal_concl_style:true ~flags env sigma concl) in str " " ++ v 0 goal (* display a goal tag *) let pr_goal_tag g = let s = " (ID " ^ Proof.goal_uid g ^ ")" in str s (* display a goal name *) let pr_goal_name sigma g = if print_goal_name sigma g then str " " ++ Pp.surround (pr_existential_key (Global.env ()) sigma g) else mt () let pr_goal_header nme sigma g = str "goal " ++ nme ++ (if should_tag() then pr_goal_tag g else str"") ++ (if print_goal_name sigma g then str " " ++ Pp.surround (pr_existential_key (Global.env ()) sigma g) else mt ()) (* display the conclusion of a goal *) let pr_concl ?(flags=current_combined()) n ?(ogoal=None) sigma g = let env, concl = goal_repr sigma g in let pc = match ogoal with | Some og_s -> Proof_diffs.diff_concl ?og_s ~flags (Proof_diffs.make_goal env sigma g) | None -> pr_letype_env ~goal_concl_style:true ~flags env sigma concl in let header = pr_goal_header (int n) sigma g in header ++ str " is:" ++ cut () ++ str" " ++ pc let get_goal_map oldp proof = match oldp with | _ when not (Proof_diffs.show_diffs ()) -> None | Some None -> Some None (* do diffs for first step in proof (ie, no previous proof state) *) | Some (Some op) -> (* do diffs *) Some (try Some (Proof_diffs.make_goal_map op proof) with Pp_diff.Diff_Failure msg -> Proof_diffs.notify_proof_diff_failure msg; None) | None -> None (* don't do diffs *) let get_ogoal goal_map g = let get_ogs map g = match map with | None -> None | Some map -> Proof_diffs.map_goal g map in Option.map (fun map -> get_ogs map g) goal_map let pr_selected_subgoal ?(flags=current_combined()) ?(ogoal=None) name sigma g = let pg = pr_goal ~flags ~ogoal sigma g in let header = pr_goal_header name sigma g in v 0 (header ++ str " is:" ++ cut () ++ pg) let pr_subgoal ~flags oldp proof n sigma = let rec prrec p = function | [] -> user_err Pp.(str "No such goal.") | g::rest -> if Int.equal p 1 then let goal_map = get_goal_map oldp proof in let ogoal = get_ogoal goal_map g in pr_selected_subgoal ~flags ~ogoal (int n) sigma g else prrec (p-1) rest in prrec n let pr_internal_existential_key ev = Evar.print ev let print_evar_constraints ?(flags=current_combined()) gl sigma = let pr_env = match gl with | None -> fun e' -> pr_context_of e' ~flags sigma | Some g -> let env, _ = goal_repr sigma g in fun e' -> begin if Context.Named.equal Sorts.relevance_equal Constr.equal (named_context env) (named_context e') then if Context.Rel.equal Sorts.relevance_equal Constr.equal (rel_context env) (rel_context e') then mt () else pr_rel_context_of ~flags e' sigma ++ str " |-" ++ spc () else pr_context_of ~flags e' sigma ++ str " |-" ++ spc () end in let pr_evconstr (pbty,env,t1,t2) = let t1 = Evarutil.nf_evar sigma t1 and t2 = Evarutil.nf_evar sigma t2 in let env = (* We currently allow evar instances to refer to anonymous de Bruijn indices, so we protect the error printing code in this case by giving names to every de Bruijn variable in the rel_context of the conversion problem. MS: we should rather stop depending on anonymous variables, they can be used to indicate independency. Also, this depends on a strategy for naming/renaming *) Namegen.make_all_name_different env sigma in str" " ++ hov 2 (pr_env env ++ pr_leconstr_env ~flags env sigma t1 ++ spc () ++ str (match pbty with | Conversion.CONV -> "==" | Conversion.CUMUL -> "<=") ++ spc () ++ pr_leconstr_env ~flags env sigma t2) in let pr_candidate ev evi (candidates,acc) = if Option.has_some (Evd.evar_candidates evi) then (succ candidates, acc ++ pr_evar ~flags sigma (ev,evi) ++ fnl ()) else (candidates, acc) in let