X-Git-Url: http://lambda.jimpryor.net/git/gitweb.cgi?p=lambda.git;a=blobdiff_plain;f=translating_between_OCaml_Scheme_and_Haskell.mdwn;h=e76bab496d6236e706c5e4e5bdb77abcb274c99b;hp=ed2ce4a16d868b7abb85d41e70f0083606f4aaad;hb=20b4e1e1636218d16ef39a9fbc4da5305f24b40f;hpb=e8b64639978778d2e79cf05bb476f42fa1c9527c diff --git a/translating_between_OCaml_Scheme_and_Haskell.mdwn b/translating_between_OCaml_Scheme_and_Haskell.mdwn index ed2ce4a1..e76bab49 100644 --- a/translating_between_OCaml_Scheme_and_Haskell.mdwn +++ b/translating_between_OCaml_Scheme_and_Haskell.mdwn @@ -42,14 +42,17 @@ Additionally, the syntax of OCaml and SML is superficially much closer to Haskel * **Type Variants and Pattern Matching** If you want to reproduce this kind of OCaml code: - type lambda_expression = Var of char | Lam of char * lambda_expression | App of lambda_expression * lambda_expression;; + # type lambda_expression = Var of char | Lam of char * lambda_expression | App of lambda_expression * lambda_expression;; - let rec free_vars (expr : lambda_expression) : char list = + # let rec free_vars (expr : lambda_expression) : char list = match expr with | Var label -> [label] | Lam (label, body) -> remove label (free_vars body) | App (left, right) -> merge (free_vars left) (free_vars right);; + # free_vars (Lam ('x', (App (Var 'x', Var 'y'))));; + - : char list = ['y'] + in Scheme, you have two choices. First, the quick hack: ; we use the symbols 'var and 'lam as tags, and assume @@ -67,7 +70,7 @@ Additionally, the syntax of OCaml and SML is superficially much closer to Haskel Second, you can create real datatypes and pattern-match on them. There are several tools for doing this. I'll describe the `define-datatype` and `cases` forms developed for the book *Essentials of Programming Languages* (EoPL) by Friedman and Wand. - (Alternatives include the `struct` form in Racket, see . Also `define-record-type` from srfi-9 and srfi-57; see also .) + (Alternatives include [the `struct` form in Racket](http://docs.racket-lang.org/guide/define-struct.html). Also `define-record-type` from srfi-9 and srfi-57; see also [the r6rs libs](http://docs.racket-lang.org/r6rs-lib-std/r6rs-lib-Z-H-7.html).) Here is how the tools from EoPL work. You must begin your file either with `#lang eopl` or with the first two lines below: @@ -85,8 +88,10 @@ Additionally, the syntax of OCaml and SML is superficially much closer to Haskel (lam (label body) (remove label (free-vars body))) (app (left right) (remove-duplicates (append (free-vars left) (free-vars right)))))) + (free-vars (lam 'x (app (var 'x) (var 'y)))) + ; evaluates to '(y) -* Scheme has excellent support for working with implicit or "first-class" **continuations**, using either `call/cc` or any of various delimited continuation operators. See . +* Scheme has excellent support for working with implicit or "first-class" **continuations**, using either `call/cc` or any of various delimited continuation operators. See [the Racket docs](http://docs.racket-lang.org/reference/cont.html?q=shift&q=do#%28part._.Classical_.Control_.Operators%29). In Scheme you can use these forms by default (they're equivalent): @@ -145,7 +150,7 @@ We will however try to give some general advice about how to translate between O * In Haskell, you say a value has a certain type with: `value :: type`. You express the operation of prepending a new `int` to a list of `int`s with `1 : other_numbers`. In OCaml it's the reverse: you say `value : type` and `1 :: other_numbers`. -* In Haskell, type names and constructors both begin with capital letters, and type variables always appear after their constructors, in Curried form. And the primary term for declaring a new type is `data` (short for [[!wikipedia algebraic datatype]]). So we have: +* In Haskell, type names and constructors both begin with capital letters, and type variables always appear after their constructors, in Curried form. And the primary term for declaring a new type is `data` (short for [[!wikipedia algebraic data type]]). So we have: data Either a b = Left a | Right b; data FooType a b = Foo_constructor1 a b | Foo_constructor2 a b;