How to avoid default return value when accessing a non-existent field with lenses? - haskell

I love Lens library and I love how it works, but sometimes it introduces so many problems, that I regret I ever started using it. Lets look at this simple example:
{-# LANGUAGE TemplateHaskell #-}
import Control.Lens
data Data = A { _x :: String, _y :: String }
| B { _x :: String }
makeLenses ''Data
main = do
let b = B "x"
print $ view y b
it outputs:
""
And now imagine - we've got a datatype and we refactor it - by changing some names. Instead of getting error (in runtime, like with normal accessors) that this name does not longer apply to particular data constructor, lenses use mempty from Monoid to create default object, so we get strange results instead of error. Debugging something like this is almost impossible.
Is there any way to fix this behaviour? I know there are some special operators to get the behaviour I want, but all "normal" looking functions from lenses are just horrible. Should I just override them with my custom module or is there any nicer method?
As a sidenote: I want to be able to read and set the arguments using lens syntax, but just remove the behaviour of automatic result creating when field is missing.

It sounds like you just want to recover the exception behavior. I vaguely recall that this is how view once worked. If so, I expect a reasonable choice was made with the change.
Normally I end up working with (^?) in the cases you are talking about:
> b ^? y
Nothing
If you want the exception behavior you can use ^?!
> b ^?! y
"*** Exception: (^?!): empty Fold
I prefer to use ^? to avoid partial functions and exceptions, similar to how it is commonly advised to stay away from head, last, !! and other partial functions.

Yes, I too have found it a bit odd that view works for Traversals by concatenating the targets. I think this is because of the instance Monoid m => Applicative (Const m). You can write your own view equivalent that doesn't have this behaviour by writing your own Const equivalent that doesn't have this instance.
Perhaps one workaround would be to provide a type signature for y, so know know exactly what it is. If you had this then your "pathological" use of view wouldn't compile.
data Data = A { _x :: String, _y' :: String }
| B { _x :: String }
makeLenses ''Data
y :: Lens' Data String
y = y'

You can do this by defining your own view1 operator. It doesn't exist in the lens package, but it's easy to define locally.
{-# LANGUAGE TemplateHaskell #-}
import Control.Lens
data Data = A { _x :: String, _y :: String }
| B { _x :: String }
makeLenses ''Data
newtype Get a b = Get { unGet :: a }
instance Functor (Get a) where
fmap _ (Get x) = Get x
view1 :: LensLike' (Get a) s a -> s -> a
view1 l = unGet . l Get
works :: Data -> String
works = view1 x
-- fails :: Data -> String
-- fails = view1 y
-- Bug.hs:23:15:
-- No instance for (Control.Applicative.Applicative (Get String))
-- arising from a use of ‘y’

