src/HOL/Tools/Sledgehammer/sledgehammer_isar.ML
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(*  Title:      HOL/Tools/Sledgehammer/sledgehammer_isar.ML
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    Author:     Jasmin Blanchette, TU Muenchen
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    Author:     Steffen Juilf Smolka, TU Muenchen
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Isar proof reconstruction from ATP proofs.
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*)
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signature SLEDGEHAMMER_ISAR =
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sig
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  type atp_step_name = ATP_Proof.atp_step_name
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  type ('a, 'b) atp_step = ('a, 'b) ATP_Proof.atp_step
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  type 'a atp_proof = 'a ATP_Proof.atp_proof
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  type stature = ATP_Problem_Generate.stature
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  type one_line_params = Sledgehammer_Proof_Methods.one_line_params
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  val trace : bool Config.T
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  type isar_params =
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    bool * (string option * string option) * Time.time * real * bool * bool
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    * (term, string) atp_step list * thm
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  val proof_text : Proof.context -> bool -> bool option -> bool option -> (unit -> isar_params) ->
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    int -> one_line_params -> string
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end;
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structure Sledgehammer_Isar : SLEDGEHAMMER_ISAR =
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struct
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open ATP_Util
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open ATP_Problem
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open ATP_Proof
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open ATP_Proof_Reconstruct
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open Sledgehammer_Util
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open Sledgehammer_Proof_Methods
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open Sledgehammer_Isar_Proof
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open Sledgehammer_Isar_Preplay
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open Sledgehammer_Isar_Compress
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open Sledgehammer_Isar_Minimize
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structure String_Redirect = ATP_Proof_Redirect(
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  type key = atp_step_name
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  val ord = fn ((s, _ : string list), (s', _)) => fast_string_ord (s, s')
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  val string_of = fst)
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open String_Redirect
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val trace = Attrib.setup_config_bool @{binding sledgehammer_isar_trace} (K false)
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val e_skolemize_rules = ["skolemize", "shift_quantors"]
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val spass_pirate_datatype_rule = "DT"
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val vampire_skolemisation_rule = "skolemisation"
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(* TODO: Use "Z3_Proof.string_of_rule" once it is moved to Isabelle *)
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val z3_skolemize_rule = "sk"
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val z3_th_lemma_rule = "th-lemma"
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val skolemize_rules =
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  e_skolemize_rules @ [spass_skolemize_rule, vampire_skolemisation_rule, z3_skolemize_rule]
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val is_skolemize_rule = member (op =) skolemize_rules
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val is_arith_rule = String.isPrefix z3_th_lemma_rule
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val is_datatype_rule = String.isPrefix spass_pirate_datatype_rule
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fun raw_label_of_num num = (num, 0)
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fun label_of_clause [(num, _)] = raw_label_of_num num
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  | label_of_clause c = (space_implode "___" (map (fst o raw_label_of_num o fst) c), 0)
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fun add_fact_of_dependencies [(_, ss as _ :: _)] = apsnd (union (op =) ss)
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  | add_fact_of_dependencies names = apfst (insert (op =) (label_of_clause names))
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fun is_True_prop t = t aconv @{prop True}
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fun add_line_pass1 (line as (name, role, t, rule, [])) lines =
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    (* No dependencies: lemma (for Z3), fact, conjecture, or (for Vampire) internal facts or
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       definitions. *)
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    if role = Conjecture orelse role = Negated_Conjecture then line :: lines
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    else if is_True_prop t then map (replace_dependencies_in_line (name, [])) lines
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    else if role = Lemma orelse role = Hypothesis orelse is_arith_rule rule then line :: lines
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    else if role = Axiom then lines (* axioms (facts) need no proof lines *)
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    else map (replace_dependencies_in_line (name, [])) lines
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  | add_line_pass1 line lines = line :: lines
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fun add_lines_pass2 res _ [] = rev res
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  | add_lines_pass2 res prev_t ((line as (name, role, t, rule, deps)) :: lines) =
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    let
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      val is_last_line = null lines
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      fun looks_interesting () =
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        not (is_True_prop t) andalso not (t aconv prev_t) andalso null (Term.add_tvars t []) andalso
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        length deps >= 2 andalso not (can the_single lines)
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      fun is_skolemizing_line (_, _, _, rule', deps') =
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        is_skolemize_rule rule' andalso member (op =) deps' name
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      fun is_before_skolemize_rule () = exists is_skolemizing_line lines
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    in
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      if role <> Plain orelse is_skolemize_rule rule orelse is_arith_rule rule orelse
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         is_datatype_rule rule orelse is_last_line orelse looks_interesting () orelse
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         is_before_skolemize_rule () then
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        add_lines_pass2 (line :: res) t lines
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      else
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        add_lines_pass2 res t (map (replace_dependencies_in_line (name, deps)) lines)
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    end
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type isar_params =
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  bool * (string option * string option) * Time.time * real * bool * bool
