src/HOL/Lex/AutoMaxChop.ML

     ID:         $Id$
     Author:     Tobias Nipkow
     Copyright   1998 TUM
 *)
 
-goal thy "delta A (xs@[y]) q = next A y (delta A xs q)";
+Goal "delta A (xs@[y]) q = next A y (delta A xs q)";
 by(Simp_tac 1);
 qed "delta_snoc";
 
-goal thy
+Goal
  "!q ps res. auto_split A (delta A ps q) res ps xs = \
 \            maxsplit (%ys. fin A (delta A ys q)) res ps xs";
 by(induct_tac "xs" 1);
 by(Simp_tac 1);
 by(asm_simp_tac (simpset() addsimps [delta_snoc RS sym]
                            delsimps [delta_append]) 1);
 qed_spec_mp "auto_split_lemma";
 
-goalw thy [accepts_def]
+Goalw [accepts_def]
  "auto_split A (start A) res [] xs = maxsplit (accepts A) res [] xs";
 by(stac ((read_instantiate [("s","start A")] delta_Nil) RS sym) 1);
 by(stac auto_split_lemma 1);
 by(Simp_tac 1);
 qed_spec_mp "auto_split_is_maxsplit";
 
-goal thy
+Goal
  "is_maxsplitter (accepts A) (%xs. auto_split A (start A) ([],xs) [] xs)";
 by(simp_tac (simpset() addsimps
         [auto_split_is_maxsplit,is_maxsplitter_maxsplit]) 1);
 qed "is_maxsplitter_auto_split";
 
-goalw thy [auto_chop_def]
+Goalw [auto_chop_def]
  "is_maxchopper (accepts A) (auto_chop A)";
 br is_maxchopper_chop 1;
 br is_maxsplitter_auto_split 1;
 qed "is_maxchopper_auto_chop";