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Write You a Haskell Building a mode
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Contents Introduction 6 Goals . . .
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Evaluation . . . . . . . . . . . .
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Syntax Errors . . . . . . . . . . .
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• containers • unordered-contai
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File ””, line 1, in TypeError:
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] TokenSym ”x”, TokenAdd, Token
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f: mov res, arg add res, 1 ret defi
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Datatypes Constructors for datatype
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length :: [a] -> Int length [] = 0
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Higher-Kinded Types e “type of ty
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eturn a >>= f = f a Law 2 m >>= ret
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data PlatonicSolid = Tetrahedron |
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foo :: Stack () foo = Stack $ do pu
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, bar :: Int } deriving (Show) comp
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class IsString a where fromString :
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Parsing Parser Combinators For pars
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instance Monad Parser where return
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natural :: Parser Integer natural =
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print $ eval $ run a Now we can try
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module Syntax where data Expr = Tr
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cannot proceed because the reductio
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later into native CPU instructions
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λx.e ere are several syntactical c
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type Name = String data Expr = Var
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Eta-expansion (λx.ex)e ′ β →
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Y = SSK(S(K(SS(S(SSK))))K) In a unt
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parensIf :: Bool -> Doc -> Doc pare
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In this notation, the expression ab
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In all the languages which we will
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eval1 expr = case expr of Succ t ->
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TNat -> return TNat _ -> throwError
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• T-Var Variables are simply pull
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t1 throwError $ Mismatch t2 a ty -
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Full Source • Typed Arithmetic
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1. Evaluate f to λy.e 2. Evaluate
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e 1 → e ′ 1 e 1 e 2 → e ′ 1
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case we will use a GADT to embed a
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AppP (AppP (VarP f) (VarP x)) (AppP
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e prim function will simply perform
- Page 81 and 82: ere is nothing more practical than
- Page 83 and 84: As before let rec expressions will
- Page 85 and 86: Γ, x : τ = (Γ\x) ∪ {x : τ} Op
- Page 87 and 88: where s’ = foldr Map.delete s as
- Page 89 and 90: s2 Type -> Infer Subst bind a t |
- Page 91 and 92: infer :: TypeEnv -> Expr -> Infer (
- Page 93 and 94: App e1 e2 -> do tv
- Page 95 and 96: -- | Unify two types uni :: Type ->
- Page 97 and 98: unifies t (TVar v) = v ‘bind‘ t
- Page 99 and 100: Interpreter Our evaluator will oper
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- Page 103 and 104: exec True contents -- :type command
- Page 105 and 106: let rec fib n = if (n == 0) then 0
- Page 107 and 108: • Higher order functions • Para
- Page 109 and 110: • e PHOAS, the type-erased Core i
- Page 111 and 112: If the ProtoHaskell compiler is inv
- Page 113 and 114: infixl 6 + infixl 7 * f = 1 + 2 * 3
- Page 115 and 116: -- Desugared f x = case x of Just _
- Page 117 and 118: data Kind = KStar | KArr Kind Kind
- Page 119 and 120: TypeError) -- | Inference state dat
- Page 121 and 122: e expression or Expr type is the co
- Page 123 and 124: data qname [var] where [tydecl] dat
- Page 125 and 126: Typeclass Declarations Typeclass de
- Page 127 and 128: Syntax Name Kind Description (,) Pa
- Page 129 and 130: So for instance if we have three AS
- Page 131: -- **Begin Haskell Syntax** { {-# O
- Page 135 and 136: Expr : let VAR ’=’ Expr in Expr
- Page 137 and 138: data Type = TVar Loc TVar | TCon Lo
- Page 139 and 140: -- Start of layout ( Column: 0 ) fi
- Page 141 and 142: Extensible Operators Haskell famous
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