Related

Set specific properties for data in Haskell

Let us say I want to make a ADT as follows in Haskell:
data Properties = Property String [String]
deriving (Show,Eq)
I want to know if it is possible to give the second list a bounded and enumerated property? Basically the first element of the list will be the minBound and the last element will be the maxBound. I am trying,
data Properties a = Property String [a]
deriving (Show, Eq)
instance Bounded (Properties a) where
minBound a = head a
maxBound a = (head . reverse) a
But not having much luck.
Well no, you can't do quite what you're asking, but maybe you'll find inspiration in this other neat trick.
{-# language ScopedTypeVariables, FlexibleContexts, UndecidableInstances #-}
import Data.Reflection -- from the reflection package
import qualified Data.List.NonEmpty as NE
import Data.List.NonEmpty (NonEmpty (..))
import Data.Proxy
-- Just the plain string part
newtype Pstring p = P String deriving Eq
-- Those properties you're interested in. It will
-- only be possible to produce bounds if there's at
-- least one property, so NonEmpty makes more sense
-- than [].
type Props = NonEmpty String
-- This is just to make a Show instance that does
-- what you seem to want easier to write. It's not really
-- necessary.
data Properties = Property String [String] deriving Show
Now we get to the key part, where we use reflection to produce class instances that can depend on run-time values. Roughly speaking, you can think of
Reifies x t => ...
as being a class-level version of
\(x :: t) -> ...
Because it operates at the class level, you can use it to parametrize instances. Since Reifies x t binds a type variable x, rather than a term variable, you need to use reflect to actually get the value back. If you happen to have a value on hand whose type ends in p, then you can just apply reflect to that value. Otherwise, you can always magic up a Proxy :: Proxy p to do the job.
-- If some Props are "in the air" tied to the type p,
-- then we can show them along with the string.
instance Reifies p Props => Show (Pstring p) where
showsPrec k p#(P str) =
showsPrec k $ Property str (NE.toList $ reflect p)
-- If some Props are "in the air" tied to the type p,
-- then we can give Pstring p a Bounded instance.
instance Reifies p Props => Bounded (Pstring p) where
minBound = P $ NE.head (reflect (Proxy :: Proxy p))
maxBound = P $ NE.last (reflect (Proxy :: Proxy p))
Now we need to have a way to actually bind types that can be passed to the type-level lambdas. This is done using the reify function. So let's throw some Props into the air and then let the butterfly nets get them back.
main :: IO ()
main = reify ("Hi" :| ["how", "are", "you"]) $
\(_ :: Proxy p) -> do
print (minBound :: Pstring p)
print (maxBound :: Pstring p)
./dfeuer#squirrel:~/src> ./WeirdBounded
Property "Hi" ["Hi","how","are","you"]
Property "you" ["Hi","how","are","you"]
You can think of reify x $ \(p :: Proxy p) -> ... as binding a type p to the value x; you can then pass the type p where you like by constraining things to have types involving p.
If you're just doing a couple of things, all this machinery is way more than necessary. Where it gets nice is when you're performing lots of operations with values that have phantom types carrying extra information. In many cases, you can avoid most of the explicit applications of reflect and the explicit proxy handling, because type inference just takes care of it all for you. For a good example of this technique in action, see the hyperloglog package. Configuration information for the HyperLogLog data structure is carried in a type parameter; this guarantees, at compile time, that only similarly configured structures are merged with each other.

Functions with higher kinds?

Suppose the following data types are defined:
data X a = X {getX :: a}
data Y a = Y {getY :: a}
data Z a = Z {getZ :: a}
Must there be three separate functions, getX, getY, and getZ? It seems to me that there could be a function defined something like this:
get :: forall (τ :: (* -> *)) (a :: *). τ a -> a
get (_ x) = x
Obviously this is not valid standard Haskell, but there are so many extensions to GHC that seem like they might have a solution (RankNTypes,ExistentialQuantification,DataKinds,etc.). Besides the simple reason of avoiding a tiny amount of typing, there is the benefit of avoiding the namespace pollution that the record solution creates. I suppose this is really just a more implicit solution than using a type class like this:
class Get f where
get :: f a -> a
However, it appears that defining a generic function would be more useful than a type class, because the fact that it is implicitly defined means it could be used in many more places, in the same way that ($) or (.) is used. So my question has three parts: is there a way to accomplish this, is it a good idea, and if not, what is a better way?
How about this type?
newtype Pred a = Pred (a -> Bool)
Or this one?
data Proxy a = Proxy
There's no way to get an a out of a Pred a. You can only put as in. Likewise, there's no way to get an a out of a Proxy a, because there aren't any as inside it.
So a function get :: forall f a. f a -> a can't exist in general. You need to use a type class to distinguish between those types f from which you can extract an a and those from which you can't.
Well, that unconstrained generic type of get certainly can't work. This would also allow you to extract, say, a Void value from Const () :: Const () Void.
You can however obtain a suitably constrained version of this function quite simply with generics. You still need a type class, but not need to define instances in the traditional sense. It ultimately looks like this:
{-# LANGUAGE TypeFamilies, DeriveGeneric, DeriveAnyClass #-}
import GHC.Generics
class Get τ where
get :: τ a -> a
data X a = X a deriving (Generic1, Get)
data Y a = Y a deriving (Generic1, Get)
data Z a = Z a deriving (Generic1, Get)
To actually get this to work, we only need two weird representation-type instances:
instance Get f => Get (M1 i t f) where get = get . unM1
instance Get Par1 where get = unPar1
Now the actual implementation for X, Y and Z can just use a default signature and reduce the extraction to the underlying type-representation. To this end, define the class thus:
{-# LANGUAGE DefaultSignatures #-}
class Get τ where
get :: τ a -> a
default get :: (Generic1 τ, Get (Rep1 τ)) => τ a -> a
get = get . from1

