Parse expressions into different types
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@ -53,6 +53,7 @@ I recommend using VSCodium, which is preconfigured to have syntax highlighting a
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- https://gh.sudoer.ch/danieljharvey/mimsa/blob/trunk/llvm-calc/src/Calc/Compile/ToLLVM.hs (source code for above resource)
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- https://9to5tutorial.com/homebrew-compiler-made-with-haskell-llvm-configuration (for help using llvm-hs-pure)
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- https://blog.ocharles.org.uk/blog/posts/2012-12-17-24-days-of-hackage-optparse-applicative.html (for help parsing command line arguments with optparse-applicative)
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- http://learnyouahaskell.com/making-our-own-types-and-typeclasses (for help defining types)
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### Tools
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@ -18,7 +18,7 @@ executable really-bad-compiler-in-haskell
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other-modules:
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Main.LLVMGen
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Main.Parser.Megaparsec
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Main.Type
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Main.Types
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Paths_really_bad_compiler_in_haskell
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hs-source-dirs:
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src
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@ -22,7 +22,7 @@ import LLVM.IRBuilder.Constant
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import LLVM.IRBuilder.Instruction
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import LLVM.IRBuilder.Module
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import LLVM.IRBuilder.Monad
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import Main.Type as Expr
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import Main.Types qualified as T
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data Env = Env
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{ operands :: M.Map Text Operand,
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@ -56,8 +56,8 @@ getString str = do
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modify $ \env -> env {strings = M.insert str operand (strings env)}
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return operand
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getLLVM :: [Expr] -> Module
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getLLVM expr =
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getLLVM :: [T.Statement] -> Module
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getLLVM statement =
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flip evalState (Env {operands = M.empty, strings = M.empty}) $
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buildModuleT "program" $ mdo
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-- TODO: better module name
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@ -66,7 +66,7 @@ getLLVM expr =
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function "main" [] i32 $ \_ -> mdo
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printNumStr <- globalStringPtr "%d\n" (mkName "str")
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lift $ registerString "%d\n" $ ConstantOperand printNumStr
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_ <- forM_ expr exprToLLVM
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_ <- forM_ statement statementToLLVM
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ret $ int32 0
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--
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@ -74,42 +74,49 @@ getLLVM expr =
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-- _ <- call (FunctionType i32 [ptr] True) printf [(ConstantOperand numFormatStr, []), (ourExpression, [])]
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-- ret $ int32 0
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exprToLLVM ::
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statementToLLVM ::
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( MonadIRBuilder m,
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MonadModuleBuilder m,
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MonadState Env m
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) =>
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Expr ->
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T.Statement ->
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m Operand
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exprToLLVM (Lit prim) = pure $ primToLLVM prim
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exprToLLVM (Paren e) = exprToLLVM e
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exprToLLVM (Print e) = mdo
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val <- exprToLLVM e
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statementToLLVM (T.Print e) = mdo
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val <- intExprToLLVM e
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printf <- getOperand "printf"
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formatStr <- getString "%d\n"
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_ <- call (FunctionType i32 [ptr] True) printf [(formatStr, []), (val, [])]
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pure val
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exprToLLVM (Expr.Add a b) = mdo
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lhs <- exprToLLVM a
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rhs <- exprToLLVM b
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intExprToLLVM ::
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( MonadIRBuilder m,
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MonadModuleBuilder m,
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MonadState Env m
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) =>
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T.Int ->
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m Operand
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intExprToLLVM (T.Int prim) = pure $ primToLLVM prim
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intExprToLLVM (T.IntArith T.Add a b) = mdo
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lhs <- intExprToLLVM a
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rhs <- intExprToLLVM b
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add lhs rhs
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exprToLLVM (Expr.Sub a b) = mdo
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lhs <- exprToLLVM a
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rhs <- exprToLLVM b
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intExprToLLVM (T.IntArith T.Sub a b) = mdo
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lhs <- intExprToLLVM a
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rhs <- intExprToLLVM b
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sub lhs rhs
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exprToLLVM (Expr.Mul a b) = mdo
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lhs <- exprToLLVM a
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rhs <- exprToLLVM b
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intExprToLLVM (T.IntArith T.Mul a b) = mdo
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lhs <- intExprToLLVM a
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rhs <- intExprToLLVM b
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mul lhs rhs
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exprToLLVM (Expr.Div a b) = mdo
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lhs <- exprToLLVM a
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rhs <- exprToLLVM b
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intExprToLLVM (T.IntArith T.Div a b) = mdo
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lhs <- intExprToLLVM a
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rhs <- intExprToLLVM b
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sdiv lhs rhs
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primToLLVM :: Int -> Operand
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primToLLVM i = int32 $ fromIntegral i
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llvmGen :: [Expr] -> IO ByteString
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llvmGen :: [T.Statement] -> IO ByteString
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llvmGen expr = do
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let l = getLLVM expr
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withContext $ \c -> withModuleFromAST c l moduleLLVMAssembly
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@ -8,7 +8,7 @@ import Control.Monad.Combinators.Expr
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import Data.Functor.Identity qualified
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import Data.Text
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import Data.Void (Void)
