{-# LANGUAGE TypeFamilies #-}
module Futhark.IR.Mem.Simplify
( simplifyProgGeneric,
simplifyStmsGeneric,
simpleGeneric,
SimplifyMemory,
memRuleBook,
)
where
import Futhark.Analysis.SymbolTable qualified as ST
import Futhark.Analysis.UsageTable qualified as UT
import Futhark.Construct
import Futhark.IR.Mem
import Futhark.IR.Prop.Aliases (AliasedOp)
import Futhark.Optimise.Simplify qualified as Simplify
import Futhark.Optimise.Simplify.Engine qualified as Engine
import Futhark.Optimise.Simplify.Rep
import Futhark.Optimise.Simplify.Rule
import Futhark.Optimise.Simplify.Rules
import Futhark.Pass
import Futhark.Pass.ExplicitAllocations (simplifiable)
type SimplifyMemory rep inner =
( Simplify.SimplifiableRep rep,
LetDec rep ~ LetDecMem,
ExpDec rep ~ (),
BodyDec rep ~ (),
CanBeWise (OpC rep),
BuilderOps (Wise rep),
OpReturns (inner (Wise rep)),
ST.IndexOp (inner (Wise rep)),
AliasedOp (inner (Wise rep)),
Mem rep inner,
CanBeWise inner,
RephraseOp inner
)
simpleGeneric ::
(SimplifyMemory rep inner) =>
(inner (Wise rep) -> UT.UsageTable) ->
Simplify.SimplifyOp rep (inner (Wise rep)) ->
Simplify.SimpleOps rep
simpleGeneric :: forall rep (inner :: * -> *).
SimplifyMemory rep inner =>
(inner (Wise rep) -> UsageTable)
-> SimplifyOp rep (inner (Wise rep)) -> SimpleOps rep
simpleGeneric = (inner (Wise rep) -> UsageTable)
-> (inner (Wise rep)
-> SimpleM rep (inner (Wise rep), Stms (Wise rep)))
-> SimpleOps rep
forall rep (inner :: * -> *).
(SimplifiableRep rep, LetDec rep ~ LetDecMem, ExpDec rep ~ (),
BodyDec rep ~ (), Mem (Wise rep) inner, CanBeWise inner,
RephraseOp inner, IsOp (inner rep), OpReturns (inner (Wise rep)),
AliasedOp (inner (Wise rep)), IndexOp (inner (Wise rep))) =>
(inner (Wise rep) -> UsageTable)
-> (inner (Wise rep)
-> SimpleM rep (inner (Wise rep), Stms (Wise rep)))
-> SimpleOps rep
simplifiable
simplifyProgGeneric ::
(SimplifyMemory rep inner) =>
RuleBook (Wise rep) ->
Simplify.SimpleOps rep ->
Prog rep ->
PassM (Prog rep)
simplifyProgGeneric :: forall rep (inner :: * -> *).
SimplifyMemory rep inner =>
RuleBook (Wise rep)
-> SimpleOps rep -> Prog rep -> PassM (Prog rep)
simplifyProgGeneric RuleBook (Wise rep)
rules SimpleOps rep
ops =
SimpleOps rep
-> RuleBook (Wise rep)
-> HoistBlockers rep
-> Prog rep
-> PassM (Prog rep)
forall rep.
SimplifiableRep rep =>
SimpleOps rep
-> RuleBook (Wise rep)
-> HoistBlockers rep
-> Prog rep
-> PassM (Prog rep)
Simplify.simplifyProg
SimpleOps rep
ops
RuleBook (Wise rep)
rules
HoistBlockers rep
forall rep (inner :: * -> *).
