I have done a few implementations of HList now. One based on Daniel Spiewak\'s High Wizardry in the Land of Scala talk and another based on a post in Apocalisp blog. The goal
The HList
implementation in shapeless is rich enough to subsume both HList
and KList
functionality. It provides a map
operation which applies a higher-ranked function, possibly with type-specific cases, across it's elements yielding an appropriately typed HList
result,
import shapeless.Poly._
import shapeless.HList._
// Define a higher-ranked function from Sets to Options
object choose extends (Set ~> Option) {
def default[T](s : Set[T]) = s.headOption
}
// An HList of Sets
val sets = Set(1) :: Set("foo") :: HNil
// Map our choose function across it ...
val opts = sets map choose
// The resulting value
opts == Option(1) :: Option("foo") :: HNil
Note that although it's the case in the above example there's no requirement that the HList elements share a common outer type constructor, it just has to be the case that the higher-ranked function mapped with has cases for all of the types involved,
// size is a higher-ranked function from values of arbitrary type to a 'size'
// which is defined as 1 by default but which has type specific cases for
// Strings and tuples
object size extends (Id ~> Const[Int]#λ) {
def default[T](t : T) = 1
}
implicit def sizeString = size.λ[String](s => s.length)
implicit def sizeTuple[T, U](implicit st : size.λ[T], su : size.λ[U]) =
size.λ[(T, U)](t => 1+size(t._1)+size(t._2))
size(23) == 1 // Default
size("foo") == 3 // Type specific case for Strings
size((23, "foo")) == 5 // Type specific case for tuples
Now let's map this across an HList
,
val l = 23 :: true :: "foo" :: ("bar", "wibble") :: HNil
val ls = l map size
ls == 1 :: 1 :: 3 :: 10 :: HNil
In this case the result type of the function being mapped is constant: it's an Int no matter what the argument type is. Consequently the resulting HList has elements all of the same type, which means that it can usefully be converted to a vanilla list,
ls.toList == List(1, 1, 3, 10)