From: Berke Durak <berke.durak@exalead.com>
To: Berke Durak <berke.durak@exalead.com>
Cc: Caml-list List <caml-list@inria.fr>
Subject: Re: [Caml-list] Canonical Set/Map datastructure?
Date: Thu, 06 Mar 2008 10:53:08 +0100 [thread overview]
Message-ID: <47CFBF04.9030703@exalead.com> (raw)
In-Reply-To: <47CECF23.1020508@exalead.com>
Berke Durak a écrit :
> The Map and Set modules use AVL trees which are efficient but not
> canonical - a given
> set of elements can have more than one representation. This means that
> you cannot use
> ad hoc comparison on sets and maps, and this is why they are presented
> as functors.
>
> Does anyone know if, in the many years that have passed since the
> implementation of
> those fine modules, someone has invented a (functional) datastructure
> that is as
> efficient while being canonic?
>
> That would permit polymorphic set and map modules that work correctly on
> sets of sets, for
> instance. Of course, the order induced on sets by the adhoc comparison
> doesn't have to
> be a useful order; just being a good order would suffice.
Thanks for all your replies.
I did not know that Patricia trees were canonical.
However, the idea of combining hash-consing and Patricia trees, however
elegant, does not suit my problem. Basically, you are cheating by using
an auxiliary data structure, the hashtable (which is also O(n^2) worst-case).
As I was improving my IO combinator library with sets and maps, the structures
need to be self-contained, and not need a description as a bitstring (which
could be done by using Marshal.to_string but I don't think the performance
would be there). Maybe some wizardry relying on the physical representation
of objects would permit storage of arbitrary values in Patricia trees, but I
remain skeptical.
--
Berke DURAK
next prev parent reply other threads:[~2008-03-06 9:53 UTC|newest]
Thread overview: 13+ messages / expand[flat|nested] mbox.gz Atom feed top
2008-03-05 16:49 Berke Durak
2008-03-05 17:16 ` [Caml-list] " Brian Hurt
2008-03-05 17:27 ` Alain Frisch
2008-03-05 19:53 ` Jean-Christophe Filliâtre
2008-03-05 20:03 ` Jon Harrop
2008-03-05 21:56 ` Alain Frisch
2008-03-06 7:45 ` Jean-Christophe Filliâtre
2008-03-05 17:34 ` Harrison, John R
2008-03-06 9:53 ` Berke Durak [this message]
2008-03-06 17:36 ` Harrison, John R
2008-03-07 10:09 ` Berke Durak
2008-03-07 17:13 ` Harrison, John R
2008-03-07 10:19 ` Alain Frisch
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