From: Damien <Damien.Pous@ens-lyon.fr>
To: skaller@users.sourceforge.net
Cc: caml users <caml-list@inria.fr>
Subject: Re: [Caml-list] polymorphic variant typing question
Date: Sat, 11 Sep 2004 11:21:15 +0200 [thread overview]
Message-ID: <20040911112115.11837e15@mostha> (raw)
In-Reply-To: <1094888964.27775.39.camel@pelican.wigram>
On 11 Sep 2004 17:49:25 +1000 skaller wrote:
> Consider this:
> [...]
> What this does is extend the regular expression
> type to allow a group combinator, but then reduce it
> by using left/right bracket codes. This typing
> compiles.
>
> Question: how can I replace the last two lines of
> the match with something which just handles 'all the
> rest of the cases'?
>
> Do I have to factor the original regexp_t into invariant
> and variant parts??
I think yes...
I often use the following scheme :
<<
(* invariant type *)
type t = [ `A | `B ]
(*** first level ***)
type 'x v1 = [ t | `C of 'x ]
type t1 = 'x v1 as 'x
(* open recursion with r *)
let r1 r = function
| #t as x -> x
| `C x -> `C (r x)
(* close the recursion for use at the first level *)
let rec f1: t1 -> t1 = fun x -> r1 f1 x
(*** second level ***)
type 'x v2 = [ 'x v1 | `D of 'x ]
type t2 = 'x v2 as 'x
(* open recursion (use the previous open recursion) *)
let r2 r = function
(* | `C x -> `D (r x) (* possible overriding of the `C case *) *)
| #v1 as x1 -> r1 r x1
| `D x -> `D (r x)
(* close the recursion at the second level *)
let rec f2: t2 -> t2 = fun x -> r2 f2 x
(* second to first level (similar to your groupify function) *)
let r21 r = function
| #v1 as x1 -> r1 r x1 (* first level recursion *)
| `D x -> `C (r x) (* convert GROUPS into brackets here... *)
let rec f21: t2 -> t1 = fun x -> r21 f21 x
>>
You may be interested by this paper from Jacques Garrigue :
<http://wwwfun.kurims.kyoto-u.ac.jp/~garrigue/papers/variant-reuse.pdf>
Hope this helps,
damien
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prev parent reply other threads:[~2004-09-11 9:20 UTC|newest]
Thread overview: 2+ messages / expand[flat|nested] mbox.gz Atom feed top
2004-09-11 7:49 skaller
2004-09-11 9:21 ` Damien [this message]
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