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Pack logtalk -- logtalk-3.86.0/library/sets/NOTES.md |
This file is part of Logtalk https://logtalk.org/ SPDX-FileCopyrightText: 1998-2023 Paulo Moura <pmoura@logtalk.org> SPDX-License-Identifier: Apache-2.0
Licensed under the Apache License, Version 2.0 (the "License"); you may not use this file except in compliance with the License. You may obtain a copy of the License at
http://www.apache.org/licenses/LICENSE-2.0
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sets
This library provides a set protocol and two implementations of this protocol using ordered lists, one of them a parametric object that takes the type of the set elements as a parameter. Although representing sets as ordered lists is a common representation, the best practice is to regard sets as opaque terms and only access them using the library predicates.
Open the [../../docs/library_index.html#sets](../../docs/library_index.html#sets) link in a web browser.
To load all entities in this library, load the loader.lgt
file:
| ?- logtalk_load(sets(loader))
.
To test this library predicates, load the tester.lgt
file:
| ?- logtalk_load(sets(tester))
.
First, select a set implementation. Use the set(Type)
object if you want
to type-check the set elements. Otherwise, use the set
object.
To create a new set, you can use the new/1 predicate. For example:
| ?- set::new(Set)
.
Set = []
yes
You can also create a new set with all unique elements from a list of terms by using the as_set/2 predicate. For example:
| ?- set::as_set([1,3,2,1,2], Set)
.
Set = [1, 2, 3]
yes
Predicates are provided for the most common set operations. For example:
as_set([1,3,2,1,2], Set1)
,
as_set([7,4,2,5,1], Set2)
,
intersection(Set1, Set2, Intersection)
,
symdiff(Set1, Set2, Difference)
).
Set1 = [1, 2, 3],
Set2 = [1, 2, 4, 5, 7],
Intersection = [1, 2],
Difference = [3, 4, 5, 7]
yes
When working with a custom type of set elements, the corresponding object
must implement the comparingp
protocol. For example:
:- object(rainbow_colors, implements(comparingp)). order(red, 1). order(orange, 2). order(yellow, 3). order(green, 4). order(blue, 5). order(indigo, 6). order(violet, 7). Color1 < Color2 :- order(Color1, N1), order(Color2, N2), {N1 < N2}. Color1 =< Color2 :- order(Color1, N1), order(Color2, N2), {N1 =< N2}. ... :- end_object.
We can then use this object with the set/1 parametric object. For example:
| ?- set(rainbow_colors)
::as_set([blue, yellow, violet], Set)
.
Set = [yellow, blue, violet]
yes
For details on these and other provided predicates, consult the library API documentation.
Some predicates adapted from code authored by Richard O'Keefe.