Here is the latest Caml Weekly News, for the week of January 01 to 08, 2013.
Archive: https://sympa.inria.fr/sympa/arc/caml-list/2013-01/msg00002.htmlContinuing this old thread, Thomas Gazagnaire announced:
Just to let people know that I've taken into account most of the remarks (even if I still have few changes to do) so I've merged the cmdliner branch into the main tree. Please use the master branch now for testing. Also, due to an unfortunate sequence of actions (see ) all previous release of OPAM will likely not compile from source anymore because an url change. To fix this, I've release 0.8.3, so packager should upgrade ASAP (this is already available in homebrew for OSX users). 0.9.0 should also be released quite soon, I'm fixing the few remaining blocker bugs that showed off before christmas. Regards, Thomas  https://github.com/OCamlPro/opam/issues/347
Archive: https://sympa.inria.fr/sympa/arc/caml-list/2013-01/msg00009.htmlDaniel Bünzli announced:
The following packages were updated. # http://erratique.ch/software/cmdliner v0.9.3 - Allow user specified SYNOPSIS sections. # http://erratique.ch/software/uutf v0.9.2 - utftrip, better tool help. - Fix Uutf.is_uchar always returning false. Thanks to Edwin Török for reporting and providing the fix and test. # http://erratique.ch/software/uunf v0.9.1 - Updated for Unicode 6.2.0. - Fix Uunf.is_scalar_value always returning false. - Make the module completely safe for the client. - Change command line help of unftrip. # http://erratique.ch/software/uucd v0.9.2 - Updated for Unicode 6.2.0. - Fix Uucd.is_scalar_value always returning false.
Archive: https://sympa.inria.fr/sympa/arc/caml-list/2013-01/msg00004.htmlPhilippe Veber asked:
Suppose I define a GADT for expressions: type _ expr = | Int : int -> int expr | Float : float -> float expr Now I want to write a parser, that will build an ['a expr] from a string. Without thinking much, I tried the following: let parse_expr : type s. string -> s expr = fun x -> try Int (int_of_string x) with _ -> Float (float_of_string x) ;; Which fails with the following error message: Error: This _expression_ has type int expr but an _expression_ was expected of type s expr That makes sense, since [s] is a locally abstract type. I tried a couple of variants and finally realised that I could not even write the type of [parse_expr]: it should be [string -> 'a expr] for some ['a], but I'm not sure that really means something. So to put it simple, how does one construct a GADT value from a string ?Later in the thread, Tiphaine Turpin suggested:
I don't think that you can achieve what you are you are asking exactly, unless ressorting to an existential type. You can do it using GADT too, as described in the "existential types" section of https://sites.google.com/site/ocamlgadt/ For your example, you can write: type any_expr = | Expr : _ expr -> any_expr ;; let parse_expr x = try Expr (Int (int_of_string x)) with _ -> Expr (Float (float_of_string x)) ;;Jeff Meister then said and Jeremy Yallop replied:
> However, by using an existential type like that, you're losing the > additional type checking benefits of GADTs. The return type of parse_expr is > now any_expr, not 'a expr. You can write e.g. the function extract_int_value > : int expr -> int, where OCaml knows you don't need to match the Float case, > but you'll never have an int expr to pass to this function, at least not as > a result of parsing. Anything handling a parsed any_expr must match the Expr > case, which of course can have any expr inside. At this point, it seems like > just a cumbersome way to write the traditional expr type. > > I went through basically this same thought process while trying to > understand how I could apply the new OCaml GADT features, and I concluded > that GADTs weren't providing any extra utility in the case where they must > be constructed by parsing an input string. That's a shame since parsing and > transformation is such a canonical use of OCaml, so I would love to be > proven wrong here! The good news is that you can still enjoy the benefits of GADTs, even when you need to construct values at runtime whose types you don't know at compile time. In fact, that's perhaps the situation where GADTs are of most benefit: well-typed evaluators (to take the canonical example) are much more useful