{-# LANGUAGE FlexibleInstances, MultiParamTypeClasses, UndecidableInstances, EmptyDataDecls #-} {- | The HList library (C) 2004-2006, Oleg Kiselyov, Ralf Laemmel, Keean Schupke A model of labels as needed for extensible records. As before, all the information about labels is recorded in their type, so the labels of records may be purely phantom. In general, Labels are exclusively type-level entities and have no run-time representation. Record labels are triplets of type-level naturals, namespace, and description. The namespace part helps avoid confusions between labels from different Haskell modules. The description is an arbitrary nullary type constructor. For the sake of printing, the namespace part and the description are required to be the instance of Show. One must make sure that the show functions does not examine the value, as descr is purely phantom. Here's an example of the good Label description: > data MyLabelDescr; instance Show MyLabelDescr where show _ = "descr" which obviously can be automated with Template Haskell. This model requires all labels in a record to inhabit the same namespace. -} module Data.HList.Label2 where import Data.HList.FakePrelude import Data.HList.Record (ShowLabel(..)) -- | Labels are type-level naturals data Label x ns desc -- labels are exclusively type-level entities -- | Construct the first label firstLabel :: ns -> desc -> Label HZero ns desc firstLabel = undefined -- | Construct the next label nextLabel :: Label x ns desc -> desc' -> Label (HSucc x) ns desc' nextLabel = undefined -- | Equality on labels (descriptions are ignored) instance HEq x x' b => HEq (Label x ns desc1) (Label x' ns desc2) b -- | Show label instance (HNat x, Show desc) => ShowLabel (Label x ns desc) where showLabel = show . getd where getd :: Label x ns desc -> desc getd = undefined instance (HNat x, HNat2Integral x,Show ns) => Show (Label x ns desc) where show l = unwords ["L",show ((hNat2Integral x)::Integer), show ns] where geti :: Label x ns desc -> (x,ns) -- for the sake of Hugs geti = undefined (x,ns) = geti l