author  blanchet 
Tue, 14 Sep 2010 19:38:44 +0200  
changeset 39370  f8292d3020db 
parent 39005  42fcb25de082 
child 39452  70a57e40f795 
permissions  rwrr 
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(* Title: HOL/Tools/Sledgehammer/sledgehammer_translate.ML 
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Author: Fabian Immler, TU Muenchen 
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Author: Makarius 
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Author: Jasmin Blanchette, TU Muenchen 
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Translation of HOL to FOL. 
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*) 
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signature SLEDGEHAMMER_TRANSLATE = 
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sig 
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type 'a problem = 'a ATP_Problem.problem 
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type fol_formula 
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val axiom_prefix : string 
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val conjecture_prefix : string 
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val helper_prefix : string 
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val class_rel_clause_prefix : string 
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val arity_clause_prefix : string 
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val tfrees_name : string 
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val prepare_axiom : 
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Proof.context > (string * 'a) * thm 
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> term * ((string * 'a) * fol_formula) option 

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val prepare_problem : 
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Proof.context > bool > bool > bool > bool > term list > term 
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> (term * ((string * 'a) * fol_formula) option) list 
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> string problem * string Symtab.table * int * (string * 'a) list vector 
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end; 
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structure Sledgehammer_Translate : SLEDGEHAMMER_TRANSLATE = 
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struct 
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open ATP_Problem 
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open Metis_Clauses 
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open Sledgehammer_Util 
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val axiom_prefix = "ax_" 
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val conjecture_prefix = "conj_" 
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val helper_prefix = "help_" 
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val class_rel_clause_prefix = "clrel_"; 
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val arity_clause_prefix = "arity_" 
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val tfrees_name = "tfrees" 
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(* Freshness almost guaranteed! *) 
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val sledgehammer_weak_prefix = "Sledgehammer:" 
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type fol_formula = 
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{name: string, 
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kind: kind, 
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combformula: (name, combterm) formula, 
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ctypes_sorts: typ list} 
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fun mk_anot phi = AConn (ANot, [phi]) 
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fun mk_aconn c phi1 phi2 = AConn (c, [phi1, phi2]) 
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fun mk_ahorn [] phi = phi 
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 mk_ahorn (phi :: phis) psi = 
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AConn (AImplies, [fold (mk_aconn AAnd) phis phi, psi]) 
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fun combformula_for_prop thy = 
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let 
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val do_term = combterm_from_term thy 
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fun do_quant bs q s T t' = 
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let val s = Name.variant (map fst bs) s in 
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do_formula ((s, T) :: bs) t' 
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#>> (fn phi => AQuant (q, [`make_bound_var s], phi)) 
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end 
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and do_conn bs c t1 t2 = 
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do_formula bs t1 ##>> do_formula bs t2 
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#>> (fn (phi1, phi2) => AConn (c, [phi1, phi2])) 
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and do_formula bs t = 
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case t of 
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@{const Not} $ t1 => 
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do_formula bs t1 #>> (fn phi => AConn (ANot, [phi])) 
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 Const (@{const_name All}, _) $ Abs (s, T, t') => 
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do_quant bs AForall s T t' 
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 Const (@{const_name Ex}, _) $ Abs (s, T, t') => 
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do_quant bs AExists s T t' 
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 @{const HOL.conj} $ t1 $ t2 => do_conn bs AAnd t1 t2 
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 @{const HOL.disj} $ t1 $ t2 => do_conn bs AOr t1 t2 
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 @{const HOL.implies} $ t1 $ t2 => do_conn bs AImplies t1 t2 
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 Const (@{const_name HOL.eq}, Type (_, [@{typ bool}, _])) $ t1 $ t2 => 
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do_conn bs AIff t1 t2 
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 _ => (fn ts => do_term bs (Envir.eta_contract t) 
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>> AAtom > union (op =) ts) 
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in do_formula [] end 
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val presimplify_term = prop_of o Meson.presimplify oo Skip_Proof.make_thm 
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fun concealed_bound_name j = sledgehammer_weak_prefix ^ Int.toString j 