when the set of input expressions can vary at runtime. Even the type string -> any_expr is sufficient to give a useful guarantee about parse_expr, namely that if it returns at all, it returns a well-typed AST, wrapped in an "Expr". The actual type of the AST can't be written down in the program, since it isn't known until runtime, but you know nevertheless that it's a well-typed expression whose subexpressions are likewise well-typed. Importantly, the compiler knows that too, and so you can pass your well-typed AST to all the usual GADT-processing functions like 'eval', and enjoy all the usual guarantees: if evaluation terminates then it produces a value of the correct type, and so on. Here's some code that demonstrates the idea. It has all the pieces for a toy interpreter with pairs and booleans, and you get GADT-based guarantees all the way through: the parser either produces a well-typed AST or raises an exception, the evaluator takes a well-typed AST and produces a value of the same type, etc. The types guarantee that ill-typed input is detected during parsing; there's no attempt to evaluate it. # read_eval_print "((!!T,F),(!T,F))";; - : string = "((T,F),(F,F))" # read_eval_print "((!!T,F),!(!T,F))";; Exception: Failure "Parsing failed at characters 10-16: Expected an expression of type bool but found (!T,F) of type (bool * bool)". (* A well-typed AST for an expression language of booleans and pairs. *) type _ expr = | Fst : ('a * 'b) expr -> 'a expr | Snd : ('a * 'b) expr -> 'b expr | Pair : 'a expr * 'b expr -> ('a * 'b) expr | True : bool expr | False : bool expr | Not : bool expr -> bool expr (* A concrete representation for types that can encode all the types for which we can build expressions. A value of type 't typ represents the type 't. For example, TPair (TBool, TBool) of type (bool * bool) typ represents the type bool * bool. *) type _ typ = | TBool : bool typ | TPair : 'a typ * 'b typ -> ('a * 'b) typ (* `printer' takes a representation for a type 't and gives you a printer for 't, i.e. a function from 't to string *) let rec printer : 'a. 'a typ -> 'a -> string = fun (type a) (t : a typ) -> match t with | TBool -> fun (b: a) -> if b then "T" else "F" | TPair (l, r) -> let print_l = printer l and print_r = printer r in fun (l, r) -> "("^ print_l l ^","^ print_r r ^")" (* show_type formats type representations as strings *) let rec show_type : 'a. 'a typ -> string = fun (type a) (e : a typ) -> match e with | TBool -> "bool" | TPair (l, r) -> "( "^ show_type l ^" * "^ show_type r ^")" (* The famous well-typed evaluator *) let rec eval : 'a. 'a expr -> 'a = fun (type a) (e : a expr) -> match e with | Fst pair -> fst (eval pair) | Snd pair -> snd (eval pair) | Pair (l, r) -> (eval l, eval r) | True -> true | False -> false | Not e -> not (eval e) (* Construct a representation of the type of an expression *) let rec type_of : 'a. 'a expr -> 'a typ = fun (type a) (e : a expr) -> match e with | Fst pair -> (match type_of pair with TPair (l, _) -> l) | Snd pair -> (match type_of pair with TPair (_, r) -> r) | Pair (l, r) -> TPair (type_of l, type_of r) | True -> TBool | False -> TBool | Not _ -> TBool (* An existential to hide the type index of a well-typed AST, making it possible to write functions that return constructed ASTs whose type is not statically known. *) type any_expr = | Expr : 'a expr -> any_expr (* Raise an error indicating that the parser encountered an unexpected character. *) let parsing_failure pos expected s = failwith (Printf.sprintf "Parsing failed at character %d: expected to find %c, but found %c" pos expected s.[pos]) (* Raise an error indicating that the parser determined that part of the input string contained an ill-typed expression. *) let typing_failure start_pos end_pos s expected_type found_type = failwith (Printf.sprintf "Parsing failed at characters %d-%d: Expected an expression of type %s but found %s of type %s" start_pos end_pos (show_type expected_type) (String.sub s start_pos (end_pos - start_pos)) (show_type found_type)) (* Well-typed parser. Rather hairy due to continuation-passing style with polymorphic continuation functions, represented as objects with polymorphic methods. Also incomplete -- it doesn't handle fst and snd -- and a bit careless about error-checking. Perhaps sufficient to give a flavour. *) let parse_expr : string -> any_expr = let rec parse s pos (ret : < rn : 'a. int * 'a expr -> _>) = match s.