This commit is contained in:
@@ -38,4 +38,4 @@ close = transformM \case
|
||||
e -> pure e
|
||||
|
||||
closeProgram :: GenSym :> es => Program -> Eff es Program
|
||||
closeProgram = traverseOf #body close
|
||||
closeProgram = traverseOf (#body . #body) close
|
||||
|
||||
@@ -109,8 +109,11 @@ convertLambda bs m = do
|
||||
pure [cps|(λ (##{bs} #{ktail}) #{m'})|]
|
||||
|
||||
convertProgram :: forall es. (GenSym :> es) => Scm.Program -> Eff es Program
|
||||
convertProgram p =
|
||||
MkProgram <$> telescope (convert @es) (p ^.. each . _Left) (pure . Halt)
|
||||
convertProgram p = do
|
||||
ktail <- gensym' "start-ktail"
|
||||
m <- telescope (convert @es) (p ^.. each . _Left)
|
||||
(pure . ExpContinue (ValVar ktail))
|
||||
pure . MkProgram $ MkLambda [] ktail m
|
||||
|
||||
convertExp :: forall es. (GenSym :> es) => Scm.Exp -> Eff es Exp
|
||||
convertExp e = convert e (pure . Halt1)
|
||||
|
||||
@@ -2,6 +2,7 @@
|
||||
module Gyehoek.CPS.Eval
|
||||
( evalProgram
|
||||
, module Gyehoek.CPS.Syntax
|
||||
, evalExp
|
||||
) where
|
||||
|
||||
import Gyehoek.CPS.Syntax
|
||||
@@ -22,7 +23,7 @@ eval :: Env -> Exp -> List Obj
|
||||
|
||||
eval g (Halt xs) = evalVal g <$> xs
|
||||
|
||||
eval g (ExpContinue k xs) =
|
||||
eval g (ExpContinue ((^?! #ValVar) -> k) xs) =
|
||||
case g ^. #labels . at k of
|
||||
Just (h, AbsKappa' bs m) -> eval h' m
|
||||
where h' = h & #vars <>~ envOfBinds bs (evalVal g <$> xs)
|
||||
@@ -75,5 +76,11 @@ emptyEnv = MkEnv
|
||||
)
|
||||
}
|
||||
|
||||
evalExp :: Exp -> List Obj
|
||||
evalExp = eval emptyEnv
|
||||
|
||||
evalProgram :: Program -> List Obj
|
||||
evalProgram (MkProgram e) = eval emptyEnv e
|
||||
evalProgram (MkProgram lam) = eval emptyEnv [cps|
|
||||
(letrec ((start #{lam}))
|
||||
(apply start halt))
|
||||
|]
|
||||
|
||||
+53
-56
@@ -1,7 +1,6 @@
|
||||
{-# LANGUAGE OverloadedLists #-}
|
||||
module Gyehoek.CPS.Stackify
|
||||
( stackifyExp
|
||||
, stackifyProgram
|
||||
( stackifyProgram
|
||||
, module Gyehoek.CPS.Syntax
|
||||
) where
|
||||
|
||||
@@ -13,8 +12,11 @@ import Gyehoek.GenSym
|
||||
import Effectful.Writer.Static.Shared
|
||||
import Data.Foldable
|
||||
import qualified Data.HashMap.Strict as H
|
||||
import Data.List (elemIndex)
|
||||
import Data.List (elemIndex, nub)
|
||||
import Data.Text qualified as T
|
||||
import Gyehoek.Prelude
|
||||
import Debug.Pretty.Simple
|
||||
import qualified Gyehoek.Sexp as S
|
||||
|
||||
|
||||
type Stackify = Writer Stk.Program
|
||||
@@ -23,9 +25,10 @@ runStackify :: Eff (Stackify : es) a -> Eff es (a, Stk.Program)
|
||||
runStackify = runWriter
|
||||
|
||||
live :: Free a => Env -> a -> List Name
|
||||
live g e = free' e & filter \x ->
|
||||
-- TODO: free' should return an OSet lol
|
||||
