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1
Introduction
Type inference is a tricky business, and it is even harder to learn the basics, because most publications are about very advanced topics like rank-N polymorphism, predicative/impredicative type systems, universal and existential types and so on. Since I learn best by actually developing the solution to a problem, I decided to write a basic tutorial on type inference, implementing one of the most basic type inference algorithms which has nevertheless practical uses as the basis of the type checkers of languages like ML or Haskell. The type inference algorithm studied here is the classic Algoritm W proposed by Milner [4]. For a very readable presentation of this algorithm and possible variations and extensions read also [2]. Several aspects of this tutorial are also inspired by [3]. This tutorial is the typeset output of a literate Haskell script and can be directly loaded into an Haskell interpreter in order to play with it. This document in electronic form as well as the literate Haskell script are available from my homepage1 This module was tested with version 6.6 of the Glasgow Haskell Compiler [1]
2
Algorithm W
The module we’re implementing is called AlgorithmW (for obvious reasons). The exported items are both the in" PP .$$ PP .nest 2 (prExp body) prExp (EApp e1 e2 ) = prExp e1 PP . h+i prParenExp e2 prExp (EAbs n e) = PP .char ’\\’PP . h+i PP .text nPP . h+i PP .text "->"PP . h+i prExp e prParenExp :: Exp → PP .Doc prParenExp t = case t of → PP .parens (prExp t) ELet EApp → PP .parens (prExp t) EAbs → PP .parens (prExp t) → prExp t instance Show Lit where showsPrec x = shows (prLit x ) prLit :: Lit → PP .Doc prLit (LInt i ) = PP .integer i prLit (LBool b) = if b then PP .text "True" else PP .text "False" instance Show Scheme where showsPrec x = shows (prScheme x ) prScheme :: Scheme → PP .Doc prScheme (Scheme vars t) = PP .text "All"PP . h+i PP .hcat (PP .punctuate PP .comma (map PP .text vars)) PP . PP .text "."PP . h+i prType t