Haskell get types of Data Constructor

I was wondering if given a constructor, such as:
data UserType = User
{ username :: String
, password :: String
} -- deriving whatever necessary
What the easiest way is for me to get something on the lines of [("username", String), ("password", String)], short of just manually writing it. Now for this specific example it is fine to just write it but for a complex database model with lots of different fields it would be pretty annoying.
So far I have looked through Typeable and Data but so far the closest thing I have found is:
user = User "admin" "pass"
constrFields (toConstr user)
But that doesn't tell me the types, it just returns ["username", "password"] and it also requires that I create an instance of User.
I just knocked out a function using Data.Typeable that lets you turn a constructor into a list of the TypeReps of its arguments. In conjunction with the constrFields you found you can zip them together to get your desired result:
{-# LANGUAGE DeriveDataTypeable #-}
module Foo where
import Data.Typeable
import Data.Typeable.Internal(funTc)
getConsArguments c = go (typeOf c)
where go x = let (con, rest) = splitTyConApp x
in if con == funTc
then case rest of (c:cs:[]) -> c : go cs
_ -> error "arrows always take two arguments"
else []
given data Foo = Foo {a :: String, b :: Int} deriving Typeable, we get
*> getConsArguments Foo
[[Char],Int]
As one would hope.
On how to get the field names without using a populated data type value itself, here is a solution:
constrFields . head . dataTypeConstrs $ dataTypeOf (undefined :: Foo)

How to store arbitrary values in a recursive structure or how to build a extensible software architecture?

I'm working on a basic UI toolkit and am trying to figure out the overall architecture.
I am considering to use WAI's structure for extensibility. A reduced example of the core structure for my UI:
run :: Application -> IO ()
type Application = Event -> UI -> (Picture, UI)
type Middleware = Application -> Application
In WAI, arbitrary values for Middleware are saved in the vault. I think that this is a bad hack to save arbitary values, because it isn't transparent, but I can't think of a sufficient simple structure to replace this vault to give every Middleware a place to save arbitrary values.
I considered to recursively store tuples in tuples:
run :: (Application, x) -> IO ()
type Application = Event -> UI -> (Picture, UI)
type Middleware y x = (Application, x) -> (Application, (y,x))
Or to only use lazy lists to provide a level on which is no need to separate values (which provides more freedom, but also has more problems):
run :: Application -> IO ()
type Application = [Event -> UI -> (Picture, UI)]
type Middleware = Application -> Application
Actually, I would use a modified lazy list solution. Which other solutions might work?
Note that:
I prefer not to use lens at all.
I know UI -> (Picture, UI) could be defined as State UI Picture .
I'm not aware of a solution regarding monads, transformers or FRP. It would be great to see one.
Lenses provide a general way to reference data type fields so that you can extend or refactor your data set without breaking backwards compatibility. I'll use the lens-family and lens-family-th libraries to illustrate this, since they are lighter dependencies than lens.
Let's begin with a simple record with two fields:
{-# LANGUAGE Template Haskell #-}
import Lens.Family2
import Lens.Family2.TH
data Example = Example
{ _int :: Int
, _str :: String
}
makeLenses ''Example
-- This creates these lenses:
int :: Lens' Example Int
str :: Lens' Example String
Now you can write Stateful code that references fields of your data structure. You can use Lens.Family2.State.Strict for this purpose:
import Lens.Family2.State.Strict
-- Everything here also works for `StateT Example IO`
example :: State Example Bool
example = do
s <- use str -- Read the `String`
str .= s ++ "!" -- Set the `String`
int += 2 -- Modify the `Int`
zoom int $ do -- This sub-`do` block has type: `State Int Int`
m <- get
return (m + 1)
The key thing to note is that I can update my data type, and the above code will still compile. Add a new field to Example and everything will still work:
data Example = Example
{ _int :: Int
, _str :: String
, _char :: Char
}
makeLenses ''Example
int :: Lens' Example Int
str :: Lens' Example String
char :: Lens' Example Char
However, we can actually go a step further and completely refactor our Example type like this:
data Example = Example
{ _example2 :: Example
, _char :: Char
}
data Example2 = Example2
{ _int2 :: Int
, _str2 :: String
}
makeLenses ''Example
char :: Lens' Example Char
example2 :: Lens' Example Example2
makeLenses ''Example2
int2 :: Lens' Example2 Int
str2 :: Lens' Example2 String
Do we have to break our old code? No! All we have to do is add the following two lenses to support backwards compatibility:
int :: Lens' Example Int
int = example2 . int2
str :: Lens' Example Char
str = example2 . str2
Now all the old code still works without any changes, despite the intrusive refactoring of our Example type.
In fact, this works for more than just records. You can do the exact same thing for sum types, too (a.k.a. algebraic data types or enums). For example, suppose we have this type:
data Example3 = A String | B Int
makeTraversals ''Example3
-- This creates these `Traversals'`:
_A :: Traversal' Example3 String
_B :: Traversal' Example3 Int
Many of the things that we did with sum types can similarly be re-expressed in terms of Traversal's. There's a notable exception of pattern matching: it's actually possible to implement pattern matching with totality checking with Traversals, but it's currently verbose.
However, the same point holds: if you express all your sum type operations in terms of Traversal's, then you can greatly refactor your sum type and just update the appropriate Traversal's to preserve backwards compatibility.
Finally: note that the true analog of sum type constructors are Prisms (which let you build values using the constructors in addition to pattern matching). Those are not supported by the lens-family family of libraries, but they are provided by lens and you can implement them yourself using just a profunctors dependency if you want.
Also, if you're wondering what the lens analog of a newtype is, it's an Iso', and that also minimally requires a profunctors dependency.
Also, everything I've said works for reference multiple fields of recursive types (using Folds). Literally anything you can imagine wanting to reference in a data type in a backwards-compatible way is encompassed by the lens library.

