AspectAG-0.1.5: src/Data/AspectAG.hs
{-# OPTIONS -XMultiParamTypeClasses -XFunctionalDependencies
-XFlexibleContexts -XFlexibleInstances
-XUndecidableInstances
-XExistentialQuantification
-XEmptyDataDecls -XRank2Types
-XTypeSynonymInstances #-}
{-|
Library for First-Class Attribute Grammars.
The library is documented in the paper: /Attribute Grammars Fly First-Class. How to do aspect oriented programming in Haskell/
For more documentation see the AspectAG webpage:
<http://www.cs.uu.nl/wiki/bin/view/Center/AspectAG>.
-}
module Data.AspectAG (
-- * Rules
Att, Fam(..), Chi, Rule,
inhdef, syndef,
inhmod, synmod,
ext,
-- ** Monadic
At(..), lhs, def,
inhdefM, syndefM,
inhmodM, synmodM,
-- * Aspects
Prd, (.+.),
-- * Semantic Functions
sem_Lit, knit,
-- * Common Patterns
copy, use, chain,
-- * Defining Aspects
inhAspect, synAspect, chnAspect,
attAspect, defAspect,
module Data.HList
) where
import Data.HList hiding ((.+.), hUpdateAtLabel)
import Data.HList.FakePrelude
import Control.Monad.Reader
-- | Field of an attribution.
type Att att val = LVPair att val
-- | A Family 'Fam' contains a single attribution 'p' for the parent and
-- a collection of attributions 'c' for the children.
data Fam c p = Fam c p
-- | Field of the record of attributions for the children.
type Chi ch atts = LVPair ch atts
-- | The type 'Rule' states that a rule takes as input the synthesized attributes
-- of the children 'sc' and the inherited attributes of the parent 'ip' and returns
-- a function from the output constructed thus far (inherited attributes of the children
-- |ic| and synthesized attributes of the parent 'sp') to the extended output.
type Rule sc ip ic sp ic' sp' = Fam sc ip -> Fam ic sp -> Fam ic' sp'
-- | The function 'syndef' adds the definition of a synthesized attribute.
-- It takes a label 'att' representing the name of the new attribute,
-- a value 'val' to be assigned to this attribute, and it builds a function which
-- updates the output constructed thus far.
syndef :: HExtend (Att att val) sp sp'
=> att -> val -> (Fam ic sp -> Fam ic sp')
syndef att val (Fam ic sp) = Fam ic (att .=. val .*. sp)
-- | The function 'synmod' modifies the definition of a synthesized attribute.
-- It takes a label 'att' representing the name of the attribute,
-- a value 'val' to be assigned to this attribute, and it builds a function which
-- updates the output constructed thus far.
synmod :: HUpdateAtLabel att val sp sp'
=> att -> val -> Fam ic sp -> Fam ic sp'
synmod att v (Fam ic sp) = Fam ic (hUpdateAtLabel att v sp)
-- | The function 'inhdef' introduces a new inherited attribute for
-- a collection of non-terminals.
-- It takes the following parameters:
-- 'att': the attribute which is being defined,
-- 'nts': the non-terminals with which this attribute is being associated, and
-- 'vals': a record labelled with child names and containing values,
-- describing how to compute the attribute being defined at each
-- of the applicable child positions.
-- It builds a function which updates the output constructed thus far.||
inhdef :: Defs att nts vals ic ic'
=> att -> nts -> vals -> (Fam ic sp -> Fam ic' sp)
inhdef att nts vals (Fam ic sp) =
Fam (defs att nts vals ic) sp
-- | The class 'Defs' is defined by induction over the record 'vals'
-- containing the new definitions.
