ROOT.ML
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     1 (*  Title: 	HOL/ROOT
       
     2     ID:         $Id$
       
     3     Author: 	Tobias Nipkow
       
     4     Copyright   1993  University of Cambridge
       
     5 
       
     6 Adds Classical Higher-order Logic to a database containing pure Isabelle. 
       
     7 Should be executed in the subdirectory HOL.
       
     8 *)
       
     9 
       
    10 val banner = "Higher-Order Logic";
       
    11 writeln banner;
       
    12 
       
    13 print_depth 1;  
       
    14 eta_contract := true;
       
    15 use_thy "hol";
       
    16 use "../Provers/hypsubst.ML";
       
    17 use "../Provers/classical.ML";
       
    18 use "../Provers/simplifier.ML";
       
    19 use "../Provers/splitter.ML";
       
    20 use "../Provers/ind.ML";
       
    21 
       
    22 (** Applying HypsubstFun to generate hyp_subst_tac **)
       
    23 
       
    24 structure Hypsubst_Data =
       
    25   struct
       
    26   (*Take apart an equality judgement; otherwise raise Match!*)
       
    27   fun dest_eq (Const("Trueprop",_) $ (Const("op =",_)  $ t $ u)) = (t,u);
       
    28 
       
    29   val imp_intr = impI
       
    30 
       
    31   (*etac rev_cut_eq moves an equality to be the last premise. *)
       
    32   val rev_cut_eq = prove_goal HOL.thy "[| a=b;  a=b ==> R |] ==> R"
       
    33    (fn prems => [ REPEAT(resolve_tac prems 1) ]);
       
    34 
       
    35   val rev_mp = rev_mp
       
    36   val subst = subst 
       
    37   val sym = sym
       
    38   end;
       
    39 
       
    40 structure Hypsubst = HypsubstFun(Hypsubst_Data);
       
    41 open Hypsubst;
       
    42 
       
    43 (** Applying ClassicalFun to create a classical prover **)
       
    44 structure Classical_Data = 
       
    45   struct
       
    46   val sizef = size_of_thm
       
    47   val mp = mp
       
    48   val not_elim = notE
       
    49   val swap = swap
       
    50   val hyp_subst_tacs=[hyp_subst_tac]
       
    51   end;
       
    52 
       
    53 structure Classical = ClassicalFun(Classical_Data);
       
    54 open Classical;
       
    55 
       
    56 (*Propositional rules*)
       
    57 val prop_cs = empty_cs addSIs [refl,TrueI,conjI,disjCI,impI,notI,iffI]
       
    58                        addSEs [conjE,disjE,impCE,FalseE,iffE];
       
    59 
       
    60 (*Quantifier rules*)
       
    61 val HOL_cs = prop_cs addSIs [allI] addIs [exI,ex1I] 
       
    62                      addSEs [exE,ex1E] addEs [allE];
       
    63 
       
    64 val HOL_dup_cs = prop_cs addSIs [allI] addIs [exCI,ex1I] 
       
    65                          addSEs [exE,ex1E] addEs [all_dupE];
       
    66 
       
    67 structure HOL_Induction = InductionFun(struct val spec=spec end);
       
    68 open HOL_Induction;
       
    69 
       
    70 use     "simpdata.ML";
       
    71 use_thy "ord";
       
    72 use_thy "set";
       
    73 use     "fun.ML";
       
    74 use     "subset.ML";
       
    75 use     "equalities.ML";
       
    76 use_thy "prod";
       
    77 use_thy "sum";
       
    78 use     "mono.ML";
       
    79 use_thy "lfp";
       
    80 use_thy "gfp";
       
    81 use_thy "trancl";
       
    82 use_thy "wf";
       
    83 use_thy "nat";
       
    84 use_thy "arith";
       
    85 use_thy "univ";
       
    86 use_thy "sexp";
       
    87 use_thy "list";
       
    88 use_thy "llist";
       
    89 
       
    90 use "../Pure/install_pp.ML";
       
    91 print_depth 8;  
       
    92 
       
    93 val HOL_build_completed = ();	(*indicate successful build*)