live g e = nub (free' e) & filter \x ->
|
||||
x `H.member` g.bound
|
||||
&& not (x `elem` g.contStack)
|
||||
-- && not (x `elem` g.contStack)
|
||||
|
||||
data BlockBuilder
|
||||
= Code (List Stk.Instr) BlockBuilder
|
||||
@@ -47,20 +50,18 @@ stackify
|
||||
stackify g (ExpLetRec [(f, kap@(AbsKappa' xs m))] e) = do
|
||||
let vs = (f, Stk.ValLabel f) : (bindReg <$> xs)
|
||||
let ls = live g kap
|
||||
m' <- stackify (g & #bound .~ H.fromList (vs ++ (bindReg <$> ls))) m
|
||||
m' <- stackify (g & #bound <>~ H.fromList (vs ++ (bindReg <$> ls))) m
|
||||
emitRoutine $
|
||||
Stk.MkRoutine f xs . buildBlock $
|
||||
Code [Stk.Pop x | x <- ls] m'
|
||||
-- pop in the opposite order we push
|
||||
Code [Stk.Pop x | x <- reverse ls] m'
|
||||
let g' = g & #bound . at f ?~ Stk.ValLabel f
|
||||
& #liveness . at f ?~ ls
|
||||
stackify g' e
|
||||
|
||||
stackify g (ExpLetRec [(f, AbsLambda' xs k m)] e) = do
|
||||
let vs = (k:xs) <&> \x -> (x, Stk.ValReg x)
|
||||
m' <- stackify (g & #bound .~ H.fromList vs
|
||||
& #contStack %~ (k:)) m
|
||||
emitRoutine $ Stk.MkRoutine f xs (buildBlock m')
|
||||
stackify g e
|
||||
stackify g (ExpLetRec [(f, AbsLambda lam)] e) = do
|
||||
emitRoutine =<< stackifyLambda g f lam
|
||||
stackify (g & #bound . at f ?~ Stk.ValLabel f) e
|
||||
|
||||
stackify g (ExpIf c t f) = do
|
||||
let c' = stackifyVal g c
|
||||
@@ -69,36 +70,41 @@ stackify g (ExpIf c t f) = do
|
||||
pure . Tail $ Stk.If c' t' f'
|
||||
|
||||
stackify g (ExpApply f xs ktail) = pure $
|
||||
Code [ Stk.PushCont k ] $
|
||||
Code [ Stk.Push (Stk.ValReg l) | l <- ls ] $
|
||||
Tail (Stk.TailCall (stackifyVal g f) (stackifyVal g <$> xs))
|
||||
Tail (Stk.TailCall (stackifyVal g f) (k : (stackifyVal g <$> xs)))
|
||||
where
|
||||
k = var g ktail
|
||||
ls = fold $ (k ^? #ValImm . #ImmLabel)
|
||||
>>= \klbl -> g ^. #liveness . at klbl
|
||||
|
||||
stackify g (ExpContinue k xs) =
|
||||
-- return continuations require popping the stack. how do we know
|
||||
-- when a continuation is a return continuation? is this a correct
|
||||
-- test?
|
||||
case elemIndex k g.contStack of
|
||||
Nothing -> pure . Tail $ Stk.TailCall (Stk.ValLabel k) xs'
|
||||
Just j -> do
|
||||
ktail <- gensym' @Name $ k ^. _Wrapped'
|
||||
pure $
|
||||
Code (replicate j $ Stk.PopCont "_") $
|
||||
Code [Stk.PopCont ktail] $
|
||||
Tail (Stk.TailCall (Stk.ValReg ktail) xs')
|
||||
where xs' = stackifyVal g <$> xs
|
||||
stackify g e@(ExpContinue k xs) = do
|
||||
pure $
|
||||
Code [ Stk.Push (Stk.ValReg l) | l <- ls ] $
|
||||
Tail (Stk.TailCall k' (stackifyVal g <$> xs))
|
||||
where
|
||||
k' = stackifyVal g k
|
||||
ls = fold $ (k' ^? #ValImm . #ImmLabel)
|
||||
>>= \klbl -> g ^. #liveness . at klbl
|
||||
|
||||
stackify g (ExpPrim p (MkKappa [x] e)) = do
|
||||