-- The function 'defs' inserts each definition into the attribution
-- of the corresponding child.
class Defs att nts vals ic ic' | vals ic -> ic' where
defs :: att -> nts -> vals -> ic -> ic'
instance Defs att nts (Record HNil) ic ic where
defs _ _ _ ic = ic
instance ( Defs att nts (Record vs) ic ic'
, HasLabel (Proxy (lch,t)) ic' mch
, HMember (Proxy t) nts mnts
, SingleDef mch mnts att
(Chi (Proxy (lch,t)) vch)
ic' ic'' )
=> Defs att nts
(Record (HCons (Chi (Proxy (lch,t)) vch) vs))
ic ic''
where
defs att nts ~(Record (HCons pch vs)) ic =
singledef mch mnts att pch ic'
where ic' = defs att nts (Record vs) ic
lch = labelLVPair pch
mch = hasLabel lch ic'
mnts = hMember (sndProxy lch) nts
class SingleDef mch mnts att pv ic ic'
| mch mnts pv ic -> ic'
where singledef :: mch -> mnts -> att -> pv -> ic -> ic'
data IncorrectDef l lch err
data UndefNT t
data UndefProd t
data UndefAtt t
instance Fail (IncorrectDef l lch (UndefNT t))
=> SingleDef HTrue HFalse (Proxy l) (LVPair (Proxy (lch,t)) c) r r' where
singledef = undefined
instance Fail (IncorrectDef l lch (UndefProd (lch,t)))
=> SingleDef HFalse HTrue (Proxy l) (LVPair (Proxy (lch,t)) c) r r' where
singledef = undefined
instance ( HasField lch ic och
, HExtend (Att att vch) och och'
, HUpdateAtLabel lch och' ic ic')
=> SingleDef HTrue HTrue att (Chi lch vch) ic ic'
where singledef _ _ att pch ic =
hUpdateAtLabel lch (att .=. vch .*. och) ic
where lch = labelLVPair pch
vch = valueLVPair pch
och = hLookupByLabel lch ic
-- | The function 'inhmod' modifies an inherited attribute for
-- a collection of non-terminals.
-- It takes the following parameters:
-- 'att': the attribute which is being defined,
-- 'nts': the non-terminals with which this attribute is being associated, and
-- 'vals': a record labelled with child names and containing values,
-- describing how to compute the attribute being defined at each
-- of the applicable child positions.
-- It builds a function which updates the output constructed thus far.||
inhmod :: Mods att nts vals ic ic'
=> att -> nts -> vals -> (Fam ic sp -> Fam ic' sp)
inhmod att nts vals (Fam ic sp) =
Fam (mods att nts vals ic) sp
-- | The class 'Mods' is defined by induction over the record 'vals'
-- containing the new definitions.
-- The function 'mods' inserts each definition into the attribution
-- of the corresponding child.
class Mods att nts vals ic ic' | vals ic -> ic' where
mods :: att -> nts -> vals -> ic -> ic'
instance Mods att nts (Record HNil) ic ic where
mods _ _ _ ic = ic
instance ( Mods att nts (Record vs) ic ic'
, HasLabel (Proxy (lch,t)) ic' mch
, HMember (Proxy t) nts mnts
, SingleMod mch mnts att
(Chi (Proxy (lch,t)) vch)
ic' ic'' )
=> Mods att nts
(Record (HCons (Chi (Proxy (lch,t)) vch) vs))
ic ic''
where
mods att nts ~(Record (HCons pch vs)) ic =
singlemod mch mnts att pch ic'
where ic' = mods att nts (Record vs) ic
lch = labelLVPair pch
mch = hasLabel lch ic'
mnts = hMember (sndProxy lch) nts
class SingleMod mch mnts att pv ic ic'
| mch mnts pv ic -> ic'
where singlemod :: mch -> mnts -> att -> pv -> ic -> ic'
data IncorrectMod l lch err
instance Fail (IncorrectMod l lch (UndefNT t))
=> SingleMod HTrue HFalse (Proxy l) (LVPair (Proxy (lch,t)) c) r r' where
singlemod = undefined
instance Fail (IncorrectMod l lch (UndefProd (lch,t)))
=> SingleMod HFalse HTrue (Proxy l) (LVPair (Proxy (lch,t)) c) r r' where
singlemod = undefined
instance ( HasField lch ic och
, HUpdateAtLabel att vch och och'
, HUpdateAtLabel lch och' ic ic')
=> SingleMod HTrue HTrue att (Chi lch vch) ic ic'
where singlemod _ _ att pch ic =
hUpdateAtLabel lch (hUpdateAtLabel att vch och) ic
where lch = labelLVPair pch
vch = valueLVPair pch
och = hLookupByLabel lch ic
-- | Composition of two rules.
