2
那么,我已经定义了我自己的数据类型,它代表了Haskell中的一变量多项式。GADTs和Functor类的问题
data Polinomio a where
Pol :: (Num a) => a -> Integer -> Polinomio a -> Polinomio a
Cons :: (Num a) => a -> Polinomio a
我在这里使用GADT来约束一个变量属于Num类。 现在我想定义自己的实例为仿函数类
instance Functor Polinomio where
fmap f (Cons x) = Cons $ f x
fmap f (Pol x g p) = Pol (f x) g (fmap f p)
,它一点儿也不编译给我这样的理由:
Polinomio_GADT.hs:31:23:
Could not deduce (Num b) arising from a use of `Cons'
from the context (Num a)
bound by a pattern with constructor
Cons :: forall a. Num a => a -> Polinomio a,
in an equation for `fmap'
at Polinomio_GADT.hs:31:13-18
Possible fix:
add (Num b) to the context of
the data constructor `Cons'
or the type signature for
fmap :: (a -> b) -> Polinomio a -> Polinomio b
In the expression: Cons
In the expression: Cons $ f x
In an equation for `fmap': fmap f (Cons x) = Cons $ f x
Polinomio_GADT.hs:32:26:
Could not deduce (Num b) arising from a use of `Pol'
from the context (Num a)
bound by a pattern with constructor
Pol :: forall a.
Num a =>
a -> Integer -> Polinomio a -> Polinomio a,
in an equation for `fmap'
at Polinomio_GADT.hs:32:13-21
Possible fix:
add (Num b) to the context of
the data constructor `Pol'
or the type signature for
fmap :: (a -> b) -> Polinomio a -> Polinomio b
In the expression: Pol (f x) g (fmap f p)
In an equation for `fmap':
fmap f (Pol x g p) = Pol (f x) g (fmap f p)
In the instance declaration for `Functor Polinomio'
所以我尝试使用此约束添加到FMAP定义语言扩展InstanceSigs:
instance Functor Polinomio where
fmap :: (Num a,Num b) -> (a -> b) -> Polinomio a -> Polinomio b
fmap f (Cons x) = Cons $ f x
fmap f (Pol x g p) = Pol (f x) g (fmap f p)
,它不是从作品的编译器得到这样的:
Polinomio_GADT.hs:31:13:
Predicate `(Num a, Num b)' used as a type
In the type signature for `fmap':
fmap :: (Num a, Num b) -> (a -> b) -> Polinomio a -> Polinomio b
In the instance declaration for `Functor Polinomio'
任何想法如何解决这个问题?
您无法限制'Functor'类中的类型。 'rmonad'包中有一个'RFunctor'类,它允许限制类型,但是不能将'Polinomio'变成'Functor'。 –
一般而言,您应该对函数而不是数据类型使用类型约束。 – Ankur
在这种情况下,我应该如何处理?例如,如果我不想创建具有不支持(+)或( - )(Num Class)的类型的多项式, – ctc