ToHaskell/test/Expr.hascasl.hs

	Expr.hascasl.hs revision 4cb3813ac7109bc622190f6b4b24706ecd378751
module HasCASLModul where
import Prelude (undefined, Show)

type Pred a = a -> ()

type Unit = ()

data A__2_M_M_G_2 = A__2_M_M_G_2
          deriving Show

data A__2_M_M_G_Q_2 = A__2_M_M_G_Q_2
            deriving Show

data A__2_M_G_2 = A__2_M_G_2
        deriving Show

data A__2_M_G_Q_2 = A__2_M_G_Q_2
          deriving Show

data A__2_m_2 = A__2_m_2
          deriving Show

data A_bool = True
        | False
        deriving Show

_2_D_B_2 :: ((), ()) -> ()
_2_D_B_2 = undefined

_2_L_I_G_2 :: ((), ()) -> ()
_2_L_I_G_2 = undefined

_2_I_2 :: (a, a) -> ()
_2_I_2 = undefined

_2_I_G_2 :: ((), ()) -> ()
_2_I_G_2 = undefined

_2_Ie_I_2 :: (a, a) -> ()
_2_Ie_I_2 = undefined

_2_B_D_2 :: ((), ()) -> ()
_2_B_D_2 = undefined

_2if_2 :: ((), ()) -> ()
_2if_2 = undefined

_2when_2else_2 :: (a, (), a) -> a
_2when_2else_2 = undefined

a :: A_bool
a = True

b2 :: A_bool -> A_bool
b2 = \ x -> (x :: A_bool)

b :: A_bool
b = let x = True
    y = False
    z = (x :: A_bool)
      in True

def_2 :: a -> ()
def_2 = undefined

false :: ()
false = undefined

if_2then_2else_2 :: ((), a, a) -> a
if_2then_2else_2 = undefined

not_2 :: () -> ()
not_2 = undefined

notA :: A_bool
notA
  = case a of
    True -> False
    False -> True

true :: ()
true = undefined