[pos] with | 'T' -> ret#rn (pos + 1, True) | 'F' -> ret#rn (pos + 1, False) | '!' -> parse s (pos + 1) (object method rn : 'a. int * 'a expr -> _ = fun (type a) (pos', (e : a expr)) -> (* Check that 'e' has boolean type before we can parse it to Not. This is more than just good practice: without the type-checking step the parser won't compile. *) match type_of e with | TBool -> ret#rn (pos', Not e) | t -> typing_failure (pos + 1) pos' s TBool t end) | '(' -> parse s (pos + 1) (object method rn : 'a. int * 'a expr -> _ = fun (pos, l) -> if s.[pos] <> ',' then parsing_failure pos ',' s else parse s (pos + 1) (object method rn : 'a. int * 'a expr -> _ = fun (pos, r) -> if s.[pos] <> ')' then parsing_failure pos ')' s else ret#rn (pos + 1, Pair (l, r)) end) end) in fun s -> parse s 0 (object method rn : 'a. int * 'a expr -> _ = fun (_, l) -> Expr l end) (* read_eval_print "((!!T,F),(!T,F))" => "((T,F),(F,F))" *) let read_eval_print s = let Expr e = parse_expr s in let ty = type_of e in let print_e = printer ty in print_e (eval e)Philippe Veber then asked and Jeremy Yallop replied:
> I still have a question though: what is the exact meaning of the _ > character in the polymorphic type "< rn : 'a. int * 'a expr -> _>" > and how is it useful/necessary for your example to run? It's analogous to '_' in patterns: a kind of anonymous type variable that you can use to avoid giving a name to a type. (As with "_" in patterns, there"s no connection between occurrences of "_", so "_ * int -> _" means "'a * int -> 'b", not "'a * int -> 'a", for example.) It's not doing anything special here: you could equally give a name to the type without changing the meaning of the code. > Could your example be written without a record/object type using > polymorphic type annotations for functions? I don't believe it's possible to make function arguments polymorphic using annotations. However, the code can be significantly simplified to remove that bit of polymorphism altogether. As written it mixes two techniques for hiding the type index in the expression GADT during parsing: CPS (in the inner 'parse' function) and an existential type (in the return type of 'parse_expr'). In fact, either of these approaches in isolation is sufficient. Here's a more direct implementation using only the existential: (* Well-typed parser. Incomplete -- it doesn't handle fst and snd -- and a bit careless about error-checking. Perhaps sufficient to give a flavour. *) let parse_expr : string -> any_expr = let rec parse s pos = match s.[pos] with | 'T' -> pos + 1, Expr True | 'F' -> pos + 1, Expr False | '!' -> let pos', Expr e = parse s (pos + 1) in (* Check that 'e' has boolean type before we can parse it to Not. This is more than just good practice: without the type-checking step the parser won't compile. *) begin match type_of e with | TBool -> pos', Expr (Not e) | t -> typing_failure (pos + 1) pos' s TBool t end | '(' -> let pos, Expr l = parse s (pos + 1) in if s.[pos] <> ',' then parsing_failure pos ',' s else let pos, Expr r = parse s (pos + 1) in if s.[pos] <> ')' then parsing_failure pos ')' s else pos + 1, Expr (Pair (l, r)) in fun s -> snd (parse s 0)
Archive: https://sympa.inria.fr/sympa/arc/caml-list/2013-01/msg00014.htmlEmmanuel Dieul announced:
This mail announces the new release of ODT: 2.3. ODT (OCaml Development Tools) is an Eclipse plug-in for OCaml. More information on this release is available at http://ocamldt.free.fr/spip.php?breve30. Don't hesitate to try ODT, even for fun. ODT can be installed as explained into the install notes (http://ocamldt.free.fr/spip.php?article5). A tutorial and several screenshots are available on the ODT website.
Thanks to Alp Mestan, we now include in the Caml Weekly News the links to the recent posts from the ocamlcore planet blog at http://planet.ocaml.org/. Winter distribution: http://erratique.ch/software Experiences using Result.t vs Exceptions in Ocaml: http://functional-orbitz.blogspot.com/2013/01/experiences-using-resultt-vs-exceptions.html Introduction to Result.t vs Exceptions in Ocaml: http://functional-orbitz.blogspot.com/2013/01/introduction-to-resultt-vs-exceptions.html
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