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fun conceal_bounds Ts t = 
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subst_bounds (map (Free o apfst concealed_bound_name) 
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(0 upto length Ts  1 ~~ Ts), t) 
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fun reveal_bounds Ts = 
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subst_atomic (map (fn (j, T) => (Free (concealed_bound_name j, T), Bound j)) 
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(0 upto length Ts  1 ~~ Ts)) 
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(* Removes the lambdas from an equation of the form "t = (%x. u)". 
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(Cf. "extensionalize_theorem" in "Clausifier".) *) 
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fun extensionalize_term t = 
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let 
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fun aux j (@{const Trueprop} $ t') = @{const Trueprop} $ aux j t' 
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 aux j (t as Const (s, Type (_, [Type (_, [_, T']), 
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Type (_, [_, res_T])])) 
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$ t2 $ Abs (var_s, var_T, t')) = 
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if s = @{const_name HOL.eq} orelse s = @{const_name "=="} then 
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let val var_t = Var ((var_s, j), var_T) in 
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Const (s, T' > T' > res_T) 
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$ betapply (t2, var_t) $ subst_bound (var_t, t') 
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> aux (j + 1) 
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end 
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else 
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t 
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 aux _ t = t 
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in aux (maxidx_of_term t + 1) t end 
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fun introduce_combinators_in_term ctxt kind t = 
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let val thy = ProofContext.theory_of ctxt in 
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if Meson.is_fol_term thy t then 
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t 
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else 
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let 
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fun aux Ts t = 
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case t of 
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@{const Not} $ t1 => @{const Not} $ aux Ts t1 
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124 
 (t0 as Const (@{const_name All}, _)) $ Abs (s, T, t') => 
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125 
t0 $ Abs (s, T, aux (T :: Ts) t') 
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 (t0 as Const (@{const_name All}, _)) $ t1 => 
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aux Ts (t0 $ eta_expand Ts t1 1) 
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128 
 (t0 as Const (@{const_name Ex}, _)) $ Abs (s, T, t') => 
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t0 $ Abs (s, T, aux (T :: Ts) t') 
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 (t0 as Const (@{const_name Ex}, _)) $ t1 => 
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aux Ts (t0 $ eta_expand Ts t1 1) 
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 (t0 as @{const HOL.conj}) $ t1 $ t2 => t0 $ aux Ts t1 $ aux Ts t2 
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 (t0 as @{const HOL.disj}) $ t1 $ t2 => t0 $ aux Ts t1 $ aux Ts t2 
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 (t0 as @{const HOL.implies}) $ t1 $ t2 => t0 $ aux Ts t1 $ aux Ts t2 
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 (t0 as Const (@{const_name HOL.eq}, Type (_, [@{typ bool}, _]))) 
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136 
$ t1 $ t2 => 
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137 
t0 $ aux Ts t1 $ aux Ts t2 
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138 
 _ => if not (exists_subterm (fn Abs _ => true  _ => false) t) then 
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139 
t 
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140 
else 
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141 
t > conceal_bounds Ts 
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142 
> Envir.eta_contract 
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143 
> cterm_of thy 
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144 
> Clausifier.introduce_combinators_in_cterm 
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145 
> prop_of > Logic.dest_equals > snd 
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146 
> reveal_bounds Ts 
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val (t, ctxt') = Variable.import_terms true [t] ctxt >> the_single 
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148 
in t > aux [] > singleton (Variable.export_terms ctxt' ctxt) end 
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149 
handle THM _ => 
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150 
(* A type variable of sort "{}" will make abstraction fail. *) 
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151 
if kind = Conjecture then HOLogic.false_const 
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152 
else HOLogic.true_const 
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153 
end 
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154 

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155 
(* Metis's use of "resolve_tac" freezes the schematic variables. We simulate the 
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same in Sledgehammer to prevent the discovery of unreplable proofs. *) 
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157 
fun freeze_term t = 
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158 
let 
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159 
fun aux (t $ u) = aux t $ aux u 
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160 
 aux (Abs (s, T, t)) = Abs (s, T, aux t) 
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161 
 aux (Var ((s, i), T)) = 
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162 
Free (sledgehammer_weak_prefix ^ s ^ "_" ^ string_of_int i, T) 
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163 
 aux t = t 
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in t > exists_subterm is_Var t ? aux end 
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165 