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  * (term, string) atp_step list * thm
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val basic_systematic_methods = [Metis_Method (NONE, NONE), Meson_Method, Blast_Method, SATx_Method]
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val simp_based_methods = [Auto_Method, Simp_Method, Fastforce_Method, Force_Method]
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val basic_arith_methods = [Linarith_Method, Presburger_Method, Algebra_Method]
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val arith_methods = basic_arith_methods @ simp_based_methods @ basic_systematic_methods
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val datatype_methods = [Simp_Method, Simp_Size_Method]
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val systematic_methods0 = basic_systematic_methods @ basic_arith_methods @ simp_based_methods @
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  [Metis_Method (SOME no_typesN, NONE)]
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val rewrite_methods = simp_based_methods @ basic_systematic_methods @ basic_arith_methods
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val skolem_methods = basic_systematic_methods
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fun isar_proof_text ctxt debug isar_proofs smt_proofs isar_params
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    (one_line_params as ((_, one_line_play), banner, used_facts, minimize_command, subgoal,
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       subgoal_count)) =
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  let
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    val _ = if debug then Output.urgent_message "Constructing Isar proof..." else ()
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    fun generate_proof_text () =
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      let
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        val (verbose, alt_metis_args, preplay_timeout, compress, try0, minimize, atp_proof, goal) =
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          isar_params ()
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        val systematic_methods = insert (op =) (Metis_Method alt_metis_args) systematic_methods0
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        fun massage_methods (meths as meth :: _) =
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          if not try0 then [meth]
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          else if smt_proofs = SOME true then SMT2_Method :: meths
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          else meths
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        val (params, _, concl_t) = strip_subgoal goal subgoal ctxt
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        val fixes = map (fn (s, T) => (Binding.name s, SOME T, NoSyn)) params
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        val ctxt = ctxt |> Variable.set_body false |> Proof_Context.add_fixes fixes |> snd
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        val do_preplay = preplay_timeout <> Time.zeroTime
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        val compress = if isar_proofs = NONE andalso do_preplay then 1000.0 else compress
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        val is_fixed = Variable.is_declared ctxt orf Name.is_skolem
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        fun skolems_of t = Term.add_frees t [] |> filter_out (is_fixed o fst) |> rev
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        fun get_role keep_role ((num, _), role, t, rule, _) =
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          if keep_role role then SOME ((raw_label_of_num num, t), rule) else NONE
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        val atp_proof =
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          atp_proof
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          |> rpair [] |-> fold_rev add_line_pass1
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          |> add_lines_pass2 [] Term.dummy
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        val conjs =
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          map_filter (fn (name, role, _, _, _) =>
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              if member (op =) [Conjecture, Negated_Conjecture] role then SOME name else NONE)
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            atp_proof
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        val assms = map_filter (Option.map fst o get_role (curry (op =) Hypothesis)) atp_proof
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        val lems =
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          map_filter (get_role (curry (op =) Lemma)) atp_proof
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          |> map (fn ((l, t), rule) =>
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            let
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              val (skos, meths) =
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                (if is_skolemize_rule rule then (skolems_of t, skolem_methods)
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                 else if is_arith_rule rule then ([], arith_methods)
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                 else ([], rewrite_methods))
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                ||> massage_methods
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            in
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              Prove ([], skos, l, t, [], ([], []), meths, "")
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            end)
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        val bot = atp_proof |> List.last |> #1
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        val refute_graph =
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          atp_proof
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          |> map (fn (name, _, _, _, from) => (from, name))
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          |> make_refute_graph bot
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          |> fold (Atom_Graph.default_node o rpair ()) conjs
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        val axioms = axioms_of_refute_graph refute_graph conjs
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        val tainted = tainted_atoms_of_refute_graph refute_graph conjs
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        val is_clause_tainted = exists (member (op =) tainted)
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        val steps =
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          Symtab.empty
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          |> fold (fn (name as (s, _), role, t, rule, _) =>
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              Symtab.update_new (s, (rule, t
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                |> (if is_clause_tainted [name] then
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                      HOLogic.dest_Trueprop
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                      #> role <> Conjecture ? s_not
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                      #> fold exists_of (map Var (Term.add_vars t []))
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                      #> HOLogic.mk_Trueprop
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                    else
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                      I))))
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            atp_proof
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        val rule_of_clause_id = fst o the o Symtab.lookup steps o fst
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        fun prop_of_clause [(num, _)] = Symtab.lookup steps num |> the |> snd |> close_form
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          | prop_of_clause names =
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            let
