added logical operators
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@@ -3,8 +3,7 @@ module BC.Eval (eval) where
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import BC.Types
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eval :: [Value] -> Value
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eval [x@(BInt _)] = x
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eval [x@(BFloat _)] = x
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eval [x@(BNum _)] = x
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eval [x@(BBool _)] = x
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eval [x@(BErr _)] = x
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eval [(BOp x)] = BErr ("operation " ++ x ++ " requires arguments")
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@@ -14,10 +13,9 @@ eval l = treeEval l [] []
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treeEval :: [Value] -> [Value] -> [Value] -> Value
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treeEval [] [] (num:_) = num
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treeEval [] ops nums = handleOp [] ops nums
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treeEval (x@(BInt _):xy) ops nums = treeEval xy ops (x:nums)
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treeEval (x@(BFloat _):xy) ops nums = treeEval xy ops (x:nums)
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treeEval (x@(BNum _):xy) ops nums = treeEval xy ops (x:nums)
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treeEval ((BBool x):xy) ops nums =
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treeEval xy ops ((BInt $ if x then 1 else 0):nums)
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treeEval xy ops ((BNum $ BInt $ if x then 1 else 0):nums)
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treeEval expr@(x@(BOp _):xy) ops@(op:_) nums =
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if precedence x > precedence op
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then treeEval xy (x:ops) nums
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@@ -25,29 +23,33 @@ treeEval expr@(x@(BOp _):xy) ops@(op:_) nums =
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treeEval (x@(BOp _):xy) [] nums = treeEval xy [x] nums
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handleOp :: [Value] -> [Value] -> [Value] -> Value
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handleOp expr (op:ops) (op2:(op1:nums)) =
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treeEval expr ops ((evalOp op op1 op2):nums)
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handleOp expr (op:ops) ((BNum op2):((BNum op1):nums)) =
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treeEval expr ops (((findOp op) op1 op2):nums)
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handleOp expr ((BOp op):ops) _ = BErr ("Not enough arguments to operation " ++ op)
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evalOp :: Value -> Value -> Value -> Value
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evalOp (BOp "*") (BInt x) (BInt y) = BInt $ x * y
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evalOp (BOp "/") (BInt x) (BInt y) = BInt $ quot x y
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evalOp (BOp "+") (BInt x) (BInt y) = BInt $ x + y
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evalOp (BOp "-") (BInt x) (BInt y) = BInt $ x - y
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evalOp (BOp "^") (BInt x) (BInt y) = BInt $ x ^ y
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evalOp (BOp "*") (BFloat x) (BInt y) = BFloat $ x * fromIntegral y
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evalOp (BOp "/") (BFloat x) (BInt y) = BFloat $ x / fromIntegral y
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evalOp (BOp "+") (BFloat x) (BInt y) = BFloat $ x + fromIntegral y
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evalOp (BOp "-") (BFloat x) (BInt y) = BFloat $ x - fromIntegral y
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evalOp (BOp "^") (BFloat x) (BInt y) = BFloat $ x ** fromIntegral y
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evalOp (BOp "*") (BInt x) (BFloat y) = BFloat $ fromIntegral x * y
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evalOp (BOp "/") (BInt x) (BFloat y) = BFloat $ fromIntegral x / y
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evalOp (BOp "+") (BInt x) (BFloat y) = BFloat $ fromIntegral x + y
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evalOp (BOp "-") (BInt x) (BFloat y) = BFloat $ fromIntegral x - y
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evalOp (BOp "^") (BInt x) (BFloat y) = BFloat $ fromIntegral x ** y
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evalOp (BOp "*") (BFloat x) (BFloat y) = BFloat $ x * y
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evalOp (BOp "/") (BFloat x) (BFloat y) = BFloat $ x / y
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evalOp (BOp "+") (BFloat x) (BFloat y) = BFloat $ x + y
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evalOp (BOp "-") (BFloat x) (BFloat y) = BFloat $ x - y
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evalOp (BOp "^") (BFloat x) (BFloat y) = BFloat $ x ** y
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evalOp _ _ _ = BInt 0
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findOp x = case binOp x of
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Just op -> \a -> \b -> (BNum $ op a b)
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Nothing ->
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case logicalOp x of
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Just lop -> \a -> \b -> (BBool $ lop a b)
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Nothing -> \a -> \b -> (BNum $ BInt 0)
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logicalOp :: Value -> Maybe (Number -> Number -> Bool)
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logicalOp (BOp ">") = Just (>)
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logicalOp (BOp "<") = Just (<)
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logicalOp (BOp ">=") = Just (>=)
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logicalOp (BOp "<=") = Just (<=)
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logicalOp (BOp "==") = Just (==)
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logicalOp (BOp "!=") = Just (/=)
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logicalOp _ = Nothing
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binOp :: Value -> Maybe (Number -> Number -> Number)
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binOp (BOp "*") = Just (*)
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binOp (BOp "/") = Just (/)
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binOp (BOp "+") = Just (+)
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binOp (BOp "-") = Just (-)
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binOp (BOp "^") = Just (**)
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binOp _ = Nothing
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@@ -21,8 +21,8 @@ float = do
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_ <- P.string "."