constraints = let _, cstrs = Evd.extract_all_conv_pbs sigma in if List.is_empty cstrs then mt () else fnl () ++ str (String.plural (List.length cstrs) "unification constraint") ++ str":" ++ fnl () ++ hov 0 (prlist_with_sep fnl pr_evconstr cstrs) in let candidates, ppcandidates = Evd.fold_undefined pr_candidate sigma (0,mt ()) in constraints ++ if candidates > 0 then fnl () ++ str (String.plural candidates "existential") ++ str" with candidates:" ++ fnl () ++ hov 0 ppcandidates else mt () let { Goptions.get = should_print_dependent_evars } = Goptions.declare_bool_option_and_ref ~key:["Printing";"Dependent";"Evars";"Line"] ~value:false () let evar_nodes_of_term c = let rec evrec acc c = match kind c with | Evar (n, l) -> Evar.Set.add n (SList.Skip.fold evrec acc l) | _ -> Constr.fold evrec acc c in evrec Evar.Set.empty (EConstr.Unsafe.to_constr c) (* spiwack: a few functions to gather evars on which goals depend. *) let queue_set q is_dependent set = Evar.Set.iter (fun a -> Queue.push (is_dependent,a) q) set let queue_term q is_dependent c = queue_set q is_dependent (evar_nodes_of_term c) let process_dependent_evar q acc evm is_dependent e = let EvarInfo evi = Evd.find evm e in (* Queues evars appearing in the types of the goal (conclusion, then hypotheses), they are all dependent. *) let () = match Evd.evar_body evi with | Evar_empty -> queue_term q true (Evd.evar_concl evi) | Evar_defined b -> let env = Evd.evar_filtered_env (Global.env ()) evi in queue_term q true (Retyping.get_type_of env evm b) in List.iter begin fun decl -> let open NamedDecl in queue_term q true (NamedDecl.get_type decl); match decl with | LocalAssum _ -> () | LocalDef (_,b,_) -> queue_term q true b end (EConstr.named_context_of_val (Evd.evar_hyps evi)); match Evd.evar_body evi with | Evar_empty -> if is_dependent then Evar.Map.add e None acc else acc | Evar_defined b -> let subevars = evar_nodes_of_term b in (* evars appearing in the definition of an evar [e] are marked as dependent when [e] is dependent itself: if [e] is a non-dependent goal, then, unless they are reach from another path, these evars are just other non-dependent goals. *) queue_set q is_dependent subevars; if is_dependent then Evar.Map.add e (Some subevars) acc else acc (** [gather_dependent_evars evm seeds] classifies the evars in [evm] as dependent_evars and goals (these may overlap). A goal is an evar appearing in the (partial) definition [seeds] (including defined evars). A dependent evar is an evar appearing in the type (hypotheses and conclusion) of a goal, or in the type or (partial) definition of a dependent evar. The value return is a map associating to each dependent evar [None] if it has no (partial) definition or [Some s] if [s] is the list of evars appearing in its (partial) definition. This completely breaks the EConstr abstraction. *) let gather_dependent_evars evm l = let q = Queue.create () in List.iter (queue_term q false) l; let acc = ref Evar.Map.empty in while not (Queue.is_empty q) do let (is_dependent,e) = Queue.pop q in (* checks if [e] has already been added to [!acc] *) begin if not (Evar.Map.mem e !acc) then acc := process_dependent_evar q !acc evm is_dependent e end done; !acc (* /spiwack *) let gather_dependent_evars_goal sigma goals = let map evk = let EvarInfo evi = Evd.find sigma evk in EConstr.mkEvar (evk, Evd.evar_identity_subst evi) in gather_dependent_evars sigma (List.map map goals) let print_dependent_evars_core gl sigma evars = let mt_pp = mt () in let evars_pp = Evar.Map.fold (fun e i s -> let e' = pr_internal_existential_key e in let