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              val lits = map (HOLogic.dest_Trueprop o snd)
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                (map_filter (Symtab.lookup steps o fst) names)
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            in
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              (case List.partition (can HOLogic.dest_not) lits of
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                (negs as _ :: _, pos as _ :: _) =>
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                s_imp (Library.foldr1 s_conj (map HOLogic.dest_not negs), Library.foldr1 s_disj pos)
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              | _ => fold (curry s_disj) lits @{term False})
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            end
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            |> HOLogic.mk_Trueprop |> close_form
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        fun maybe_show outer c = (outer andalso eq_set (op =) (c, conjs)) ? cons Show
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        fun isar_steps outer predecessor accum [] =
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            accum
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            |> (if tainted = [] then
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                  cons (Prove (if outer then [Show] else [], [], no_label, concl_t, [],
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                    (the_list predecessor, []), massage_methods systematic_methods, ""))
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                else
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                  I)
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            |> rev
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          | isar_steps outer _ accum (Have (id, (gamma, c)) :: infs) =
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            let
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              val l = label_of_clause c
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              val t = prop_of_clause c
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              val rule = rule_of_clause_id id
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              val skolem = is_skolemize_rule rule
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              val deps = fold add_fact_of_dependencies gamma ([], [])
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              val meths =
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                (if skolem then skolem_methods
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                 else if is_arith_rule rule then arith_methods
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                 else if is_datatype_rule rule then datatype_methods
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                 else systematic_methods)
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                |> massage_methods
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              fun prove sub facts = Prove (maybe_show outer c [], [], l, t, sub, facts, meths, "")
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              fun steps_of_rest step = isar_steps outer (SOME l) (step :: accum) infs
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            in
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              if is_clause_tainted c then
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                (case gamma of
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                  [g] =>
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                  if skolem andalso is_clause_tainted g then
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                    let val subproof = Proof (skolems_of (prop_of_clause g), [], rev accum) in
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                      isar_steps outer (SOME l) [prove [subproof] ([], [])] infs
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                    end
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                  else
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                    steps_of_rest (prove [] deps)
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                | _ => steps_of_rest (prove [] deps))
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              else
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                steps_of_rest (if skolem then Prove ([], skolems_of t, l, t, [], deps, meths, "")
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                  else prove [] deps)
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            end
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          | isar_steps outer predecessor accum (Cases cases :: infs) =
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            let
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              fun isar_case (c, subinfs) =
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                isar_proof false [] [(label_of_clause c, prop_of_clause c)] [] subinfs
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              val c = succedent_of_cases cases
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              val l = label_of_clause c
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              val t = prop_of_clause c
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              val step =
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                Prove (maybe_show outer c [], [], l, t,
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                  map isar_case (filter_out (null o snd) cases),
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                  (the_list predecessor, []), massage_methods systematic_methods, "")
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            in
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              isar_steps outer (SOME l) (step :: accum) infs
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            end
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        and isar_proof outer fix assms lems infs =
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          Proof (fix, assms, lems @ isar_steps outer NONE [] infs)
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        val trace = Config.get ctxt trace
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        val canonical_isar_proof =
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          refute_graph
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          |> trace ? tap (tracing o prefix "Refute graph: " o string_of_refute_graph)
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          |> redirect_graph axioms tainted bot
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          |> trace ? tap (tracing o prefix "Direct proof: " o string_of_direct_proof)
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          |> isar_proof true params assms lems
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          |> postprocess_isar_proof_remove_unreferenced_steps I
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          |> relabel_isar_proof_canonically
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        val ctxt = ctxt |> enrich_context_with_local_facts canonical_isar_proof
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        val preplay_data = Unsynchronized.ref Canonical_Label_Tab.empty
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        val _ = fold_isar_steps (fn meth =>
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            K (set_preplay_outcomes_of_isar_step ctxt preplay_timeout preplay_data meth []))
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          (steps_of_isar_proof canonical_isar_proof) ()
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        fun str_of_preplay_outcome outcome =
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          if Lazy.is_finished outcome then string_of_play_outcome (Lazy.force outcome) else "?"