38604  166 
(* "Object_Logic.atomize_term" isn't as powerful as it could be; for example, 
167 
it leaves metaequalities over "prop"s alone. *) 

38605  168 
val atomize_term = 
169 
let 

170 
fun aux (@{const Trueprop} $ t1) = t1 

171 
 aux (Const (@{const_name all}, _) $ Abs (s, T, t')) = 

172 
HOLogic.all_const T $ Abs (s, T, aux t') 

173 
 aux (@{const "==>"} $ t1 $ t2) = HOLogic.mk_imp (pairself aux (t1, t2)) 

174 
 aux (Const (@{const_name "=="}, Type (_, [@{typ prop}, _])) $ t1 $ t2) = 

175 
HOLogic.eq_const HOLogic.boolT $ aux t1 $ aux t2 

176 
 aux (Const (@{const_name "=="}, Type (_, [T, _])) $ t1 $ t2) = 

177 
HOLogic.eq_const T $ t1 $ t2 

178 
 aux _ = raise Fail "aux" 

179 
in perhaps (try aux) end 

38604  180 

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(* making axiom and conjecture formulas *) 
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fun make_formula ctxt presimp name kind t = 
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183 
let 
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184 
val thy = ProofContext.theory_of ctxt 
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185 
val t = t > Envir.beta_eta_contract 
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186 
> transform_elim_term 
38604  187 
> atomize_term 
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188 
val need_trueprop = (fastype_of t = HOLogic.boolT) 
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189 
val t = t > need_trueprop ? HOLogic.mk_Trueprop 
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190 
> extensionalize_term 
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191 
> presimp ? presimplify_term thy 
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192 
> perhaps (try (HOLogic.dest_Trueprop)) 
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193 
> introduce_combinators_in_term ctxt kind 
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194 
> kind <> Axiom ? freeze_term 
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195 
val (combformula, ctypes_sorts) = combformula_for_prop thy t [] 
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196 
in 
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197 
{name = name, combformula = combformula, kind = kind, 
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198 
ctypes_sorts = ctypes_sorts} 
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199 
end 
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200 

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201 
fun make_axiom ctxt presimp ((name, loc), th) = 
38618  202 
case make_formula ctxt presimp name Axiom (prop_of th) of 
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{combformula = AAtom (CombConst (("c_True", _), _, _)), ...} => NONE 
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204 
 formula => SOME ((name, loc), formula) 
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fun make_conjecture ctxt ts = 
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let val last = length ts  1 in 
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207 
map2 (fn j => make_formula ctxt true (Int.toString j) 
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(if j = last then Conjecture else Hypothesis)) 
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209 
(0 upto last) ts 
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210 
end 
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211 

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212 
(** Helper facts **) 
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213 

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214 
fun count_combterm (CombConst ((s, _), _, _)) = 
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215 
Symtab.map_entry s (Integer.add 1) 
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216 
 count_combterm (CombVar _) = I 
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217 
 count_combterm (CombApp (t1, t2)) = fold count_combterm [t1, t2] 
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218 
fun count_combformula (AQuant (_, _, phi)) = count_combformula phi 
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219 
 count_combformula (AConn (_, phis)) = fold count_combformula phis 
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220 
 count_combformula (AAtom tm) = count_combterm tm 
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221 
fun count_fol_formula ({combformula, ...} : fol_formula) = 
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222 
count_combformula combformula 
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223 

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224 
val optional_helpers = 
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225 
[(["c_COMBI"], @{thms COMBI_def}), 
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226 
(["c_COMBK"], @{thms COMBK_def}), 
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(["c_COMBB"], @{thms COMBB_def}), 
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(["c_COMBC"], @{thms COMBC_def}), 
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229 
(["c_COMBS"], @{thms COMBS_def})] 
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230 
val optional_typed_helpers = 
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231 
[(["c_True", "c_False", "c_If"], @{thms True_or_False}), 
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232 
(["c_If"], @{thms if_True if_False})] 
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encode "fequal" reasoning rules in Metis problem, just as is done for Sledgehammer  otherwise any proof that relies on "fequal" found by Sledgehammer can't be reconstructed
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233 
val mandatory_helpers = @{thms fequal_def} 
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234 