sep = if s = mt_pp then "" else ", " in s ++ str sep ++ e' ++ (match i with | None -> str ":" ++ (Termops.pr_existential_key (Global.env ()) sigma e) | Some i -> let using = Evar.Set.fold (fun d s -> s ++ str " " ++ (pr_internal_existential_key d)) i mt_pp in str " using" ++ using)) evars mt_pp in let evars_current_pp = match gl with | None -> mt_pp | Some gl -> let evars_current = gather_dependent_evars_goal sigma [gl] in Evar.Map.fold (fun e _ s -> s ++ str " " ++ (pr_internal_existential_key e)) evars_current mt_pp in cut () ++ cut () ++ str "(dependent evars: " ++ evars_pp ++ str "; in current goal:" ++ evars_current_pp ++ str ")" let print_dependent_evars gl sigma seeds = if should_print_dependent_evars () then let evars = gather_dependent_evars_goal sigma seeds in print_dependent_evars_core gl sigma evars else mt () let print_dependent_evars_entry gl sigma = function | None -> mt () | Some entry -> if should_print_dependent_evars () then let terms = List.map pi2 (Proofview.initial_goals entry) in let evars = gather_dependent_evars sigma terms in print_dependent_evars_core gl sigma evars else mt () (* Print open subgoals. Checks for uninstantiated existential variables *) (* spiwack: [entry] is for printing dependent evars in emacs mode. *) (* spiwack: [pr_first] is true when the first goal must be singled out and printed in its entirety. *) (* [os_map] is derived from the previous proof step, used for diffs *) let pr_subgoals ?(pr_first=true) ?goalmap ?entry ~flags sigma ~shelf ~stack ~unfocused ~goals = (* Printing functions for the extra informations. *) let rec print_stack a = function | [] -> Pp.int a | b::l -> Pp.int a ++ str"-" ++ print_stack b l in let print_unfocused_nums l = match l with | [] -> None | a::l -> Some (str"unfocused: " ++ print_stack a l) in let print_shelf l = match l with | [] -> None | _ -> Some (str"shelved: " ++ Pp.int (List.length l)) in let rec print_comma_separated_list a l = match l with | [] -> a | b::l -> print_comma_separated_list (a++str", "++b) l in let print_extra_list l = match l with | [] -> Pp.mt () | a::l -> Pp.spc () ++ str"(" ++ print_comma_separated_list a l ++ str")" in let extra = Option.List.flatten [ print_unfocused_nums stack ; print_shelf shelf ] in let print_extra = print_extra_list extra in let focused_if_needed = let needed = not (CList.is_empty extra) && pr_first in if needed then str" focused " else str" " (* non-breakable space *) in let rec pr_rec n = function | [] -> (mt ()) | g::rest -> let ogoal = get_ogoal goalmap g in let pc = pr_concl ~flags n ~ogoal sigma g in let prest = pr_rec (n+1) rest in (cut () ++ pc ++ prest) in let print_multiple_goals g l = if pr_first then let ogoal = get_ogoal goalmap g in pr_goal ~flags ~ogoal sigma g ++ (if l=[] then mt () else cut ()) ++ pr_rec 2 l else pr_rec 1 (g::l) in let pr_evar_info gl = let first_goal = if pr_first then gl else None in print_evar_constraints ~flags gl sigma ++ print_dependent_evars_entry first_goal sigma entry in (* Main function *) match goals with | [] -> let exl = Evd.undefined_map sigma in if Evar.Map.is_empty exl then v 0 (str "No more goals." ++ pr_evar_info None) else let pei = pr_evars_int ~flags sigma ~shelf ~given_up:[] 1 exl in v 0 ((str "No more goals," ++ str " but there are non-instantiated existential variables:" ++ cut () ++ (hov 0 pei) ++ pr_evar_info None ++ cut () ++ str "You can use Unshelve.")) | g1::rest -> let goals = print_multiple_goals g1 rest in let ngoals = List.length rest+1 in v 0 ( hov 0 (int ngoals ++ focused_if_needed ++ str(String.plural ngoals "goal") ++ print_extra) ++ str (if pr_first && (should_gname()) && ngoals > 1 then ", goal 1" else "") ++ (if pr_first && should_tag() then pr_goal_tag g1 else str"") ++ (if pr_first then pr_goal_name sigma g1 else mt()) ++ cut () ++ goals ++ (if unfocused=[] then str "" else (cut() ++ cut() ++ str "*** Unfocused goals:" ++ cut() ++ pr_rec (List.length rest + 2) unfocused)) ++ pr_evar_info (Some g1) ) let pr_open_subgoals ?