ext :: Rule sc ip ic' sp' ic'' sp'' -> Rule sc ip ic sp ic' sp'
-> Rule sc ip ic sp ic'' sp''
ext f g input = f input . g input
-- Monadic Interface
data Lhs
lhs :: Proxy Lhs
lhs = proxy
class At l m v | l -> v where
at :: l -> m v
instance (HasField (Proxy (lch,nt)) chi v, MonadReader (Fam chi par) m)
=> At (Proxy (lch,nt)) m v where
at lbl = liftM (\(Fam chi _) -> chi # lbl) ask
instance MonadReader (Fam chi par) m
=> At (Proxy Lhs) m par where
at _ = liftM (\(Fam _ par) -> par) ask
def :: Reader (Fam chi par) a -> ((Fam chi par) -> a)
def = runReader
inhdefM :: (Defs att nts a ic ic')
=> att-> nts-> Reader (Fam sc ip) a -> Rule sc ip ic sp ic' sp
inhdefM att nts d f = inhdef att nts (def d f)
syndefM :: (HExtend (Att att a) sp sp')
=> att-> Reader (Fam sc ip) a -> Rule sc ip ic sp ic sp'
syndefM att d f = syndef att (def d f)
inhmodM :: (Mods att nts a ic ic')
=> att -> nts -> Reader (Fam sc ip) a -> Rule sc ip ic sp ic' sp
inhmodM att nts d f = inhmod att nts (def d f)
synmodM :: (HUpdateAtHNat n (Att att a) sp sp',HFind att ls n,RecordLabels sp ls)
=> att-> Reader (Fam sc ip) a -> Rule sc ip ic (Record sp) ic (Record sp')
synmodM att v f = synmod att (def v f)
-- | Field of an aspect. It associates a production 'prd' with a rule 'rule'.
type Prd prd rule = LVPair prd rule
-- | The class 'Com' combines two aspects.
class Com r r' r'' | r r' -> r''
where (.+.) :: r -> r' -> r''
instance Com r (Record HNil) r
where r .+. _ = r
instance ( HasLabel lprd r b
, ComSingle b (Prd lprd rprd) r r'''
, Com r''' (Record r') r'')
=> Com r (Record (HCons (Prd lprd rprd) r')) r''
where
r .+. (Record (HCons prd r')) = r''
where b = hasLabel (labelLVPair prd) r
r''' = comsingle b prd r
r'' = r''' .+. (Record r')
class ComSingle b f r r' | b f r -> r'
where comsingle :: b -> f -> r -> r'
instance ( HasField lprd r (Rule sc ip ic' sp' ic'' sp'')
, HUpdateAtLabel lprd (Rule sc ip
ic sp
ic'' sp'')
r r')
=> ComSingle HTrue (Prd lprd (Rule sc ip ic sp ic' sp'))
r r'
where
comsingle _ f r = hUpdateAtLabel n ((r # n) `ext` v) r
where n = labelLVPair f
v = valueLVPair f
instance ComSingle HFalse f (Record r) (Record (HCons f r))
where comsingle _ f (Record r) = Record (HCons f r)
-- | Semantic function of a terminal
sem_Lit :: a -> Record HNil -> a
sem_Lit e (Record HNil) = e
-- | The function 'knit' takes the combined rules for a node and the
-- semantic functions of the children, and builds a
-- function from the inherited attributes of the parent to its
-- synthesized attributes.
