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mirror of https://github.com/github/semantic.git synced 2024-11-28 01:47:01 +03:00

Remove Rule

This commit is contained in:
Timothy Clem 2018-08-20 09:52:03 -07:00
parent ea553c69db
commit 1dc89961b2
5 changed files with 0 additions and 335 deletions

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@ -46,10 +46,6 @@ library
, Control.Abstract.Roots
, Control.Abstract.TermEvaluator
, Control.Abstract.Value
-- Interfaces to the process-based rule engine
, Control.Rule
, Control.Rule.Engine
, Control.Rule.Engine.Builtin
-- Datatypes for abstract interpretation
, Data.Abstract.Address.Hole
, Data.Abstract.Address.Located
@ -157,7 +153,6 @@ library
, Parsing.Parser
, Parsing.TreeSitter
, Paths_semantic
, Refactoring.Core
-- Rendering formats
, Rendering.Graph
, Rendering.JSON

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@ -1,156 +0,0 @@
{-# LANGUAGE GADTs, GeneralizedNewtypeDeriving, KindSignatures, RankNTypes, ScopedTypeVariables, TypeOperators, LambdaCase #-}
-- | The fundamental data type representing steps in a rewrite rule
-- from @from@ data to @to@ data. A Rule may never emit data, or it
-- might filter data, or it might be a 1:1 mapping from input to
-- output. A rule can access state and other side effects through the
-- @effs@ parameter.
--
-- We use 'Rule's to build composable, constant-space pipelines for
-- streams of 'Token's; during the reprinting process, various
-- invariants may not be held over a token stream, and we can often
-- fix these invariants with simple state/stack machines. Indeed, in
-- this context a 'Rule' becomes a 'MachineT' with an effects list
-- inside it. In this sense, 'Rule's are similar to Bagge & Hasu's
-- concept of "rule-based token processors".
--
-- However, 'Rule's have a different purpose in the context of syntax
-- trees, rather than token streams: they are (well, will be)
-- convertible to a 'SubtermAlgebra' over a given 'Sum' type. In this
-- context, they are much more similar to the @Transform@ type from
-- the KURE rewriting system. Similarly, a 'Rule' from the matching
-- DSL should be convertible into a 'Rule'.
module Control.Rule
( Rule
, description
, machine
-- * Constructing rules
, fromPlan
, fromStateful
, fromEffect
, fromAutomatonM
, fromAutomaton
, fromFunction
, fromMatcher
, toAlgebra
, runRule
) where
import Prelude hiding ((.), id)
import Prologue
import Control.Arrow
import Control.Category
import Control.Monad.Effect (Eff, Effect, Effectful (..))
import qualified Control.Monad.Effect as Eff
import Control.Monad.Effect.State
import Data.Coerce
import Data.Functor.Identity
import Data.Machine
import Data.Machine.Runner
import Data.Profunctor
import Data.Text (Text, intercalate, unpack)
import Control.Abstract.Matching
-- | A 'Rule' is a simple wrapper around the 'ProcessT' type from
-- @machines@. As such, it limits the input type of tokens to the
-- 'Is' carrier type, which might not be sufficiently flexible.
-- We may want to use 'MachineT' and make the machine's input
-- language explicit in the type of Rule:
-- @
-- data RuleC input effs from to = GRule
-- { description :: [Text]
-- , machine :: MachineT (Eff effs) (k from) to
-- }
--
-- type Rule = RuleC Is
-- @
--
-- This would allow us to use 'T' and 'Stack' in rules, which would be