(quiet=false) ?(oldp=None) ?(flags=current_combined()) proof = (* spiwack: it shouldn't be the job of the printer to look up stuff in the [evar_map], I did stuff that way because it was more straightforward, but seriously, [Proof.proof] should return [evar_info]-s instead. *) let p = proof in let Proof.{goals; stack; sigma;entry} = Proof.data p in let shelf = Evd.shelf sigma in let given_up = Evd.given_up sigma in let stack = List.map (fun (l,r) -> List.length l + List.length r) stack in begin match goals with | [] -> let bgoals = Proof.background_subgoals p in begin match bgoals,shelf,given_up with | [] , [] , g when Evar.Set.is_empty g -> pr_subgoals ~flags sigma ~entry ~shelf ~stack ~unfocused:[] ~goals | [] , [] , _ -> Feedback.msg_info (str "No more goals, but there are some goals you gave up:"); fnl () ++ pr_subgoals ~pr_first:false ~flags sigma ~entry ~shelf:[] ~stack:[] ~unfocused:[] ~goals:(Evar.Set.elements given_up) ++ fnl () ++ str "You need to go back and solve them." | [] , _ , _ -> Feedback.msg_info (str "All the remaining goals are on the shelf."); fnl () ++ pr_subgoals ~pr_first:false ~flags sigma ~entry ~shelf:[] ~stack:[] ~unfocused:[] ~goals:shelf | _ , _, _ -> let () = if quiet then () else Feedback.msg_info (str "This subproof is complete, but there are some unfocused goals." ++ (let s = Proof_bullet.suggest p in if Pp.ismt s then s else fnl () ++ s) ++ fnl ()) in pr_subgoals ~pr_first:false ~flags sigma ~entry ~shelf ~stack:[] ~unfocused:[] ~goals:bgoals end | _ -> let bgoals = Proof.background_subgoals p in let bgoals_focused, bgoals_unfocused = List.partition (fun x -> List.mem x goals) bgoals in let unfocused_if_needed = if should_unfoc() then bgoals_unfocused else [] in let goalmap = get_goal_map oldp proof in pr_subgoals ~flags ~pr_first:true ?goalmap sigma ~entry ~shelf ~stack:[] ~unfocused:unfocused_if_needed ~goals:bgoals_focused end let pr_nth_open_subgoal ?(flags=current_combined()) ?(oldp=None) ~proof n = let Proof.{goals;sigma} = Proof.data proof in pr_subgoal ~flags oldp proof n sigma goals let pr_goal_by_id ?(flags=current_combined()) ?(oldp=None) ~proof id = try let { Proof.sigma } = Proof.data proof in let g = Evd.evar_key id sigma in let goal_map = get_goal_map oldp proof in let ogoal = get_ogoal goal_map g in pr_selected_subgoal ~flags ~ogoal (Libnames.pr_qualid id) sigma g with Not_found -> user_err Pp.(str "No such goal.") (** print a goal identified by the goal id as it appears in -emacs mode. sid should be the Stm state id corresponding to proof. Used to support the Prooftree tool in Proof General. (https://askra.de/software/prooftree/). *) let pr_goal_emacs ?(flags=current_combined()) ~proof gid sid = match proof with | None -> user_err Pp.(str "No proof for that state.") | Some proof -> let pr sigma gs = v 0 ((str "goal ID " ++ (int gid) ++ str " at state " ++ (int sid)) ++ cut () ++ pr_goal ~flags sigma gs) in try let { Proof.sigma } = Proof.data proof in let gl = Evar.unsafe_of_int gid in v 0 (pr sigma gl ++ print_dependent_evars (Some gl) sigma [ gl ]) with Not_found -> user_err Pp.(str "No such goal.")
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