diff -r ddd36d9e6943 -r d3e2f532459a src/HOL/FunDef.thy
--- /dev/null	Thu Jan 01 00:00:00 1970 +0000
+++ b/src/HOL/FunDef.thy	Fri May 05 17:17:21 2006 +0200
@@ -0,0 +1,49 @@
+theory FunDef
+imports Accessible_Part
+uses 
+("Tools/function_package/fundef_common.ML")
+("Tools/function_package/fundef_lib.ML")
+("Tools/function_package/context_tree.ML")
+("Tools/function_package/fundef_prep.ML")
+("Tools/function_package/fundef_proof.ML")
+("Tools/function_package/termination.ML")
+("Tools/function_package/fundef_package.ML")
+begin
+
+lemma fundef_ex1_existence:
+assumes f_def: "\<And>x. f x \<equiv> THE y. (x,y)\<in>G"
+assumes ex1: "\<exists>!y. (x,y)\<in>G"
+shows "(x, f x)\<in>G"
+  by (simp only:f_def, rule theI', rule ex1)
+
+lemma fundef_ex1_uniqueness:
+assumes f_def: "\<And>x. f x \<equiv> THE y. (x,y)\<in>G"
+assumes ex1: "\<exists>!y. (x,y)\<in>G"
+assumes elm: "(x, h x)\<in>G"
+shows "h x = f x"
+  by (simp only:f_def, rule the1_equality[symmetric], rule ex1, rule elm)
+
+lemma fundef_ex1_iff:
+assumes f_def: "\<And>x. f x \<equiv> THE y. (x,y)\<in>G"
+assumes ex1: "\<exists>!y. (x,y)\<in>G"
+shows "((x, y)\<in>G) = (f x = y)"
+  apply (auto simp:ex1 f_def the1_equality)
+  by (rule theI', rule ex1)
+
+lemma True_implies: "(True \<Longrightarrow> PROP P) \<equiv> PROP P"
+  by simp
+
+
+use "Tools/function_package/fundef_common.ML"
+use "Tools/function_package/fundef_lib.ML"
+use "Tools/function_package/context_tree.ML"
+use "Tools/function_package/fundef_prep.ML"
+use "Tools/function_package/fundef_proof.ML"
+use "Tools/function_package/termination.ML"
+use "Tools/function_package/fundef_package.ML"
+
+setup FundefPackage.setup
+
+
+
+end