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235 
val init_counters = 
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236 
[optional_helpers, optional_typed_helpers] > maps (maps fst) 
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237 
> sort_distinct string_ord > map (rpair 0) > Symtab.make 
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238 

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239 
fun get_helper_facts ctxt is_FO full_types conjectures axioms = 
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240 
let 
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241 
val ct = fold (fold count_fol_formula) [conjectures, axioms] init_counters 
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242 
fun is_needed c = the (Symtab.lookup ct c) > 0 
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243 
fun baptize th = ((Thm.get_name_hint th, false), th) 
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244 
in 
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245 
(optional_helpers 
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246 
> full_types ? append optional_typed_helpers 
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247 
> maps (fn (ss, ths) => 
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248 
if exists is_needed ss then map baptize ths else [])) @ 
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249 
(if is_FO then [] else map baptize mandatory_helpers) 
38618  250 
> map_filter (Option.map snd o make_axiom ctxt false) 
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251 
end 
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fun prepare_axiom ctxt (ax as (_, th)) = (prop_of th, make_axiom ctxt true ax) 
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fun prepare_formulas ctxt full_types hyp_ts concl_t axioms = 
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let 
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val thy = ProofContext.theory_of ctxt 
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val (axiom_ts, prepared_axioms) = ListPair.unzip axioms 
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(* Remove existing axioms from the conjecture, as this can dramatically 

260 
boost an ATP's performance (for some reason). *) 

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val hyp_ts = hyp_ts > filter_out (member (op aconv) axiom_ts) 

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val goal_t = Logic.list_implies (hyp_ts, concl_t) 
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val is_FO = Meson.is_fol_term thy goal_t 
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val subs = tfree_classes_of_terms [goal_t] 
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val supers = tvar_classes_of_terms axiom_ts 
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val tycons = type_consts_of_terms thy (goal_t :: axiom_ts) 
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(* TFrees in the conjecture; TVars in the axioms *) 
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val conjectures = make_conjecture ctxt (hyp_ts @ [concl_t]) 
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val (axiom_names, axioms) = ListPair.unzip (map_filter I prepared_axioms) 
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val helper_facts = get_helper_facts ctxt is_FO full_types conjectures axioms 
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val (supers', arity_clauses) = make_arity_clauses thy tycons supers 
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val class_rel_clauses = make_class_rel_clauses thy subs supers' 
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in 
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(axiom_names > map single > Vector.fromList, 
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(conjectures, axioms, helper_facts, class_rel_clauses, arity_clauses)) 
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end 
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277 

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fun wrap_type ty t = ATerm ((type_wrapper_name, type_wrapper_name), [ty, t]) 
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279 

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fun fo_term_for_combtyp (CombTVar name) = ATerm (name, []) 
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 fo_term_for_combtyp (CombTFree name) = ATerm (name, []) 
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 fo_term_for_combtyp (CombType (name, tys)) = 
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ATerm (name, map fo_term_for_combtyp tys) 
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284 

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fun fo_literal_for_type_literal (TyLitVar (class, name)) = 
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(true, ATerm (class, [ATerm (name, [])])) 
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 fo_literal_for_type_literal (TyLitFree (class, name)) = 
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(true, ATerm (class, [ATerm (name, [])])) 
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289 

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fun formula_for_fo_literal (pos, t) = AAtom t > not pos ? mk_anot 
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291 

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fun fo_term_for_combterm full_types = 
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let 
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fun aux top_level u = 
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let 
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val (head, args) = strip_combterm_comb u 
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val (x, ty_args) = 
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case head of 
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CombConst (name as (s, s'), _, ty_args) => 
38496  300 
let val ty_args = if full_types then [] else ty_args in 
301 
if s = "equal" then 

302 
if top_level andalso length args = 2 then (name, []) 

303 
else (("c_fequal", @{const_name fequal}), ty_args) 

304 
else if top_level then 

305 
case s of 

306 
"c_False" => (("$false", s'), []) 