knit :: ( Kn fc ic sc, Empties fc ec)
=> Rule sc ip ec (Record HNil) ic sp
-> fc -> ip -> sp
knit rule fc ip =
let ec = empties fc
(Fam ic sp) = rule (Fam sc ip)
(Fam ec emptyRecord)
sc = kn fc ic
in sp
class Kn fc ic sc | fc -> ic sc where
kn :: fc -> ic -> sc
instance Kn fc ic sc
=> Kn (Record fc) (Record ic) (Record sc) where
kn (Record fc) (Record ic) = Record $ kn fc ic
instance Kn HNil HNil HNil where
kn _ _ = hNil
instance Kn fcr icr scr
=> Kn (HCons (Chi lch (ich->sch)) fcr)
(HCons (Chi lch ich) icr)
(HCons (Chi lch sch) scr)
where
kn ~(HCons pfch fcr) ~(HCons pich icr) =
let scr = kn fcr icr
lch = labelLVPair pfch
fch = valueLVPair pfch
ich = valueLVPair pich
in HCons (newLVPair lch (fch ich)) scr
class Empties fc ec | fc -> ec where
empties :: fc -> ec
instance Empties fc ec => Empties (Record fc) (Record ec)
where empties (Record fc) = Record $ empties fc
instance Empties fcr ecr
=> Empties (HCons (Chi lch fch) fcr)
(HCons (Chi lch (Record HNil)) ecr)
where
empties ~(HCons pch fcr) =
let ecr = empties fcr
lch = labelLVPair pch
in HCons (newLVPair lch emptyRecord) ecr
instance Empties HNil HNil where
empties _ = hNil
-- | A /copy/ rule copies an inherited attribute from the parent to all its children.
-- The function 'copy' takes the name of an attribute 'att' and
-- an heterogeneous list of non-terminals 'nts' for which the attribute has to be defined,
-- and generates a copy rule for this.
copy :: (Copy att nts vp ic ic', HasField att ip vp)
=> att -> nts -> Rule sc ip ic sp ic' sp
copy att nts (Fam _ ip) = defcp att nts (ip # att)
defcp :: Copy att nts vp ic ic'
=> att -> nts -> vp -> (Fam ic sp -> Fam ic' sp)
defcp att nts vp (Fam ic sp) =
Fam (cpychi att nts vp ic) sp
class Copy att nts vp ic ic' | ic -> ic' where
cpychi :: att -> nts -> vp -> ic -> ic'
instance Copy att nts vp (Record HNil) (Record HNil) where
cpychi _ _ _ _ = emptyRecord
instance ( Copy att nts vp (Record ics) ics'
, HMember (Proxy t) nts mnts
, HasLabel att vch mvch
, Copy' mnts mvch att vp
(Chi (Proxy (lch, t)) vch)
pch
, HExtend pch ics' ic)
=> Copy att nts vp
(Record (HCons (Chi (Proxy (lch, t)) vch) ics))
ic
where
cpychi att nts vp (Record (HCons pch ics)) =
cpychi' mnts mvch att vp pch .*. ics'
where ics' = cpychi att nts vp (Record ics)
lch = sndProxy (labelLVPair pch)
vch = valueLVPair pch
mnts = hMember lch nts
mvch = hasLabel att vch
class Copy' mnts mvch att vp pch pch' | mnts mvch pch -> pch'
where
cpychi' :: mnts -> mvch -> att -> vp -> pch -> pch'
instance Copy' HFalse mvch att vp pch pch where
cpychi' _ _ _ _ pch = pch
instance Copy' HTrue HTrue att vp pch pch where
cpychi' _ _ _ _ pch = pch
instance HExtend (Att att vp) vch vch'
=> Copy' HTrue HFalse att vp (Chi lch vch)
(Chi lch vch') where
cpychi' _ _ att vp pch = lch .=. (att .=. vp .*. vch)
where lch = labelLVPair pch
vch = valueLVPair pch
-- | A /use/ rule declares a synthesized attribute that collects information
-- from some of the children.
-- The function 'use' takes the following arguments: the attribute to be defined,
-- the list of non-terminals for which the attribute is defined,
-- a monoidal operator which combines the attribute values,
-- and a unit value to be used in those cases where none of
-- the children has such an attribute.
