diff -r f04b33ce250f -r a4dc62a46ee4 ex/PropLog.thy
--- a/ex/PropLog.thy	Tue Oct 24 14:59:17 1995 +0100
+++ /dev/null	Thu Jan 01 00:00:00 1970 +0000
@@ -1,45 +0,0 @@
-(*  Title: 	HOL/ex/PropLog.thy
-    ID:         $Id$
-    Author: 	Tobias Nipkow
-    Copyright   1994  TU Muenchen
-
-Inductive definition of propositional logic.
-*)
-
-PropLog = Finite +
-datatype
-    'a pl = false | var ('a) ("#_" [1000]) | "->" ('a pl,'a pl) (infixr 90)
-consts
-  thms :: "'a pl set => 'a pl set"
-  "|-" 	:: "['a pl set, 'a pl] => bool"	(infixl 50)
-  "|="	:: "['a pl set, 'a pl] => bool"	(infixl 50)
-  eval2	:: "['a pl, 'a set] => bool"
-  eval	:: "['a set, 'a pl] => bool"	("_[_]" [100,0] 100)
-  hyps	:: "['a pl, 'a set] => 'a pl set"
-
-translations
-  "H |- p" == "p : thms(H)"
-
-inductive "thms(H)"
-  intrs
-  H   "p:H ==> H |- p"
-  K   "H |- p->q->p"
-  S   "H |- (p->q->r) -> (p->q) -> p->r"
-  DN  "H |- ((p->false) -> false) -> p"
-  MP  "[| H |- p->q; H |- p |] ==> H |- q"
-
-defs
-  sat_def  "H |= p  ==  (!tt. (!q:H. tt[q]) --> tt[p])"
-  eval_def "tt[p] == eval2(p,tt)"
-
-primrec eval2 pl
-  eval2_false "eval2(false) = (%x.False)"
-  eval2_var   "eval2(#v) = (%tt.v:tt)"
-  eval2_imp   "eval2(p->q) = (%tt.eval2(p,tt)-->eval2(q,tt))"
-
-primrec hyps pl
-  hyps_false "hyps(false) = (%tt.{})"
-  hyps_var   "hyps(#v) = (%tt.{if(v:tt, #v, #v->false)})"
-  hyps_imp   "hyps(p->q) = (%tt.hyps(p,tt) Un hyps(q,tt))"
-
-end