e' <- stackify (g & #bound . at x ?~ Stk.ValReg x) e
|
||||
pure $
|
||||
Code [ Stk.Prim x (stackifyVal g <$> p) ] $
|
||||
e'
|
||||
Code [ Stk.Prim x (stackifyVal g <$> p) ] e'
|
||||
|
||||
stackify _ e = error [i|unimplemented exp: #{e}|]
|
||||
|
||||
-- affine
|
||||
_ValName :: Traversal' Val Name
|
||||
_ValName = failing #ValVar (#ValImm . #ImmLabel)
|
||||
|
||||
stackifyLambda
|
||||
:: (Stackify :> es, GenSym :> es)
|
||||
=> Env -> Name -> Lambda -> Eff es Stk.Routine
|
||||
stackifyLambda g name (MkLambda xs k m) = do
|
||||
let vs = [ (x, Stk.ValReg x) | x <- k:xs ]
|
||||
m' <- stackify (g & #bound <>~ H.fromList vs) m
|
||||
pure $ Stk.MkRoutine name (k:xs) (buildBlock m')
|
||||
|
||||
stackifyVal :: Env -> Val -> Stk.Val
|
||||
stackifyVal g = \case
|
||||
ValImm imm -> Stk.ValImm imm
|
||||
@@ -121,39 +127,30 @@ data Env = MkEnv
|
||||
-- entry @(k,ls)@ where @ls@ is the sequence of registers @k@
|
||||
-- expects to find saved on the stack.
|
||||
, liveness :: HashMap Name (List Name)
|
||||
, contStack :: List Name
|
||||
}
|
||||
deriving (Show, Generic)
|
||||
|
||||
emptyEnv :: Env
|
||||
emptyEnv = MkEnv mempty mempty ["halt"]
|
||||
emptyEnv = MkEnv mempty mempty
|
||||
|
||||
|
||||
|
||||
stackifyExp :: GenSym :> es => Name -> Exp -> Eff es Stk.Program
|
||||
stackifyExp lbl e = do
|
||||
(code,p) <- runStackify $ stackify emptyEnv e
|
||||
pure $ p <> [ Stk.MkRoutine lbl [] (buildBlock code) ]
|
||||
|
||||
stackifyProgram :: GenSym :> es => Program -> Eff es Stk.Program
|
||||
stackifyProgram (MkProgram e) = stackifyExp "main" e
|
||||
stackifyProgram (MkProgram lam) = do
|
||||
let g = emptyEnv
|
||||
(start,p) <- runStackify $ stackifyLambda g "start" lam
|
||||
pure $ p <> [ start ]
|
||||
|
||||
|
||||
|
||||
fac :: Program
|
||||
fac = [cps|
|
||||
(letrec ((fac (λ (n ktail)
|
||||
(prim (zero? n)
|
||||
(κ (x0)
|
||||
(if x0
|
||||
(continue ktail 1)
|
||||
(prim (- n 1)
|
||||
(κ (x1)
|
||||
(letrec ((fac-k0
|
||||
(κ (x2)
|
||||
(prim (* n x2)
|
||||
(κ (x3)
|
||||
(continue ktail x3))))))
|
||||
(fac x1 fac-k0))))))))))
|
||||
(fac 6 halt))
|
||||
letfn :: Program
|
||||
letfn = [cps|
|
||||
(λ (start-ktail0)
|
||||
(letrec ((lambda-body1
|
||||
(λ (x lambda-tail2)
|
||||
(prim (* x x) (κ (r3) (continue lambda-tail2 r3))))))
|
||||
(letrec ((let-body6
|
||||
(κ (square)
|
||||
(letrec ((r4 (κ (x5) (continue start-ktail0 x5))))
|
||||
(square 4 r4)))))
|
||||
(continue let-body6 lambda-body1))))
|
||||
|]
|
||||
|
||||
|
||||
+13
-18
@@ -121,7 +121,7 @@ data Def = DefConstant Name Exp
|
||||
deriving (Show, Generic, Data)
|
||||
|
||||
data Program = MkProgram
|
||||
{ body :: Exp
|
||||
{ body :: Lambda
|
||||
}
|
||||
deriving (Show, Generic, Data)
|
||||
|
||||
@@ -190,28 +190,23 @@ instance S.DatumIso Hob where