(OpC rep ~ MemOp inner) =>
HoistBlockers rep
blockers {Engine.blockHoistBranch = blockAllocs}
where
blockAllocs :: SymbolTable rep -> p -> Stm rep -> Bool
blockAllocs SymbolTable rep
vtable p
_ (Let Pat (LetDec rep)
_ StmAux (ExpDec rep)
_ (Op Alloc {})) =
Bool -> Bool
not (Bool -> Bool) -> Bool -> Bool
forall a b. (a -> b) -> a -> b
$ SymbolTable rep -> Bool
forall rep. SymbolTable rep -> Bool
ST.simplifyMemory SymbolTable rep
vtable
blockAllocs SymbolTable rep
_ p
_ (Let Pat (LetDec rep)
pat StmAux (ExpDec rep)
_ Exp rep
_) =
Bool -> Bool
not (Bool -> Bool) -> Bool -> Bool
forall a b. (a -> b) -> a -> b
$ (Type -> Bool) -> [Type] -> Bool
forall (t :: * -> *) a. Foldable t => (a -> Bool) -> t a -> Bool
all Type -> Bool
forall shape u. TypeBase shape u -> Bool
primType ([Type] -> Bool) -> [Type] -> Bool
forall a b. (a -> b) -> a -> b
$ Pat (LetDec rep) -> [Type]
forall dec. Typed dec => Pat dec -> [Type]
patTypes Pat (LetDec rep)
pat
simplifyStmsGeneric ::
( HasScope rep m,
MonadFreshNames m,
SimplifyMemory rep inner
) =>
RuleBook (Wise rep) ->
Simplify.SimpleOps rep ->
Stms rep ->
m (Stms rep)
simplifyStmsGeneric :: forall rep (m :: * -> *) (inner :: * -> *).
(HasScope rep m, MonadFreshNames m, SimplifyMemory rep inner) =>
RuleBook (Wise rep) -> SimpleOps rep -> Stms rep -> m (Stms rep)
simplifyStmsGeneric RuleBook (Wise rep)
rules SimpleOps rep
ops Stms rep
stms = do
Scope rep
scope <- m (Scope rep)
forall rep (m :: * -> *). HasScope rep m => m (Scope rep)
askScope
SimpleOps rep
-> RuleBook (Wise rep)
-> HoistBlockers rep
-> Scope rep
-> Stms rep
-> m (Stms rep)
forall (m :: * -> *) rep.
(MonadFreshNames m, SimplifiableRep rep) =>
SimpleOps rep
-> RuleBook (Wise rep)
-> HoistBlockers rep
-> Scope rep
-> Stms rep
-> m (Stms rep)
Simplify.simplifyStms SimpleOps rep
ops RuleBook (Wise rep)
rules HoistBlockers rep
forall rep (inner :: * -> *).
(OpC rep ~ MemOp inner) =>
HoistBlockers rep
blockers Scope rep
scope Stms rep
stms
isResultAlloc :: (OpC rep ~ MemOp op) => Engine.BlockPred rep
isResultAlloc :: forall rep (op :: * -> *). (OpC rep ~ MemOp op) => BlockPred rep
isResultAlloc SymbolTable rep
_ UsageTable
usage (Let (Pat [PatElem (LetDec rep)
pe]) StmAux (ExpDec rep)
_ (Op Alloc {})) =
VName -> UsageTable -> Bool
UT.isInResult (PatElem (LetDec rep) -> VName
forall dec. PatElem dec -> VName
patElemName PatElem (LetDec rep)
pe) UsageTable
usage
isResultAlloc SymbolTable rep
_ UsageTable
_ Stm rep
_ = Bool
False
isAlloc :: (OpC rep ~ MemOp op) => Engine.BlockPred rep
isAlloc :: forall rep (op :: * -> *). (OpC rep ~ MemOp op) => BlockPred rep
isAlloc SymbolTable rep
_ UsageTable
_ (Let Pat (LetDec rep)
_ StmAux (ExpDec rep)
_ (Op Alloc {})) = Bool
True
isAlloc SymbolTable rep
_ UsageTable
_ Stm rep
_ = Bool
False
blockers ::
(OpC rep ~ MemOp inner) =>
Simplify.HoistBlockers rep
blockers :: forall rep (inner :: * -> *).
(OpC rep ~ MemOp inner) =>
HoistBlockers rep
blockers =
HoistBlockers rep
forall {k} (rep :: k). HoistBlockers rep
Engine.noExtraHoistBlockers
{ Engine.blockHoistPar = isAlloc,
Engine.blockHoistSeq = isResultAlloc,
Engine.isAllocation = isAlloc mempty mempty
}
memRuleBook :: (SimplifyMemory rep inner) => RuleBook (Wise rep)
memRuleBook :: forall rep (inner :: * -> *).