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import Main.Type
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import Main.Types qualified as M
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import Text.Megaparsec as MP hiding (parse)
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import Text.Megaparsec qualified as MP
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import Text.Megaparsec.Char qualified as C
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@ -31,48 +31,41 @@ string = C.string
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container :: Text -> Text -> Parser a -> Parser a
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container b e = between (symbol b) (symbol e)
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term :: Parser Expr
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term =
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parens :: Parser a -> Parser a
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parens = container "(" ")"
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intExprTerm :: ParsecT Void Text Data.Functor.Identity.Identity M.Int
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intExprTerm =
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choice
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[ Lit <$> int,
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container "(" ")" expr
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[ M.Int <$> int,
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parens intExpr
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]
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table :: [[Operator Parser Expr]]
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table =
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[ [methodOp "print" Print],
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[ binaryOp "*" Mul,
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binaryOp "/" Div
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intExprTable :: [[Operator Parser M.Int]]
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intExprTable =
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[ [ binaryOp "*" (M.IntArith M.Mul),
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binaryOp "/" (M.IntArith M.Div)
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],
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[ binaryOp "+" Add,
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binaryOp "-" Sub
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[ binaryOp "+" (M.IntArith M.Add),
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binaryOp "-" (M.IntArith M.Sub)
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]
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]
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intExpr :: Parser M.Int
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intExpr = makeExprParser intExprTerm intExprTable
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binaryOp :: Text -> (a -> a -> a) -> Operator (ParsecT Void Text Data.Functor.Identity.Identity) a
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binaryOp name f = InfixL $ f <$ symbol name
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-- prefixOp :: Text -> (a -> a) -> Operator (ParsecT Void Text Data.Functor.Identity.Identity) a
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-- prefixOp name f = Prefix (f <$ symbol name)
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statement :: Parser M.Statement
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statement = string "print" *> (M.Print <$> parens intExpr) <* symbol ";"
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methodOp :: Text -> (a -> a) -> Operator (ParsecT Void Text Data.Functor.Identity.Identity) a
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methodOp name f = Prefix $ f <$ (string name <* C.space)
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parseStatements :: Text -> Either (ParseErrorBundle Text Void) [M.Statement]
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parseStatements = MP.parse (C.space *> many statement <* eof) ""
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-- postfixOp :: Text -> (a -> a) -> Operator (ParsecT Void Text Data.Functor.Identity.Identity) a
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-- postfixOp name f = Postfix (f <$ symbol name)
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expr :: Parser Expr
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expr = makeExprParser term table
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statement :: Parser Expr
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statement = expr <* symbol ";"
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parseExpr :: Text -> Either (ParseErrorBundle Text Void) [Expr]
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parseExpr = MP.parse (C.space *> many statement <* eof) ""
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parse :: Text -> [Expr]
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parse :: Text -> [M.Statement]
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parse t =
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case parseExpr t of
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case parseStatements t of
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Right r -> r
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-- TODO: add error handling
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@ -1,30 +0,0 @@
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module Main.Type
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( Expr (..),
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-- AST (..)
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)
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where
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import Data.Graph (Tree (Node))
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data Expr
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= Lit Int
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| Paren Expr
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| Add Expr Expr
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| Sub Expr Expr
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| Mul Expr Expr
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| Div Expr Expr
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| Print Expr
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deriving
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( Show
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)
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-- data AST = AST Node
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-- data Node
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-- = Reg
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-- { cur :: Expr,
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-- next :: Node
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-- }
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-- | End
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-- { cur :: Expr
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-- }
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@ -0,0 +1,33 @@
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module Main.Types
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( ArithOp (..),
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EqOp (..),
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OrdCmpOp (..),
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-- BinExpr (..),
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Int (..),
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Bool (..),
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Statement (..),
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)
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where
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import qualified Prelude as P
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data ArithOp = Add | Sub | Mul | Div
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data EqOp = Eq | Neq
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data OrdCmpOp = GT | GTE | LT | LTE
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-- newtype BinExpr op i o = BinExpr (op -> i -> i -> o)
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data Int
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= Int P.Int
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| IntArith ArithOp Int Int -- (BinExpr ArithOp Int Int)
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data Bool
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= Bool P.Bool
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| IntEq EqOp Int Int -- (BinExpr EqOp Int Bool)
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| IntOrdCmp OrdCmpOp Int Int -- (BinExpr OrdCmpOp Int Bool)
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| BoolEq EqOp Bool Bool -- (BinExpr EqOp Bool Bool)
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data Statement
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= Print Int
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