|
||||
(const . Left $ mempty)
|
||||
|
||||
instance S.DatumIso Lambda where
|
||||
datumIso = S.match
|
||||
$ S.With (. lambda)
|
||||
$ S.End
|
||||
datumIso = S.with (lam >>>)
|
||||
where
|
||||
lambda = S.list $
|
||||
S.el S.lambdaKeyword
|
||||
>>> S.el binders
|
||||
>>> S.el S.datumIso
|
||||
lam :: forall t. G (Datum :- t) (Exp :- Name :- List Name :- t)
|
||||
lam = S.lambdaLike
|
||||
S.lambdaKeyword
|
||||
binders
|
||||
(S.el $ S.datumIso @Exp)
|
||||
binders :: forall t. G (Datum :- t) (Name :- List Name :- t)
|
||||
binders = S.list $
|
||||
S.rest (S.datumIso @Name)
|
||||
>>> S.onTail (S.flipped $ IG.PartialIso
|
||||
(\(ktail:-args:-t) -> (args ++ [ktail]) :- t)
|
||||
(\(args:-t) -> case args ^? _Snoc of
|
||||
Just (args',ktail) -> Right $ ktail :- args' :- t
|
||||
Nothing -> Left $ S.expected "cont param")
|
||||
)
|
||||
binders =
|
||||
S.list (S.rest $ S.datumIso @Name)
|
||||
>>> S.flipped S.snoced
|
||||
>>> S.swap
|
||||
|
||||
instance S.DatumIso Kappa where
|
||||
datumIso = S.with \g ->
|
||||
S.lambdaLike S.kappaKeyword
|
||||
(S.list $ S.rest (S.datumIso @Name))
|
||||
(S.datumIso @(List Name))
|
||||
(S.el $ S.datumIso @Exp)
|
||||
>>> g
|
||||
|
||||
@@ -260,7 +255,7 @@ instance S.DatumIso Exp where
|
||||
>>> S.el S.datumIso
|
||||
|
||||
instance S.DatumIso Program where
|
||||
datumIso = S.with \prog -> S.datumIso @Exp >>> prog
|
||||
datumIso = S.with \prog -> S.datumIso @Lambda >>> prog
|
||||
|
||||
|
||||
-- quasiquoters
|
||||
|
||||
@@ -365,9 +365,9 @@ letLike kw name rhs e = listWithIndentation (NSpecial 1) $
|
||||
|
||||
lambdaLike
|
||||
:: (forall t. G (Datum :- t) t)
|
||||
-> DatumGrammar a
|
||||
-> G (ListContext :- a :- t) (ListContext :- t')
|
||||
-> G (Datum :- t) t'
|
||||
-> G (Datum :- t1) (a :- t2)
|
||||
-> G (ListContext :- a :- t2) (ListContext :- t3)
|
||||
-> G (Datum :- t1) t3
|
||||
lambdaLike kw formals body = listWithIndentation (NSpecial 1) $
|
||||
el (decorate SynBuiltin >>> kw)
|
||||
>>> el formals
|
||||
|
||||
@@ -16,9 +16,9 @@ lowerBlock = _
|
||||
|
||||
lowerInstr :: Instr -> Wasm.Expr
|
||||
lowerInstr = \case
|
||||
PopCont ktail -> [wat|
|
||||
-- PopCont ktail -> [wat|
|
||||
|
||||
|]
|
||||
-- |]
|
||||
|
||||
lowerProgram :: Program -> Eff es Wasm.Module
|
||||
lowerProgram p = pure [watM|
|
||||
|
||||
@@ -60,6 +60,7 @@ data Block = MkBlock
|
||||
|
||||
data Tail
|
||||
= TailCall Val (List Val)
|
||||
| PushCall Val Val (List Val)
|
||||
| If Val Block Block
|
||||
deriving stock (Show, Generic, Data)
|
||||
deriving anyclass (NFData)
|
||||
@@ -67,8 +68,6 @@ data Tail
|
||||
data Instr
|
||||
= Pop Name
|
||||
| Push Val
|
||||
| PopCont Name
|
||||
| PushCont Val
|
||||
| Prim Name (Prim Val)
|
||||
