Singletons/DataValues.hs:(0,0)-(0,0): Splicing declarations
    singletons
      [d| pr = Pair (Succ Zero) ([Zero])
          complex = Pair (Pair (Just Zero) Zero) False
          tuple = (False, Just Zero, True)
          aList = [Zero, Succ Zero, Succ (Succ Zero)]
          
          data Pair a b
            = Pair a b
            deriving Show |]
  ======>
    data Pair a b
      = Pair a b
      deriving Show
    pr = (Pair (Succ Zero)) [Zero]
    complex = (Pair ((Pair (Just Zero)) Zero)) False
    tuple = (False, Just Zero, True)
    aList = [Zero, Succ Zero, Succ (Succ Zero)]
    type PairSym2 (t :: a0123456789876543210) (t :: b0123456789876543210) =
        Pair t t
    instance SuppressUnusedWarnings PairSym1 where
      suppressUnusedWarnings _
        = snd ((GHC.Tuple.(,) PairSym1KindInference) GHC.Tuple.())
    data PairSym1 (l :: a0123456789876543210) (l :: TyFun b0123456789876543210 (Pair a0123456789876543210 b0123456789876543210))
      = forall arg. SameKind (Apply (PairSym1 l) arg) (PairSym2 l arg) =>
        PairSym1KindInference
    type instance Apply (PairSym1 l) l = Pair l l
    instance SuppressUnusedWarnings PairSym0 where
      suppressUnusedWarnings _
        = snd ((GHC.Tuple.(,) PairSym0KindInference) GHC.Tuple.())
    data PairSym0 (l :: TyFun a0123456789876543210 (TyFun b0123456789876543210 (Pair a0123456789876543210 b0123456789876543210)
                                                    -> GHC.Types.Type))
      = forall arg. SameKind (Apply PairSym0 arg) (PairSym1 arg) =>
        PairSym0KindInference
    type instance Apply PairSym0 l = PairSym1 l
    type AListSym0 = AList
    type TupleSym0 = Tuple
    type ComplexSym0 = Complex
    type PrSym0 = Pr
    type family AList where
      = Apply (Apply (:$) ZeroSym0) (Apply (Apply (:$) (Apply SuccSym0 ZeroSym0)) (Apply (Apply (:$) (Apply SuccSym0 (Apply SuccSym0 ZeroSym0))) '[]))
    type family Tuple where
      = Apply (Apply (Apply Tuple3Sym0 FalseSym0) (Apply JustSym0 ZeroSym0)) TrueSym0
    type family Complex where
      = Apply (Apply PairSym0 (Apply (Apply PairSym0 (Apply JustSym0 ZeroSym0)) ZeroSym0)) FalseSym0
    type family Pr where
      = Apply (Apply PairSym0 (Apply SuccSym0 ZeroSym0)) (Apply (Apply (:$) ZeroSym0) '[])
    sAList :: Sing AListSym0
    sTuple :: Sing TupleSym0
    sComplex :: Sing ComplexSym0
    sPr :: Sing PrSym0
    sAList
      = (applySing ((applySing ((singFun2 @(:$)) SCons)) SZero))
          ((applySing
              ((applySing ((singFun2 @(:$)) SCons))
                 ((applySing ((singFun1 @SuccSym0) SSucc)) SZero)))
             ((applySing
                 ((applySing ((singFun2 @(:$)) SCons))
                    ((applySing ((singFun1 @SuccSym0) SSucc))
                       ((applySing ((singFun1 @SuccSym0) SSucc)) SZero))))
                SNil))
    sTuple
      = (applySing
           ((applySing ((applySing ((singFun3 @Tuple3Sym0) STuple3)) SFalse))
              ((applySing ((singFun1 @JustSym0) SJust)) SZero)))
          STrue
    sComplex
      = (applySing
           ((applySing ((singFun2 @PairSym0) SPair))
              ((applySing
                  ((applySing ((singFun2 @PairSym0) SPair))
                     ((applySing ((singFun1 @JustSym0) SJust)) SZero)))
                 SZero)))
          SFalse
    sPr
      = (applySing
           ((applySing ((singFun2 @PairSym0) SPair))
              ((applySing ((singFun1 @SuccSym0) SSucc)) SZero)))
          ((applySing ((applySing ((singFun2 @(:$)) SCons)) SZero)) SNil)
    data instance Sing (z :: Pair a b)
      = forall (n :: a) (n :: b). z ~ Pair n n =>
        SPair (Sing (n :: a)) (Sing (n :: b))
    type SPair = (Sing :: Pair a b -> GHC.Types.Type)
    instance (SingKind a, SingKind b) => SingKind (Pair a b) where
      type Demote (Pair a b) = Pair (Demote a) (Demote b)
      fromSing (SPair b b) = (Pair (fromSing b)) (fromSing b)
      toSing (Pair b b)
        = case
              (GHC.Tuple.(,) (toSing b :: SomeSing a)) (toSing b :: SomeSing b)
          of {
            GHC.Tuple.(,) (SomeSing c) (SomeSing c) -> SomeSing ((SPair c) c) }
    instance (SingI n, SingI n) => SingI (Pair (n :: a) (n :: b)) where
      sing = (SPair sing) sing