307 
 "c_True" => (("$true", s'), []) 

308 
 _ => (name, ty_args) 

309 
else 

310 
(name, ty_args) 

311 
end 

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 CombVar (name, _) => (name, []) 
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 CombApp _ => raise Fail "impossible \"CombApp\"" 
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val t = ATerm (x, map fo_term_for_combtyp ty_args @ 
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map (aux false) args) 
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in 
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if full_types then wrap_type (fo_term_for_combtyp (combtyp_of u)) t else t 
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end 
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in aux true end 
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320 

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fun formula_for_combformula full_types = 
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let 
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fun aux (AQuant (q, xs, phi)) = AQuant (q, xs, aux phi) 
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 aux (AConn (c, phis)) = AConn (c, map aux phis) 
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 aux (AAtom tm) = AAtom (fo_term_for_combterm full_types tm) 
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in aux end 
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fun formula_for_axiom full_types 
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({combformula, ctypes_sorts, ...} : fol_formula) = 
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mk_ahorn (map (formula_for_fo_literal o fo_literal_for_type_literal) 
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(type_literals_for_types ctypes_sorts)) 
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(formula_for_combformula full_types combformula) 
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333 

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fun problem_line_for_fact prefix full_types (formula as {name, kind, ...}) = 
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Fof (prefix ^ ascii_of name, kind, formula_for_axiom full_types formula) 
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336 

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fun problem_line_for_class_rel_clause (ClassRelClause {name, subclass, 
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superclass, ...}) = 
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let val ty_arg = ATerm (("T", "T"), []) in 
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Fof (class_rel_clause_prefix ^ ascii_of name, Axiom, 
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AConn (AImplies, [AAtom (ATerm (subclass, [ty_arg])), 
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AAtom (ATerm (superclass, [ty_arg]))])) 
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343 
end 
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344 

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fun fo_literal_for_arity_literal (TConsLit (c, t, args)) = 
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(true, ATerm (c, [ATerm (t, map (fn arg => ATerm (arg, [])) args)])) 
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 fo_literal_for_arity_literal (TVarLit (c, sort)) = 
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(false, ATerm (c, [ATerm (sort, [])])) 
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349 

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fun problem_line_for_arity_clause (ArityClause {name, conclLit, premLits, 
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...}) = 
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Fof (arity_clause_prefix ^ ascii_of name, Axiom, 
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mk_ahorn (map (formula_for_fo_literal o apfst not 
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o fo_literal_for_arity_literal) premLits) 
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(formula_for_fo_literal 
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(fo_literal_for_arity_literal conclLit))) 
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357 

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fun problem_line_for_conjecture full_types 
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({name, kind, combformula, ...} : fol_formula) = 
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Fof (conjecture_prefix ^ name, kind, 
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formula_for_combformula full_types combformula) 
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362 

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fun free_type_literals_for_conjecture ({ctypes_sorts, ...} : fol_formula) = 
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map fo_literal_for_type_literal (type_literals_for_types ctypes_sorts) 
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365 

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fun problem_line_for_free_type lit = 
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Fof (tfrees_name, Hypothesis, formula_for_fo_literal lit) 
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fun problem_lines_for_free_types conjectures = 
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let 
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val litss = map free_type_literals_for_conjecture conjectures 
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val lits = fold (union (op =)) litss [] 
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in map problem_line_for_free_type lits end 
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373 

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(** "hBOOL" and "hAPP" **) 
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type const_info = {min_arity: int, max_arity: int, sub_level: bool} 
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377 

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fun consider_term top_level (ATerm ((s, _), ts)) = 
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(if is_tptp_variable s then 
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I 
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else 
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let val n = length ts in 
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Symtab.map_default 
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(s, {min_arity = n, max_arity = 0, sub_level = false}) 
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(fn {min_arity, max_arity, sub_level} => 
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{min_arity = Int.min (n, min_arity), 
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387 
max_arity = Int.max (n, max_arity), 
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388 
sub_level = sub_level orelse not top_level}) 
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389 
end) 
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390 
#> fold (consider_term (top_level andalso s = type_wrapper_name)) ts 
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391 
fun consider_formula (AQuant (_, _, phi)) = consider_formula phi 
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392 
 consider_formula (AConn (_, phis)) = fold consider_formula phis 
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393 
 consider_formula (AAtom tm) = consider_term true tm 
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394 