deriving stock (Show, Generic, Data)
|
||||
deriving anyclass (NFData)
|
||||
@@ -91,8 +90,6 @@ instance S.DatumIso Instr where
|
||||
datumIso = S.match
|
||||
$ S.With (S.headTagged1 "pop!" regName >>>)
|
||||
$ S.With (S.headTagged1 "push!" S.datumIso >>>)
|
||||
$ S.With (S.headTagged1 "pop-cont!" regName >>>)
|
||||
$ S.With (S.headTagged1 "push-cont!" S.datumIso >>>)
|
||||
$ S.With (S.headTagged2 "prim" regName S.datumIso >>>)
|
||||
$ S.End
|
||||
where
|
||||
@@ -108,6 +105,7 @@ instance S.DataIso Block where
|
||||
instance S.DatumIso Tail where
|
||||
datumIso = S.match
|
||||
$ S.With (S.headTagged1' "tail-call" S.datumIso S.datumIso >>>)
|
||||
$ S.With (S.headTagged2' "push-call" S.datumIso S.datumIso S.datumIso >>>)
|
||||
$ S.With (if_ >>>)
|
||||
$ S.End
|
||||
where
|
||||
|
||||
+24
-10
@@ -17,7 +17,6 @@ import Gyehoek.Prelude
|
||||
|
||||
data VM = MkVM
|
||||
{ stack :: List Obj
|
||||
, kstack :: List Name
|
||||
, code :: List Instr
|
||||
, tail :: Tail
|
||||
, registers :: HashMap Name Obj
|
||||
@@ -40,8 +39,6 @@ stepI :: Env -> VM -> Instr -> VM
|
||||
|
||||
stepI e vm (Push v) = vm & #stack %~ (evalVal e vm v :)
|
||||
|
||||
stepI e vm (PushCont k) = vm & #kstack %~ (evalToLabel e vm k :)
|
||||
|
||||
stepI e vm (Prim r p) = case evalVal e vm <$> p of
|
||||
PrimZeroP x -> case x of
|
||||
ObjImm (ImmInt n) -> ret . ObjImm . ImmBool $ n == 0
|
||||
@@ -74,11 +71,6 @@ stepI e vm (Pop r) = case vm ^. #stack of
|
||||
(x:xs) -> vm & #registers . at r ?~ x
|
||||
& #stack .~ xs
|
||||
|
||||
stepI e vm ins@(PopCont r) = case vm ^. #kstack of
|
||||
[] -> error [i|empty cont stack: #{ins}|]
|
||||
(x:xs) -> vm & #registers . at r ?~ ObjImm (ImmLabel x)
|
||||
& #kstack .~ xs
|
||||
|
||||
stepI e vm ins = error [i|unimplemented instruction: #{ins}|]
|
||||
|
||||
stepT :: Env -> VM -> Tail -> VM
|
||||
@@ -95,6 +87,9 @@ stepT g vm (TailCall f xs) =
|
||||
Nothing -> error [i|undefined label: #{l}|]
|
||||
Just x -> x
|
||||
|
||||
stepT g vm (PushCall k f xs) =
|
||||
_
|
||||
|
||||
stepT g vm (If c t f) = vm & #code .~ branch.code & #tail .~ branch.tail
|
||||
where
|
||||
branch = case evalVal g vm c of
|
||||
@@ -116,9 +111,8 @@ evalVal e vm = \case
|
||||
initialVM :: VM
|
||||
initialVM = MkVM
|
||||
{ stack = []
|
||||
, kstack = ["halt"]
|
||||
, code = []
|
||||
, tail = TailCall (ValLabel "main") []
|
||||
, tail = TailCall (ValLabel "start") [ValLabel "halt"]
|
||||
, registers = mempty
|
||||
, stdout = ""
|
||||
, result = Nothing
|
||||
@@ -154,3 +148,23 @@ writeObj (ObjImm im) = case im of
|
||||
ImmLabel l -> "#<procedure>"
|
||||
writeObj (ObjHob h) = case h of
|
||||
HobClosure code env -> "#<procedure>"
|
||||
|
||||
blah = [stkP|
|
||||
(define ($lambda-body0-code7 %lambda-tail1 %lambda-body0 %x)
|
