diff -r 8fe3e66abf0c -r c22b85994e17 src/HOLCF/ssum0.thy
--- /dev/null	Thu Jan 01 00:00:00 1970 +0000
+++ b/src/HOLCF/ssum0.thy	Wed Jan 19 17:35:01 1994 +0100
@@ -0,0 +1,54 @@
+(*  Title: 	HOLCF/ssum0.thy
+    ID:         $Id$
+    Author: 	Franz Regensburger
+    Copyright   1993  Technische Universitaet Muenchen
+
+Strict sum
+*)
+
+Ssum0 = Cfun3 +
+
+(* new type for strict sum *)
+
+types "++" 2        (infixr 10)
+
+arities "++" :: (pcpo,pcpo)term	
+
+consts
+  Ssum		:: "(['a,'b,bool]=>bool)set"
+  Sinl_Rep	:: "['a,'a,'b,bool]=>bool"
+  Sinr_Rep	:: "['b,'a,'b,bool]=>bool"
+  Rep_Ssum	:: "('a ++ 'b) => (['a,'b,bool]=>bool)"
+  Abs_Ssum	:: "(['a,'b,bool]=>bool) => ('a ++ 'b)"
+  Isinl		:: "'a => ('a ++ 'b)"
+  Isinr		:: "'b => ('a ++ 'b)"
+  Iwhen		:: "('a->'c)=>('b->'c)=>('a ++ 'b)=> 'c"
+
+rules
+
+  Sinl_Rep_def		"Sinl_Rep == (%a.%x y p.\
+\				(~a=UU --> x=a  & p))"
+
+  Sinr_Rep_def		"Sinr_Rep == (%b.%x y p.\
+\				(~b=UU --> y=b  & ~p))"
+
+  Ssum_def		"Ssum =={f.(? a.f=Sinl_Rep(a))|(? b.f=Sinr_Rep(b))}"
+
+  (*faking a type definition... *)
+  (* "++" is isomorphic to Ssum *)
+
+  Rep_Ssum		"Rep_Ssum(p):Ssum"		
+  Rep_Ssum_inverse	"Abs_Ssum(Rep_Ssum(p)) = p"	
+  Abs_Ssum_inverse	"f:Ssum ==> Rep_Ssum(Abs_Ssum(f)) = f"
+
+   (*defining the abstract constants*)
+  Isinl_def	"Isinl(a) == Abs_Ssum(Sinl_Rep(a))"
+  Isinr_def	"Isinr(b) == Abs_Ssum(Sinr_Rep(b))"
+
+  Iwhen_def	"Iwhen(f)(g)(s) == @z.\
+\				    (s=Isinl(UU) --> z=UU)\
+\			&(!a. ~a=UU & s=Isinl(a) --> z=f[a])\  
+\			&(!b. ~b=UU & s=Isinr(b) --> z=g[b])"  
+
+end
+