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y <- P.many1 P.digit
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case neg of
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Just "-" -> (return . BFloat . read) ("-" ++ x ++ "." ++ y)
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_ -> (return . BFloat . read) (x ++ "." ++ y)
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Just "-" -> (return . BNum . BFloat . read) ("-" ++ x ++ "." ++ y)
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_ -> (return . BNum . BFloat . read) (x ++ "." ++ y)
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integer :: P.Parser Value
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@@ -30,8 +30,8 @@ integer = do
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neg <- P.optionMaybe (P.string "-")
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x <- P.many1 P.digit
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case neg of
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Just "-" -> (return . BInt . read) ("-" ++ x)
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_ -> (return . BInt . read) x
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Just "-" -> (return . BNum . BInt . read) ("-" ++ x)
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_ -> (return . BNum . BInt . read) x
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bool :: P.Parser Value
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@@ -1,26 +1,76 @@
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module BC.Types where
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data Value = BInt Integer
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| BFloat Double
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data Value = BNum Number
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| BBool Bool
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| BOp String
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| BErr String
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instance Show Value where
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show (BInt i) = show i
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show (BFloat f) = show f
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show (BBool b) = if b then "true" else "false"
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show (BOp o) = o
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show (BNum n) = show n
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show (BErr e) = "error: " ++ e
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-- sorry, this is a little hacky
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data Number = BInt Integer
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| BFloat Double
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deriving (Ord, Eq)
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instance Show Number where
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show (BInt i) = show i
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show (BFloat f) = show f
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instance Fractional Number where
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(BInt x) / (BInt y) = BInt $ quot x y
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(BFloat x) / (BFloat y) = BFloat $ x / y
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(BInt x) / (BFloat y) = BFloat $ fromIntegral x / y
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(BFloat x) / (BInt y) = BFloat $ x / fromIntegral y
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instance Floating Number where
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(BFloat x) ** (BFloat y) = BFloat $ x ** y
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(BFloat x) ** (BInt y) = BFloat $ x ** fromIntegral y
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(BInt x) ** (BFloat y) = BFloat $ fromIntegral x ** y
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(BInt x) ** (BInt y) = BInt $ x ^ y
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logBase x y = log y / log x
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sqrt x = x ** (BFloat 0.5)
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tan x = sin x / cos x
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tanh x = sinh x / cosh x
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instance Num Number where
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(BInt x) + (BInt y) = BInt $ x * y
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(BFloat x) + (BFloat y) = BFloat $ x * y
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(BInt x) + (BFloat y) = BFloat $ fromIntegral x * y
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(BFloat x) + (BInt y) = BFloat $ x * fromIntegral y
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(BInt x) * (BInt y) = BInt $ x * y
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(BFloat x) * (BFloat y) = BFloat $ x * y
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(BInt x) * (BFloat y) = BFloat $ fromIntegral x * y
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(BFloat x) * (BInt y) = BFloat $ x * fromIntegral y
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abs (BInt x) = BInt $ abs x
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abs (BFloat x) = BFloat $ abs x
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signum (BInt x) = BInt $ signum x
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signum (BFloat x) = BFloat $ signum x
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fromInteger x = BInt x
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negate (BInt x) = BInt $ negate x
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negate (BFloat x) = BFloat $ negate x
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isErr :: Value -> Bool
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isErr (BErr _) = True
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isErr _ = False
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precedence :: Value -> Int
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precedence (BOp "^") = 3
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precedence (BOp "*") = 2
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precedence (BOp "/") = 2
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precedence (BOp "-") = 1
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precedence (BOp "+") = 1
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precedence (BOp "%") = 2
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precedence (BOp "^") = 5
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precedence (BOp "*") = 4
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precedence (BOp "/") = 4
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precedence (BOp "-") = 3
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precedence (BOp "+") = 3
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precedence (BOp "%") = 4
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precedence (BOp "||") = 1
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precedence (BOp "&&") = 1
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precedence (BOp "<") = 2
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precedence (BOp ">") = 2
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precedence (BOp "<=") = 2
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precedence (BOp ">=") = 2
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precedence (BOp "==") = 2
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precedence (BOp "!=") = 2
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precedence _ = 0
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