||||
(prim %r2 (* %x %x))
|
||||
(tail-call %lambda-tail1 %r2))
|
||||
|
||||
(define ($r3 %x4)
|
||||
(pop! %main-ktail)
|
||||
(tail-call %main-ktail %x4))
|
||||
|
||||
(define ($main %main-ktail)
|
||||
(prim %lambda-body0 (make-closure $lambda-body0-code7))
|
||||
(tail-call $let-body5 %lambda-body0))
|
||||
|
||||
(define ($let-body5 %square)
|
||||
(pop! %main-ktail)
|
||||
(prim %code6 (env-code %square))
|
||||
(push! %main-ktail)
|
||||
(tail-call %code6 $r3 %square 4))
|
||||
|]
|
||||
|
||||
@@ -34,8 +34,8 @@ test_cpsInterpreter = testGroup "cps interpreter" $
|
||||
|]
|
||||
]
|
||||
|
||||
evalsTo :: HasCallStack => List Obj -> Sut.Program -> Assertion
|
||||
evalsTo rs p = Sut.evalProgram p @?= rs
|
||||
evalsTo :: HasCallStack => List Obj -> Sut.Exp -> Assertion
|
||||
evalsTo rs e = Sut.evalExp e @?= rs
|
||||
|
||||
primitives = testGroup "primitives"
|
||||
[ testGroup "arith"
|
||||
|
||||
@@ -4,10 +4,11 @@ import Test.Tasty (TestTree, testGroup)
|
||||
import Test.Tasty.HUnit
|
||||
import qualified Gyehoek.CPS.Stackify as Sut
|
||||
import Gyehoek.Stack.VM as Stk
|
||||
import Data.List (List)
|
||||
import Gyehoek.CPS.Syntax (cps)
|
||||
import Gyehoek.CPS.Syntax qualified as CPS
|
||||
import Gyehoek.GenSym (runGenSym)
|
||||
import Effectful
|
||||
import Gyehoek.Prelude
|
||||
|
||||
|
||||
test_stackify =
|
||||
@@ -19,9 +20,11 @@ test_stackify =
|
||||
]
|
||||
|
||||
evalsTo :: List Obj -> Sut.Exp -> Assertion
|
||||
evalsTo rs e =
|
||||
Stk.eval e' @?= rs
|
||||
where e' = runPureEff . runGenSym $ Sut.stackifyExp "main" e
|
||||
evalsTo rs e = Stk.eval e' @?= rs
|
||||
where
|
||||
e' = e & CPS.MkLambda [] "_ktail"
|
||||
& CPS.MkProgram
|
||||
& Sut.stackifyProgram & runGenSym & runPureEff
|
||||
|
||||
trivialReturn = testGroup "trivial return"
|
||||
[ testCase "return int" do
|
||||
|
||||
@@ -28,15 +28,20 @@ free = testGroup "free"
|
||||
qq :: TestTree
|
||||
qq = testGroup "parser"
|
||||
[ testCase "lambda" do
|
||||
assertEqual "" (Sut.MkLambda ["x","y"] "ktail"
|
||||
(Sut.ExpContinue (Sut.ValLabel "ktail") [Sut.ValVar "x"]))
|
||||
assertEqual ""
|
||||
(Sut.MkLambda ["x","y"] "ktail"
|
||||
(Sut.ExpContinue (Sut.ValVar "ktail") [Sut.ValVar "x"]))
|
||||
[cps|(λ (x y ktail) (continue ktail x))|]
|
||||
assertEqual "" (Sut.MkLambda [] "ktail"
|
||||
(Sut.ExpContinue (Sut.ValLabel "ktail") [Sut.ValVar "x"]))
|
||||
assertEqual ""
|
||||
(Sut.MkLambda [] "ktail"
|
||||
(Sut.ExpContinue (Sut.ValVar "ktail") [Sut.ValVar "x"]))
|
||||
[cps|(λ (ktail) (continue ktail x))|]
|
||||
, testCase "kappa" do
|
||||
assertEqual "" (Sut.MkKappa ["x","y"]
|
||||
(Sut.ExpContinue (Sut.ValLabel "k123") [Sut.ValVar "x", Sut.ValVar "y"]))
|
||||
assertEqual ""
|
||||
(Sut.MkKappa ["x","y"]
|
||||
(Sut.ExpContinue