SimplifyMemory rep inner =>
RuleBook (Wise rep)
memRuleBook =
RuleBook (Wise rep)
forall rep. (BuilderOps rep, TraverseOpStms rep) => RuleBook rep
standardRules
RuleBook (Wise rep) -> RuleBook (Wise rep) -> RuleBook (Wise rep)
forall a. Semigroup a => a -> a -> a
<> [TopDownRule (Wise rep)]
-> [BottomUpRule (Wise rep)] -> RuleBook (Wise rep)
forall m. [TopDownRule m] -> [BottomUpRule m] -> RuleBook m
ruleBook
[ RuleOp (Wise rep) (TopDown (Wise rep)) -> TopDownRule (Wise rep)
forall rep a. RuleOp rep a -> SimplificationRule rep a
RuleOp RuleOp (Wise rep) (TopDown (Wise rep))
forall rep (inner :: * -> *).
SimplifyMemory rep inner =>
TopDownRuleOp (Wise rep)
decertifySafeAlloc
]
[]
decertifySafeAlloc :: (SimplifyMemory rep inner) => TopDownRuleOp (Wise rep)
decertifySafeAlloc :: forall rep (inner :: * -> *).
SimplifyMemory rep inner =>
TopDownRuleOp (Wise rep)
decertifySafeAlloc TopDown (Wise rep)
_ Pat (LetDec (Wise rep))
pat (StmAux Certs
cs Attrs
attrs ExpDec (Wise rep)
_) Op (Wise rep)
op
| Certs
cs Certs -> Certs -> Bool
forall a. Eq a => a -> a -> Bool
/= Certs
forall a. Monoid a => a
mempty,
[Mem Space
_] <- Pat (VarWisdom, LetDecMem) -> [Type]
forall dec. Typed dec => Pat dec -> [Type]
patTypes Pat (VarWisdom, LetDecMem)
Pat (LetDec (Wise rep))
pat,
MemOp inner (Wise rep) -> Bool
forall op. IsOp op => op -> Bool
safeOp Op (Wise rep)
MemOp inner (Wise rep)
op =
RuleM (Wise rep) () -> Rule (Wise rep)
forall rep. RuleM rep () -> Rule rep
Simplify (RuleM (Wise rep) () -> Rule (Wise rep))
-> RuleM (Wise rep) () -> Rule (Wise rep)
forall a b. (a -> b) -> a -> b
$ Attrs -> RuleM (Wise rep) () -> RuleM (Wise rep) ()
forall (m :: * -> *) a. MonadBuilder m => Attrs -> m a -> m a
attributing Attrs
attrs (RuleM (Wise rep) () -> RuleM (Wise rep) ())
-> RuleM (Wise rep) () -> RuleM (Wise rep) ()
forall a b. (a -> b) -> a -> b
$ Pat (LetDec (Rep (RuleM (Wise rep))))
-> Exp (Rep (RuleM (Wise rep))) -> RuleM (Wise rep) ()
forall (m :: * -> *).
MonadBuilder m =>
Pat (LetDec (Rep m)) -> Exp (Rep m) -> m ()
letBind Pat (LetDec (Rep (RuleM (Wise rep))))
Pat (LetDec (Wise rep))
pat (Exp (Rep (RuleM (Wise rep))) -> RuleM (Wise rep) ())
-> Exp (Rep (RuleM (Wise rep))) -> RuleM (Wise rep) ()
forall a b. (a -> b) -> a -> b
$ Op (Wise rep) -> Exp (Wise rep)
forall rep. Op rep -> Exp rep
Op Op (Wise rep)
op
decertifySafeAlloc TopDown (Wise rep)
_ Pat (LetDec (Wise rep))
_ StmAux (ExpDec (Wise rep))
_ Op (Wise rep)
_ = Rule (Wise rep)
forall rep. Rule rep
Skip