use :: (Use att nts a sc, HExtend (Att att a) sp sp')
=> att -> nts -> (a -> a -> a) -> a
-> Rule sc ip ic sp ic sp'
use att nts oper unit (Fam sc _) = syndef att val
where val = case usechi att nts oper sc of
Just r -> r
Nothing -> unit
class Use att nts a sc where
usechi :: att -> nts -> (a -> a -> a) -> sc -> Maybe a
instance Use att nts a sc => Use att nts a (Record sc) where
usechi att nts oper (Record sc) = usechi att nts oper sc
instance Use l nt a HNil where
usechi _ _ _ _ = Nothing
instance ( HMember (Proxy t) nts mnts
, Use' mnts att nts a (HCons (LVPair (Proxy (lch, t)) vch) scr))
=> Use att nts a (HCons (LVPair (Proxy (lch, t)) vch) scr) where
usechi att nts oper ~sc@(HCons fa _) = usechi' mnts att nts oper sc
where mnts = hMember (sndProxy $ labelLVPair fa) nts
class Use' mnts att nts a sc where
usechi' :: mnts -> att -> nts -> (a -> a -> a) -> sc -> Maybe a
instance (HasField att (Record vch) a, Use att nts a scr) =>
Use' HTrue att nts a (HCons (LVPair lch (Record vch)) scr) where
usechi' _ att nts oper ~(HCons fa scr) = Just $ case usechi att nts oper scr of
Just r -> oper a r
Nothing -> a
where a = valueLVPair fa # att
instance (Use att nts a scr) =>
Use' HFalse att nts a (HCons (LVPair lch b) scr) where
usechi' _ att nts oper ~(HCons _ scr) = usechi att nts oper scr
-- | In the /chain/ rule a value is threaded in a depth-first way through the tree,
-- being updated every now and then. For this we have chained attributes
-- (both inherited and synthesized). If a definition for a synthesized attribute
-- of the parent with this name is missing we look for the right-most child with a
-- synthesized attribute of this name. If we are missing a definition for one
-- of the children, we look for the right-most of its left siblings which
-- can provide such a value, and if we cannot find it there,
-- we look at the inherited attributes of the father.
chain :: ( Chain att nts val sc ic sp ic' sp'
, HasField att ip val )
=> att -> nts -> Rule sc ip ic sp ic' sp'
chain att nts (Fam sc ip) = defchn att nts (ip # att) sc
class Chain att nts val sc ic sp ic' sp' | sc ic sp -> ic' sp' where
defchn :: att -> nts -> val -> sc -> (Fam ic sp -> Fam ic' sp')
instance ( Chain' msp att nts val sc ic sp ic' sp'
, HasLabel att sp msp )
=> Chain att nts val sc ic sp ic' sp'
where
defchn att nts val sc inp@(Fam _ sp) = defchn' msp att nts val sc inp
where msp = hasLabel att sp
class Chain' msp att nts val sc ic sp ic' sp' | msp sc ic sp -> ic' sp' where
defchn' :: msp -> att -> nts -> val -> sc -> Fam ic sp -> Fam ic' sp'
instance ( ChnChi att nts val sc ic ic'
, HExtend (Att att val) sp sp' )
=> Chain' HFalse att nts val sc ic sp ic' sp'
where
defchn' _ att nts val sc (Fam ic sp) =
let (val',ic') = chnchi att nts val sc ic
in Fam ic' (att .=. val' .*. sp)
instance ( ChnChi att nts val sc ic ic' )
=> Chain' HTrue att nts val sc ic sp ic' sp
where
defchn' _ att nts val sc (Fam ic sp) =
let (_,ic') = chnchi att nts val sc ic
in Fam ic' sp
class ChnChi att nts val sc ic ic' | sc ic -> ic' where
chnchi :: att -> nts -> val -> sc -> ic -> (val,ic')
instance ChnChi att nts val (Record HNil) (Record HNil) (Record HNil) where
chnchi _ _ val _ _ = (val, emptyRecord)
instance ( ChnChi att nts val (Record scs) (Record ics) ics'