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        fun str_of_meth l meth =
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          string_of_proof_method ctxt [] meth ^ " " ^
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          str_of_preplay_outcome (preplay_outcome_of_isar_step_for_method (!preplay_data) l meth)
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        fun comment_of l = map (str_of_meth l) #> commas
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        fun trace_isar_proof label proof =
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          if trace then
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            tracing (timestamp () ^ "\n" ^ label ^ ":\n\n" ^
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              string_of_isar_proof ctxt subgoal subgoal_count
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                (comment_isar_proof comment_of proof) ^ "\n")
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          else
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            ()
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        fun comment_of l (meth :: _) =
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          (case (verbose,
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              Lazy.force (preplay_outcome_of_isar_step_for_method (!preplay_data) l meth)) of
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            (false, Played _) => ""
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          | (_, outcome) => string_of_play_outcome outcome)
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        val (play_outcome, isar_proof) =
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          canonical_isar_proof
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          |> tap (trace_isar_proof "Original")
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          |> compress_isar_proof ctxt compress preplay_timeout preplay_data
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          |> tap (trace_isar_proof "Compressed")
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          |> postprocess_isar_proof_remove_unreferenced_steps
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               (keep_fastest_method_of_isar_step (!preplay_data)
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                #> minimize ? minimize_isar_step_dependencies ctxt preplay_data)
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          |> tap (trace_isar_proof "Minimized")
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          (* It's not clear whether this is worth the trouble (and if so, "compress" has an
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             unnatural semantics): *)
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(*
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          |> minimize
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               ? (compress_isar_proof ctxt compress preplay_timeout preplay_data
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                  #> tap (trace_isar_proof "Compressed again"))
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*)
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          |> `(preplay_outcome_of_isar_proof (!preplay_data))
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          ||> (comment_isar_proof comment_of
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               #> chain_isar_proof
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               #> kill_useless_labels_in_isar_proof
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               #> relabel_isar_proof_nicely)
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      in
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        (case add_isar_steps (steps_of_isar_proof isar_proof) 0 of
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          1 =>
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          one_line_proof_text ctxt 0
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            (if play_outcome_ord (play_outcome, one_line_play) = LESS then
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               (case isar_proof of
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                 Proof (_, _, [Prove (_, _, _, _, _, (_, gfs), meth :: _, _)]) =>
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                 let val used_facts' = filter (member (op =) gfs o fst) used_facts in
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                   ((meth, play_outcome), banner, used_facts', minimize_command, subgoal,
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                    subgoal_count)
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                 end)
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             else
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               one_line_params) ^
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          (if isar_proofs = SOME true then "\n(No structured proof available -- proof too simple.)"
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           else "")
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        | num_steps =>
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          let
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            val msg =
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              (if verbose then [string_of_int num_steps ^ " step" ^ plural_s num_steps] else []) @
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              (if do_preplay then [string_of_play_outcome play_outcome] else [])
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          in
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            one_line_proof_text ctxt 0 one_line_params ^
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            "\n\nStructured proof" ^ (commas msg |> not (null msg) ? enclose " (" ")") ^ ":\n" ^
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            Active.sendback_markup [Markup.padding_command]
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              (string_of_isar_proof ctxt subgoal subgoal_count isar_proof)
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          end)
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      end
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  in
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    if debug then
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      generate_proof_text ()
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    else
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      (case try generate_proof_text () of
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        SOME s => s
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      | NONE =>
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        one_line_proof_text ctxt 0 one_line_params ^
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        (if isar_proofs = SOME true then "\nWarning: Isar proof construction failed." else ""))
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  end
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fun isar_proof_would_be_a_good_idea smt_proofs (meth, play) =
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  (case play of
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    Played _ => meth = SMT2_Method andalso smt_proofs <> SOME true
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  | Play_Timed_Out time => Time.> (time, Time.zeroTime)
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  | Play_Failed => true)
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fun proof_text ctxt debug isar_proofs smt_proofs isar_params num_chained
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    (one_line_params as (preplay, _, _, _, _, _)) =
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  (if isar_proofs = SOME true orelse
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      (isar_proofs = NONE andalso isar_proof_would_be_a_good_idea smt_proofs preplay) then
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     isar_proof_text ctxt debug isar_proofs smt_proofs isar_params
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   else
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     one_line_proof_text ctxt num_chained) one_line_params
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end;