Binary instance for an existential

Given an existential data type, for example:
data Foo = forall a . (Typeable a, Binary a) => Foo a
I'd like to write instance Binary Foo. I can write the serialisation (serialise the TypeRep then serialise the value), but I can't figure out how to write the deserialisation. The basic problem is that given a TypeRep you need to map back to the type dictionary for that type - and I don't know if that can be done.
This question has been asked before on the haskell mailing list http://www.haskell.org/pipermail/haskell/2006-September/018522.html, but no answers were given.
You need some way that each Binary instance can register itself (just as in your witness version). You can do this by bundling each instance declaration with an exported foreign symbol, where the symbol name is derived from the TypeRep. Then when you want to deserialize you get the name from the TypeRep and look up that symbol dynamically (with dlsym() or something similar). The value exported by the foreign export can, e.g., be the deserializer function.
It's crazy ugly, but it works.
This can be solved in GHC 7.10 and onwards using the Static Pointers Language extension:
{-# LANGUAGE StaticPointers #-}
{-# LANGUAGE InstanceSigs #-}
data Foo = forall a . (StaticFoo a, Binary a, Show a) => Foo a
class StaticFoo a where
staticFoo :: a -> StaticPtr (Get Foo)
instance StaticFoo String where
staticFoo _ = static (Foo <$> (get :: Get String))
instance Binary Foo where
put (Foo x) = do
put $ staticKey $ staticFoo x
put x
get = do
ptr <- get
case unsafePerformIO (unsafeLookupStaticPtr ptr) of
Just value -> deRefStaticPtr value :: Get Foo
Nothing -> error "Binary Foo: unknown static pointer"
A full description of the solution can be found on this blog post, and a complete snippet here.
If you could do that, you would also be able to implement:
isValidRead :: TypeRep -> String -> Bool
This would be a function that changes its behavior due to someone defining a new type! Not very pure-ish.. I think (and hope) that one can't implement this in Haskell..
I have an answer that slightly works in some situations (not enough for my purposes), but may be the best that can be done. You can add a witness function to witness any types that you have, and then the deserialisation can lookup in the witness table. The rough idea is (untested):
witnesses :: IORef [Foo]
witnesses = unsafePerformIO $ newIORef []
witness :: (Typeable a, Binary a) => a -> IO ()
witness x = modifyIORef (Foo x :)
instance Binary Foo where
put (Foo x) = put (typeOf x) >> put x
get = do
ty <- get
wits <- unsafePerformIO $ readIORef witnesses
case [Foo x | Foo x <- wits, typeOf x == ty] of
Foo x:_ -> fmap Foo $ get `asTypeOf` return x
[] -> error $ "Could not find a witness for the type: " ++ show ty
The idea is that as you go through, you call witness on values of every type that you may plausibly encounter when deserialising. When you deserialise you search this list. The obvious problem is that if you fail to call witness before deserialisation you get a crash.

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