|
||||
(Sut.ValVar "k123")
|
||||
[Sut.ValVar "x", Sut.ValVar "y"]))
|
||||
[cps|(κ (x y) (continue k123 x y))|]
|
||||
, testCase "application" do
|
||||
assertEqual "" (Sut.ExpApply (Sut.ValVar "f")
|
||||
|
||||
@@ -14,58 +14,58 @@ evalsTo rs p = Sut.eval p @?= rs
|
||||
test_root = testGroup "stack machine"
|
||||
[ testCase "lit int" do
|
||||
evalsTo [ObjImm (ImmInt 3)] [stkP|
|
||||
(define ($main)
|
||||
(pop-cont! %ktail)
|
||||
(define ($start %ktail)
|
||||
(tail-call %ktail 3))
|
||||
|]
|
||||
, testCase "return constant" do
|
||||
evalsTo [ObjImm (ImmInt 123)] [stkP|
|
||||
(define ($main)
|
||||
(tail-call $silly))
|
||||
(define ($silly)
|
||||
(pop-cont! %ktail)
|
||||
(define ($start %ktail)
|
||||
(tail-call $silly %ktail))
|
||||
(define ($silly %ktail)
|
||||
(tail-call %ktail 123))
|
||||
|]
|
||||
, testCase "identity continuation" do
|
||||
evalsTo [ObjImm (ImmInt 45)] [stkP|
|
||||
(define ($start %ktail)
|
||||
(push! %ktail)
|
||||
(tail-call $id 45))
|
||||
(define ($id %x)
|
||||
(pop! %ktail)
|
||||
(tail-call %ktail %x))
|
||||
|]
|
||||
, testCase "identity function" do
|
||||
evalsTo [ObjImm (ImmInt 45)] [stkP|
|
||||
(define ($main)
|
||||
(tail-call $id 45))
|
||||
(define ($id %x)
|
||||
(pop-cont! %ktail)
|
||||
(define ($start %ktail)
|
||||
(tail-call $id 45 %ktail))
|
||||
(define ($id %x %ktail)
|
||||
(tail-call %ktail %x))
|
||||
|]
|
||||
-- , testCase "square" do
|
||||
-- evalsTo [ObjImm (ImmInt 16)] [stkP|
|
||||
-- (define ($main))
|
||||
-- |]
|
||||
, testCase "square" do
|
||||
evalsTo [ObjImm (ImmInt 16)] [stkP|
|
||||
(define ($main)
|
||||
(tail-call $square 4))
|
||||
(define ($square %x)
|
||||
(define ($start %ktail)
|
||||
(tail-call $square 4 %ktail))
|
||||
(define ($square %x %ktail)
|
||||
(prim %x2 (* %x %x))
|
||||
(pop-cont! %ktail)
|
||||
(tail-call %ktail %x2))
|
||||
|]
|
||||
, testCase "factorial" do
|
||||
let hsfac (n :: Int) = foldr (*) (1) [1..n]
|
||||
let fac (n :: Int) = [stkP|
|
||||
(define ($fac %n)
|
||||
(define ($fac %n %ktail)
|
||||
(prim %x0 (zero? %n))
|
||||
(if %x0
|
||||
(then (pop-cont! %ktail)
|
||||
(tail-call %ktail 1))
|
||||
(then (tail-call %ktail 1))
|
||||
(else (push! %n)
|
||||
(push! %ktail)
|
||||
(prim %x1 (- %n 1))
|
||||
(push-cont! $fac-k0)
|
||||
(tail-call $fac %x1))))
|
||||
(tail-call $fac %x1 $fac-k0))))
|
||||
(define ($fac-k0 %x2)
|
||||
(pop! %ktail)
|
||||
(pop! %n)
|
||||
(prim %x3 (* %x2 %n))
|
||||
(pop-cont! %ktail)
|
||||
(tail-call %ktail %x3))
|
||||
(define ($main)
|
||||
(tail-call $fac #{n}))
|
||||
(define ($start %ktail)
|
||||
(tail-call $fac #{n} %ktail))
|
||||
|]
|
||||
evalsTo [ObjImm (ImmInt 1)] $ fac 0
|
||||
evalsTo [ObjImm (ImmInt 1)] $ fac 1
|
||||
|
||||
Reference in New Issue
Block a user