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395 
fun consider_problem_line (Fof (_, _, phi)) = consider_formula phi 
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396 
fun consider_problem problem = fold (fold consider_problem_line o snd) problem 
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397 

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398 
fun const_table_for_problem explicit_apply problem = 
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399 
if explicit_apply then NONE 
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400 
else SOME (Symtab.empty > consider_problem problem) 
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401 

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402 
fun min_arity_of thy full_types NONE s = 
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403 
(if s = "equal" orelse s = type_wrapper_name orelse 
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404 
String.isPrefix type_const_prefix s orelse 
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405 
String.isPrefix class_prefix s then 
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406 
16383 (* large number *) 
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407 
else if full_types then 
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408 
0 
38748  409 
else case strip_prefix_and_unascii const_prefix s of 
38282
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410 
SOME s' => num_type_args thy (invert_const s') 
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411 
 NONE => 0) 
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412 
 min_arity_of _ _ (SOME the_const_tab) s = 
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413 
case Symtab.lookup the_const_tab s of 
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414 
SOME ({min_arity, ...} : const_info) => min_arity 
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415 
 NONE => 0 
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416 

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417 
fun full_type_of (ATerm ((s, _), [ty, _])) = 
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418 
if s = type_wrapper_name then ty else raise Fail "expected type wrapper" 
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419 
 full_type_of _ = raise Fail "expected type wrapper" 
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420 

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421 
fun list_hAPP_rev _ t1 [] = t1 
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422 
 list_hAPP_rev NONE t1 (t2 :: ts2) = 
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423 
ATerm (`I "hAPP", [list_hAPP_rev NONE t1 ts2, t2]) 
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424 
 list_hAPP_rev (SOME ty) t1 (t2 :: ts2) = 
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425 
let val ty' = ATerm (`make_fixed_type_const @{type_name fun}, 
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426 
[full_type_of t2, ty]) in 
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427 
ATerm (`I "hAPP", [wrap_type ty' (list_hAPP_rev (SOME ty') t1 ts2), t2]) 
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428 
end 
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429 

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430 
fun repair_applications_in_term thy full_types const_tab = 
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431 
let 
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432 
fun aux opt_ty (ATerm (name as (s, _), ts)) = 
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433 
if s = type_wrapper_name then 
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434 
case ts of 
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435 
[t1, t2] => ATerm (name, [aux NONE t1, aux (SOME t1) t2]) 
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436 
 _ => raise Fail "malformed type wrapper" 
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437 
else 
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438 
let 
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439 
val ts = map (aux NONE) ts 
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440 
val (ts1, ts2) = chop (min_arity_of thy full_types const_tab s) ts 
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441 
in list_hAPP_rev opt_ty (ATerm (name, ts1)) (rev ts2) end 
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442 
in aux NONE end 
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443 

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444 
fun boolify t = ATerm (`I "hBOOL", [t]) 
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445 

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446 
(* True if the constant ever appears outside of the toplevel position in 
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447 
literals, or if it appears with different arities (e.g., because of different 
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448 
type instantiations). If false, the constant always receives all of its 
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449 
arguments and is used as a predicate. *) 
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450 
fun is_predicate NONE s = 
38589
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451 
s = "equal" orelse s = "$false" orelse s = "$true" orelse 
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452 
String.isPrefix type_const_prefix s orelse String.isPrefix class_prefix s 
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453 
 is_predicate (SOME the_const_tab) s = 
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454 
case Symtab.lookup the_const_tab s of 
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455 
SOME {min_arity, max_arity, sub_level} => 
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456 
not sub_level andalso min_arity = max_arity 
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457 
 NONE => false 
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458 

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459 
fun repair_predicates_in_term const_tab (t as ATerm ((s, _), ts)) = 
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460 
if s = type_wrapper_name then 
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461 
case ts of 
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462 
[_, t' as ATerm ((s', _), _)] => 
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463 
if is_predicate const_tab s' then t' else boolify t 
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464 
 _ => raise Fail "malformed type wrapper" 
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465 
else 
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466 
t > not (is_predicate const_tab s) ? boolify 
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467 