, HMember (Proxy t) nts mnts
, ChnChi' mnts att val
(Chi (Proxy (lch, t)) sch)
(Chi (Proxy (lch, t)) ich)
pch
, HExtend pch ics' ic)
=> ChnChi att nts val
(Record (HCons (Chi (Proxy (lch, t)) sch) scs))
(Record (HCons (Chi (Proxy (lch, t)) ich) ics))
ic
where
chnchi att nts val (Record (HCons psch scs)) (Record (HCons pich ics)) =
let (val'',ics') = chnchi att nts val' (Record scs) (Record ics)
in (val'',ich'.*. ics')
where (val',ich') = chnchi' mnts att val psch pich
lch = sndProxy (labelLVPair psch)
mnts = hMember lch nts
class ChnChi' mnts att val sch ich ich' | mnts sch ich -> ich'
where
chnchi' :: mnts -> att -> val -> sch -> ich -> (val,ich')
instance ChnChi' HFalse att val sch ich ich where
chnchi' _ _ val _ ich = (val,ich)
instance ( HasLabel att sch msch
, HasLabel att ich mich
, ChnChi'' msch mich att val
(Chi (Proxy (lch, t)) sch)
(Chi (Proxy (lch, t)) ich)
pch )
=> ChnChi' HTrue att val
(Chi (Proxy (lch, t)) sch)
(Chi (Proxy (lch, t)) ich)
pch
where
chnchi' _ att val psch pich = chnchi'' msch mich att val psch pich
where sch = valueLVPair psch
ich = valueLVPair pich
msch = hasLabel att sch
mich = hasLabel att ich
class ChnChi'' msch mich att val sch ich ich' | msch mich sch ich -> ich'
where
chnchi'' :: msch -> mich -> att -> val -> sch -> ich -> (val,ich')
instance Fail (IncorrectDef att lch (UndefAtt att))
=> ChnChi'' HFalse HTrue att val sch (Chi lch ich) ich' where
chnchi'' _ _ _ _ _ _ = undefined
instance Fail (IncorrectDef att lch (UndefAtt att))
=> ChnChi'' HFalse HFalse att val sch (Chi lch ich) ich' where
chnchi'' _ _ _ _ _ _ = undefined
instance HasField att sch val
=> ChnChi'' HTrue HTrue att val (Chi lch sch) ich ich where
chnchi'' _ _ att _ psch ich = (sch # att,ich)
where sch = valueLVPair psch
instance ( HasField att sch val
, HExtend (Att att val) ich ich' )
=> ChnChi'' HTrue HFalse att val (Chi lch sch) (Chi lch ich) (Chi lch ich') where
chnchi'' _ _ att val psch pich = (sch # att, lch .=. (att .=. val .*. ich))
where lch = labelLVPair psch
sch = valueLVPair psch
ich = valueLVPair pich
-- | The function 'inhAspect' defines an inherited attribute aspect.
-- It takes as arguments: the name of the attribute 'att',
-- the list 'nts' of non-terminals where the attribute is defined,
-- the list 'cpys' of productions where the copy rule has to be applied,
-- and a record 'defs' containing the explicit definitions for some productions.
inhAspect :: ( AttAspect (FnInh att nts) defs defasp
, DefAspect (FnCpy att nts) cpys cpyasp
, Com cpyasp defasp inhasp)
=> att -> nts -> cpys -> defs -> inhasp
inhAspect att nts cpys defs
= (defAspect (FnCpy att nts) cpys)
.+. (attAspect (FnInh att nts) defs)
-- | The function 'synAspect' defines a synthesized attribute aspect.
--- The rule applied is the use rule,
-- which takes 'op' as the monoidal operator and 'unit' as the unit value.
synAspect :: ( AttAspect (FnSyn att) defs defasp
, DefAspect (FnUse att nts op unit) uses useasp
, Com useasp defasp synasp)
=> att -> nts -> op -> unit -> uses -> defs -> synasp
synAspect att nts op unit uses defs
= (defAspect (FnUse att nts op unit) uses)
.+. (attAspect (FnSyn att) defs)
-- | A chained attribute definition introduces both an inherited
-- and a synthesized attribute. In this case the pattern to be applied is the chain rule.
