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POTTIER Francois authoredPOTTIER Francois authored
GraphNumbering.mli 1.91 KiB
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(* *)
(* Fix *)
(* *)
(* François Pottier, Inria Paris *)
(* *)
(* Copyright Inria. All rights reserved. This file is distributed under the *)
(* terms of the GNU Library General Public License version 2, with a *)
(* special exception on linking, as described in the file LICENSE. *)
(* *)
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open Sigs
(* [Make(M)(G)] produces a numbering of the graph [G], or more precisely, of
the subset of the vertices of [G] that are reachable from the roots. The
type of the vertices must be equipped with an implementation of imperative
maps. *)
module Make
(M : IMPERATIVE_MAPS)
(G : GRAPH with type t = M.key)
: NUMBERING with type t = G.t
(* [ForOrderedType] is a special case of [Make] where it suffices for
the vertices of [G] to be ordered. *)
module ForOrderedType
(T : OrderedType)
(G : GRAPH with type t = T.t)
: NUMBERING with type t = G.t
(* [ForHashedType] is a special case of [Make] where it suffices for
the vertices of [G] to be hashed. *)
module ForHashedType
(T : HashedType)
(G : GRAPH with type t = T.t)
: NUMBERING with type t = G.t
(* [ForType] is a special case of [Make] where the vertices of [G] can
have arbitrary type. OCaml's built-in generic equality and hash
functions are used. *)
module ForType
(T : TYPE)
(G : GRAPH with type t = T.t)
: NUMBERING with type t = G.t