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468 
fun close_universally phi = 
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469 
let 
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470 
fun term_vars bounds (ATerm (name as (s, _), tms)) = 
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471 
(is_tptp_variable s andalso not (member (op =) bounds name)) 
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472 
? insert (op =) name 
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473 
#> fold (term_vars bounds) tms 
38678
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474 
fun formula_vars bounds (AQuant (_, xs, phi)) = 
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475 
formula_vars (xs @ bounds) phi 
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476 
 formula_vars bounds (AConn (_, phis)) = fold (formula_vars bounds) phis 
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477 
 formula_vars bounds (AAtom tm) = term_vars bounds tm 
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478 
in 
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479 
case formula_vars [] phi [] of [] => phi  xs => AQuant (AForall, xs, phi) 
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480 
end 
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481 

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482 
fun repair_formula thy explicit_forall full_types const_tab = 
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483 
let 
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484 
fun aux (AQuant (q, xs, phi)) = AQuant (q, xs, aux phi) 
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485 
 aux (AConn (c, phis)) = AConn (c, map aux phis) 
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486 
 aux (AAtom tm) = 
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487 
AAtom (tm > repair_applications_in_term thy full_types const_tab 
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488 
> repair_predicates_in_term const_tab) 
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489 
in aux #> explicit_forall ? close_universally end 
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490 

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491 
fun repair_problem_line thy explicit_forall full_types const_tab 
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492 
(Fof (ident, kind, phi)) = 
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493 
Fof (ident, kind, repair_formula thy explicit_forall full_types const_tab phi) 
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494 
fun repair_problem_with_const_table thy = 
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495 
map o apsnd o map ooo repair_problem_line thy 
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496 

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497 
fun repair_problem thy explicit_forall full_types explicit_apply problem = 
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498 
repair_problem_with_const_table thy explicit_forall full_types 
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499 
(const_table_for_problem explicit_apply problem) problem 
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500 

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501 
fun prepare_problem ctxt readable_names explicit_forall full_types 
39005  502 
explicit_apply hyp_ts concl_t axioms = 
38282
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503 
let 
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504 
val thy = ProofContext.theory_of ctxt 
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505 
val (axiom_names, (conjectures, axioms, helper_facts, class_rel_clauses, 
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506 
arity_clauses)) = 
39005  507 
prepare_formulas ctxt full_types hyp_ts concl_t axioms 
38282
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508 
val axiom_lines = map (problem_line_for_fact axiom_prefix full_types) axioms 
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509 
val helper_lines = 
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510 
map (problem_line_for_fact helper_prefix full_types) helper_facts 
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511 
val conjecture_lines = 
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512 
map (problem_line_for_conjecture full_types) conjectures 
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513 
val tfree_lines = problem_lines_for_free_types conjectures 
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514 
val class_rel_lines = 
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515 
map problem_line_for_class_rel_clause class_rel_clauses 
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516 
val arity_lines = map problem_line_for_arity_clause arity_clauses 
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517 
(* Reordering these might or might not confuse the proof reconstruction 
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518 
code or the SPASS Flotter hack. *) 
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519 
val problem = 
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520 
[("Relevant facts", axiom_lines), 
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521 
("Class relationships", class_rel_lines), 
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522 
("Arity declarations", arity_lines), 
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523 
("Helper facts", helper_lines), 
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524 
("Conjectures", conjecture_lines), 
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525 
("Type variables", tfree_lines)] 
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526 
> repair_problem thy explicit_forall full_types explicit_apply 
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527 
val (problem, pool) = nice_tptp_problem readable_names problem 
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528 
val conjecture_offset = 
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529 
length axiom_lines + length class_rel_lines + length arity_lines 
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530 
+ length helper_lines 
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531 
in 
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532 
(problem, 
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533 
case pool of SOME the_pool => snd the_pool  NONE => Symtab.empty, 
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534 
conjecture_offset, axiom_names) 
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535 
end 
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536 

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537 
end; 