chnAspect :: ( DefAspect (FnChn att nts) chns chnasp
, AttAspect (FnInh att nts) inhdefs inhasp
, Com chnasp inhasp asp
, AttAspect (FnSyn att) syndefs synasp
, Com asp synasp asp')
=> att -> nts -> chns -> inhdefs -> syndefs -> asp'
chnAspect att nts chns inhdefs syndefs
= (defAspect (FnChn att nts) chns)
.+. (attAspect (FnInh att nts) inhdefs)
.+. (attAspect (FnSyn att) syndefs)
class AttAspect rdef defs rules | rdef defs -> rules
where attAspect :: rdef -> defs -> rules
instance ( AttAspect rdef (Record defs) rules
, Apply rdef def rule
, HExtend (Prd lprd rule) rules rules' )
=> AttAspect rdef
(Record (HCons (Prd lprd def)
defs))
rules'
where
attAspect rdef (Record (HCons def defs)) =
let lprd = (labelLVPair def)
in lprd .=. apply rdef (valueLVPair def)
.*. attAspect rdef (Record defs)
instance AttAspect rdef (Record HNil) (Record HNil)
where attAspect _ _ = emptyRecord
{-
data FnSyn att = FnSyn att
instance (HExtend (LVPair att val) sp sp', TypeCast (Rule sc ip ic sp ic sp') r)
=> Apply (FnSyn att) (Fam sc ip -> val) r
where
apply (FnSyn att) f = typeCast $ syndef att . f
data FnInh att nt = FnInh att nt
instance (Defs att nts vals ic ic', TypeCast (Rule sc ip ic sp ic' sp) r)
=> Apply (FnInh att nts) (Fam sc ip -> vals) r
where
apply (FnInh att nts) f = typeCast $ inhdef att nts . f
-}
data FnSyn att = FnSyn att
instance HExtend (LVPair att val) sp sp'
=> Apply (FnSyn att) (Fam sc ip -> val)
(Rule sc ip ic sp ic sp') where
apply (FnSyn att) f = syndef att . f
data FnInh att nt = FnInh att nt
instance Defs att nts vals ic ic'
=> Apply (FnInh att nts) (Fam sc ip -> vals)
(Rule sc ip ic sp ic' sp) where
apply (FnInh att nts) f = inhdef att nts . f
class DefAspect deff prds rules | deff prds -> rules
where defAspect :: deff -> prds -> rules
instance DefAspect deff HNil (Record HNil) where
defAspect _ _ = emptyRecord
instance ( Poly deff deff'
, DefAspect deff prds rules
, HExtend (Prd prd deff') rules rules' )
=> DefAspect deff (HCons prd prds) rules' where
defAspect deff (HCons prd prds) =
prd .=. poly deff .*. defAspect deff prds
class Poly a b where
poly :: a -> b
data FnCpy att nts = FnCpy att nts
instance ( Copy att nts vp ic ic'
, HasField att ip vp
, TypeCast (Rule sc ip ic sp ic' sp) r)
=> Poly (FnCpy att nts) r where
poly (FnCpy att nts) = typeCast $ copy att nts
data FnUse att nt op unit = FnUse att nt op unit
instance ( Use att nts a sc
, HExtend (LVPair att a) sp sp'
, TypeCast (Rule sc ip ic sp ic sp') r)
=> Poly (FnUse att nts (a -> a -> a) a) r where
poly (FnUse att nts op unit) = typeCast $ use att nts op unit
data FnChn att nt = FnChn att nt
instance ( Chain att nts val sc ic sp ic' sp'
, HasField att ip val
, TypeCast (Rule sc ip ic sp ic' sp') r)
=> Poly (FnChn att nts) r where
poly (FnChn att nts) = typeCast $ chain att nts
------ HList
class HBool b => HasLabel l r b | l r -> b
instance HasLabel l r b => HasLabel l (Record r) b
instance (HEq l lp b, HasLabel l r b', HOr b b' b'')
=> HasLabel l (HCons (LVPair lp vp) r) b''
instance HasLabel l HNil HFalse
hasLabel :: HasLabel l r b => l -> r -> b
hasLabel = undefined
class HUpdateAtLabel l v r r' | l v r -> r' where
hUpdateAtLabel :: l -> v -> r -> r'
instance ( RecordLabels r ls, HFind l ls n
, HUpdateAtHNat n (LVPair l v) r r')
=> HUpdateAtLabel l v (Record r) (Record r')
where
hUpdateAtLabel l v rec@(Record r) = Record r'
where
n = hFind l (recordLabels rec)
r' = hUpdateAtHNat n (newLVPair l v) r
sndProxy :: Proxy (a,b) -> Proxy b
sndProxy _ = undefined