-- pretty slick.
data Rule effs from to = Rule
{ description :: [Text]
, machine :: ProcessT (Eff effs) from to
} deriving Functor
-- | The identity (pass-through) rule is 'id'. To compose 'Rule's
-- sequentially, use the `(>>>)` and `(<<<)` operators from
-- Control.Arrow.
instance Category (Rule effs) where
id = Rule ["[anonymous] Rule.Category.id"] echo
Rule d p . Rule d' p' = Rule (d' <> d) (p' ~> p)
-- | You can contravariantly map over the 'from' parameter and
-- covariantly map over the 'to' with 'lmap' and 'rmap' respectively
instance Profunctor (Rule effs) where
lmap f (Rule d p) = Rule d (auto f ~> p)
rmap = fmap
-- | You can use the Arrow combinators, or @-XArrows@ if you're really
-- feeling it.
instance Arrow (Rule effs) where
arr = fromFunction "[anonymous] Rule.Arrow.arr"
(Rule d a) *** (Rule d' b)
= Rule (d <> d') (teeT zipping (auto fst ~> a) (auto snd ~> b))
instance ArrowChoice (Rule effs) where
left l = fromPlan "left" go >>> rmap Left l where
go = await >>= either yield (const (return ()))
-- | Rules contain 'description' values. They will generally have
-- at least one description, and will attempt, when composed, to yield
-- a list of descriptions that describes the composition to some degree.
instance Show (Rule effs from to) where
show = unpack . intercalate " | " . description
-- | The empty 'Rule' is 'stopped' and does not accept any input.
instance Lower (Rule effs from to) where
lowerBound = Rule ["[anonymous] lowerBound"] mempty
-- | Left-to-right composition.
instance Semigroup (Rule effs from to) where
(Rule a c) <> (Rule b d) = Rule (a <> b) (c <> d)
instance Monoid (Rule effs from to) where
mempty = lowerBound
mappend = (<>)
-- | Build a 'Rule' from a description and a 'Plan'. Plans allow you
-- to 'await' zero or more values from upstream and 'yield' zero or
-- more values downstream. You can 'lift' effectful actions into
-- 'PlanT'.
fromPlan :: Text -> PlanT (Is from) to (Eff effs) a -> Rule effs from to
fromPlan desc plan = Rule [desc] (repeatedly plan)
fromStateful :: Lower state => Text -> (state -> PlanT (Is from) to (Eff effs) state) -> Rule effs from to
fromStateful t = Rule [t] . unfoldPlan lowerBound
fromFunction :: Text -> (from -> to) -> Rule effs from to
fromFunction = fromAutomaton
fromEffect :: Text -> (from -> Eff effs to) -> Rule effs from to
fromEffect t = fromAutomatonM t . Kleisli
fromAutomaton :: Automaton k => Text -> k from to -> Rule effs from to
fromAutomaton t = Rule [t] . auto
fromMatcher :: Text -> Matcher from to -> Rule effs from (Either from (from, to))
fromMatcher t m = Rule [t] (auto go) where go x = maybe (Left x) (\y -> Right (x, y)) (runOnce x m)
fromAutomatonM :: AutomatonM k => Text -> k (Eff effs) from to -> Rule effs from to
fromAutomatonM t = Rule [t] . autoT
toAlgebra :: (Traversable (Base t), Corecursive t)
=> Rule effs t t
-> FAlgebra (Base t) (Eff effs t)
toAlgebra (Rule _ m) t = do
inner <- sequenceA t
res <- runT1 (source (Just (embed inner)) ~> m)
pure (fromMaybe (embed inner) res)
runRule :: Foldable f => f from -> Rule effs from to -> Eff effs [to]
runRule inp r = runT (source inp ~> machine r)

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@ -1,5 +0,0 @@
module Control.Rule.Engine
( module X
) where
import Control.Rule.Engine.Builtin as X

