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PLMZ
iTypes
Commits
9e9abc95
Commit
9e9abc95
authored
Sep 24, 2019
by
André Pacak
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reordering of haskell test cases for better grouping
parent
d2ea61a8
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haskell/test/ProductTypes/TestCases.hs
haskell/test/ProductTypes/TestCases.hs
+2
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haskell/test/ProductTypes/TestCases.hs
View file @
9e9abc95
...
...
@@ -26,6 +26,8 @@ tOkRecSimple = root $ (anno (Record $ fromList [("a", Nat), ("b", (Fun Nat Nat))
tSelectionOf
::
Name
->
Term
tSelectionOf
n
=
root
$
(
sel
n
(
anno
(
Record
$
fromList
[(
"a"
,
Nat
),
(
"b"
,
(
Fun
Nat
Nat
)),
(
"c"
,
(
Prod
Nat
(
Fun
Nat
Nat
)))])
(
rec3
(
"a"
,
zero
)
(
"b"
,
(
lam
"a"
$
zero
))
(
"c"
,
(
pair
zero
(
lam
"x"
$
var
"x"
))))))
tOkRecOtherOrder
=
root
$
(
anno
(
Record
$
fromList
[(
"a"
,
Nat
),
(
"b"
,
(
Fun
Nat
Nat
))])
(
rec2
(
"b"
,
(
lam
"x"
zero
))
(
"a"
,
zero
)))
tFailArithmetic
=
root
$
(
add
(
succ
$
succ
zero
)
(
mult
(
anno
(
Fun
Nat
Nat
)
(
lam
"f"
(
var
"f"
)))
(
succ
$
succ
$
succ
$
succ
zero
)))
tFailLambdaNoAnno
=
root
$
(
anno
Nat
(
app
(
lam
"b"
(
add
(
var
"b"
)
zero
))
(
succ
$
succ
zero
)))
tFailProdInAdd
=
root
$
(
anno
Nat
(
add
(
anno
(
Prod
Nat
Nat
)
(
pair
zero
zero
))
zero
))
...
...
@@ -37,7 +39,6 @@ tFailLetInPairFst = root $ (anno (Prod (Fun Nat Nat) (Fun Nat Nat)) (pair (let'
tFailLetInPairSnd
=
root
$
(
anno
(
Prod
Nat
(
Fun
Nat
Nat
))
(
pair
(
lam
"n"
$
var
"n"
)
(
let'
"e"
zero
$
succ
$
succ
$
var
"e"
)))
tFailRecSingleWrongName
=
root
$
(
anno
(
Record
$
fromList
[(
"a"
,
Nat
)])
(
rec1
(
"b"
,
zero
)))
tOkRecOtherOrder
=
root
$
(
anno
(
Record
$
fromList
[(
"a"
,
Nat
),
(
"b"
,
(
Fun
Nat
Nat
))])
(
rec2
(
"b"
,
(
lam
"x"
zero
))
(
"a"
,
zero
)))
tFailRecIlltypedWithin
=
root
$
(
anno
(
Record
$
fromList
[(
"a"
,
(
Fun
Nat
Nat
)),
(
"b"
,
Nat
)])
(
rec2
(
"b"
,
lam
"x"
zero
)
(
"a"
,
add
zero
(
pair
zero
zero
))))
tFailUnequalNumberOfLabels
=
root
$
(
anno
(
Record
$
fromList
[(
"a"
,
Nat
),
(
"b"
,
(
Fun
Nat
Nat
))])
(
rec3
(
"a"
,
zero
)
(
"b"
,
(
lam
"x"
zero
))
(
"c"
,
zero
)))
tFailWrongSelection
=
root
$
(
sel
"x"
(
anno
(
Record
$
fromList
[(
"a"
,
Nat
),
(
"b"
,
(
Fun
Nat
Nat
))])
(
rec2
(
"a"
,
zero
)
(
"b"
,
(
lam
"x"
zero
)))))
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