From d652155ae013f36a1ee17653a8e458baad2d9c2c Mon Sep 17 00:00:00 2001
From: Checkmate50 <dgeisler50@gmail.com>
Date: Mon, 6 Jun 2016 23:14:18 -0600
Subject: Merging complete.  Everything looks good *crosses fingers*

---
 Test/test21/InterestingExamples4.bpl | 96 ++++++++++++++++++------------------
 1 file changed, 48 insertions(+), 48 deletions(-)

(limited to 'Test/test21/InterestingExamples4.bpl')

diff --git a/Test/test21/InterestingExamples4.bpl b/Test/test21/InterestingExamples4.bpl
index 941c9020..aa8993db 100644
--- a/Test/test21/InterestingExamples4.bpl
+++ b/Test/test21/InterestingExamples4.bpl
@@ -1,48 +1,48 @@
-// RUN: %boogie -typeEncoding:n -logPrefix:0n "%s" > "%t"
-// RUN: %diff "%s.n.expect" "%t"
-// RUN: %boogie -typeEncoding:p -logPrefix:0p "%s" > "%t"
-// RUN: %diff "%s.p.expect" "%t"
-// RUN: %boogie -typeEncoding:a -logPrefix:0a "%s" > "%t"
-// RUN: %diff "%s.a.expect" "%t"
-// a property that should hold according to the Boogie semantics
-// (but no automatic theorem prover will be able to prove it)
-
-
-type C a;
-
-function sameType<a,b>(x:a, y:b) returns (bool);
-
-axiom (forall<a,b> x:a, y:b :: sameType(x,y) == (exists z:a :: y==z));
-
-// Will be defined to hold whenever the type of y (i.e., b)
-// can be reached from the type of x (a) by applying the type
-// constructor C a finite number of times. In order words,
-// b = C^n(a)
-function rel<a,b>(x:a, y:b) returns (bool);
-
-function relHelp<a,b>(x:a, y:b, z:int) returns (bool);
-
-axiom (forall<a, b> x:a, y:b :: relHelp(x, y, 0) == sameType(x, y));
-axiom (forall<a, b> n:int, x:a, y:b ::
- (n >= 0 ==>
-   relHelp(x, y, n+1) ==
-   (exists<c> z:c, y' : C c :: relHelp(x, z, n) && y==y')));
-
-axiom (forall<a, b> x:a, y:b ::
- rel(x, y) == (exists n:int :: n >= 0 && relHelp(x, y, n)));
-
-// Assert that from every type we can reach a type that is
-// minimal, i.e., that cannot be reached by applying C to some
-// other type. This will only hold in well-founded type
-// hierarchies
-
-procedure P() returns () {
-  var v : C int;
-
-  assert relHelp(7, 13, 0);
-  assert rel(7, 13);
-
-  assert (forall<b> y:b :: (exists<a> x:a ::               // too hard for a theorem prover
-   rel(x, y) &&
-   (forall<c> z:c :: (rel(z, x) ==> sameType(z, x)))));
-}
+// RUN: %boogie -typeEncoding:n -logPrefix:0n "%s" > "%t"
+// RUN: %diff "%s.n.expect" "%t"
+// RUN: %boogie -typeEncoding:p -logPrefix:0p "%s" > "%t"
+// RUN: %diff "%s.p.expect" "%t"
+// RUN: %boogie -typeEncoding:a -logPrefix:0a "%s" > "%t"
+// RUN: %diff "%s.a.expect" "%t"
+// a property that should hold according to the Boogie semantics
+// (but no automatic theorem prover will be able to prove it)
+
+
+type C a;
+
+function sameType<a,b>(x:a, y:b) returns (bool);
+
+axiom (forall<a,b> x:a, y:b :: sameType(x,y) == (exists z:a :: y==z));
+
+// Will be defined to hold whenever the type of y (i.e., b)
+// can be reached from the type of x (a) by applying the type
+// constructor C a finite number of times. In order words,
+// b = C^n(a)
+function rel<a,b>(x:a, y:b) returns (bool);
+
+function relHelp<a,b>(x:a, y:b, z:int) returns (bool);
+
+axiom (forall<a, b> x:a, y:b :: relHelp(x, y, 0) == sameType(x, y));
+axiom (forall<a, b> n:int, x:a, y:b ::
+ (n >= 0 ==>
+   relHelp(x, y, n+1) ==
+   (exists<c> z:c, y' : C c :: relHelp(x, z, n) && y==y')));
+
+axiom (forall<a, b> x:a, y:b ::
+ rel(x, y) == (exists n:int :: n >= 0 && relHelp(x, y, n)));
+
+// Assert that from every type we can reach a type that is
+// minimal, i.e., that cannot be reached by applying C to some
+// other type. This will only hold in well-founded type
+// hierarchies
+
+procedure P() returns () {
+  var v : C int;
+
+  assert relHelp(7, 13, 0);
+  assert rel(7, 13);
+
+  assert (forall<b> y:b :: (exists<a> x:a ::               // too hard for a theorem prover
+   rel(x, y) &&
+   (forall<c> z:c :: (rel(z, x) ==> sameType(z, x)))));
+}
-- 
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