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@ -1,137 +0,0 @@
{-# LANGUAGE GeneralizedNewtypeDeriving, MultiWayIf, RankNTypes, ScopedTypeVariables, TupleSections, TypeFamilies #-}
module Control.Rule.Engine.Builtin where
import Prologue
import Control.Arrow
import Control.Monad.Effect (Member)
import qualified Control.Monad.Effect as Eff
import Control.Monad.Effect.State
import Control.Monad.Trans
import Control.Rule
import Data.Machine
import qualified Data.Machine as Machine
import Data.Reprinting.Token
trackingContexts :: Member (State [Context]) effs
=> Rule effs Token (Token, [Context])
trackingContexts = fromPlan "[builtin] trackingContexts" $ do
t <- await
let go = yield =<< ((,) <$> pure t <*> lift get)
case t of
TControl (Enter e) -> go *> lift (modify' @[Context] (e :))
TControl (Exit _) -> go <* lift (modify' @[Context] (drop 1))
_ -> go
newtype Previous a = Previous (Maybe a)
deriving (Eq, Show, Functor, Applicative, Lower)
remembering :: forall effs a . Rule effs a (Previous a, a)
remembering = fromStateful "[builtin] remembering" $ \prev -> do
x <- await
yield (prev, x)
pure (pure @Previous x)
fixingHashes :: Rule effs (Previous (Token, [Context]), (Token, [Context])) Token
fixingHashes = fromPlan "[builtin] fixing hashes" $ do
(Previous last, (current, context)) <- await
let isSeparator = fmap fst last == Just (TElement Separator)
-- TODO: check for trailing chunks
if
| listToMaybe context /= Just Associative -> yield current
| isNothing last -> yield current
| isSeparator -> yield current
| otherwise -> yield (TElement Separator) *> yield current
fixingPipeline :: (Member (State [Context]) effs) => Rule effs Token Token
fixingPipeline = trackingContexts >>> remembering >>> fixingHashes
runContextually :: (Foldable f, effs ~ '[State [Context], State (Previous from)])
=> f from
-> Rule effs from to
-> [to]
runContextually fs r
= Eff.run
. fmap snd
. runState (lowerBound @(Previous _))
. fmap snd
. runState ([] :: [Context])
. Machine.runT
$ source fs ~> machine r
{-
justs :: Monad m => Rule m (Maybe it) it
justs = fromPlan "[builtin] justs" $
await >>= maybe (pure ()) yield
data Trail from to = Trail
{ tcurrent :: ~from
, previous :: Maybe to
}
remembering :: Monad m => (Trail from to -> to) -> Rule m from to
remembering f = Rule ["[builtin] remembering"] pipeline where
pipeline = fold go initial ~> repeatedly filt
initial = Trail (error "invalid Trail access") Nothing
filt = await @Is >>= maybeYield . previous
go acc item =
let
stepped = acc { tcurrent = item }
result = f acc
in stepped { previous = Just result }
data With ann from = With
{ additional :: ann
, wcurrent :: from
} deriving (Show, Eq)
contextuallyP :: (Member (State [Context]) effs)
=> PlanT
(Is Token)
(With [Context] Token)
(Eff effs)
()
contextuallyP = do
t <- await
case t of
TControl (Enter e) -> lift (modify' @[Context] (e :))
TControl (Exit _) -> lift (modify' @[Context] (drop 1))
_ -> traceM (show t)
st <- lift get
yield (With st t)
contextually :: (Member (State [Context]) effs)
=> Rule (Eff effs) Token (With [Context] Token)
contextually = Rule ["[builtin] contextually"] (repeatedly contextuallyP)
-- contextually :: Monad m => Rule m Token (With [Context] Token)
-- contextually = do
-- t <- await
-- fromPlan "[builtin] contextually" $ do
-}

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@ -1,32 +0,0 @@
{-# LANGUAGE ScopedTypeVariables, TypeFamilies #-}
module Refactoring.Core where
import Prologue
import Data.History
import Data.Term
import Data.Record
history :: (Annotated t (Record fields), HasField fields History) => t -> History
history = getField . annotation
-- ensureAccurateHistory :: ( term ~ Term s (Record fields)
-- , Functor s
-- , Foldable s
-- , HasField fields History
-- )
-- => term -> term
-- ensureAccurateHistory t = foldSubterms historically t (history t)
--
-- historically :: ( term ~ Term s (Record fields)
-- , Functor s
-- , Foldable s
-- , HasField fields History
-- )
-- => SubtermAlgebra (Base term) term (History -> term)
-- historically f h
-- = embed (bimap (flip setField newHistory) extractTerm f) where
-- extractTerm (Subterm t c) = c . history $ t
-- childHistories = fmap (history . extractTerm) (toList f)
-- newHistory = revise h childHistories