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ciao-1.10p8-3mdv2010.0.i586.rpm

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<TITLE>The Ciao Prolog System               - Set Operations</TITLE>
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<H1><A NAME="SEC717" HREF="ciao_toc.html#TOC717">Set Operations</A></H1>
<P>
<A NAME="IDX8003"></A>


<P>
<STRONG>Author(s):</STRONG> Lena Flood.


<P>
<STRONG>Version:</STRONG> 1.10#7 (2006/4/26, 19:22:13 CEST)


<P>
<STRONG>Version of last change:</STRONG> 1.9#239 (2003/12/22, 18:32:52 CET)


<P>
This module implements set operations. Sets are just ordered lists.



<UL>
<LI><A HREF="ciao_175.html#SEC718">Usage and interface (sets)</A>
<LI><A HREF="ciao_175.html#SEC719">Documentation on exports (sets)</A>
</UL>



<H2><A NAME="SEC718" HREF="ciao_toc.html#TOC718">Usage and interface (<CODE>sets</CODE>)</A></H2>

<div class="cartouche">

<UL>

<LI><STRONG>Library usage:</STRONG>

<CODE>:- use_module(library(sets)).</CODE>

<LI><STRONG>Exports:</STRONG>


<UL>

<LI><EM>Predicates:</EM>

<A NAME="IDX8004"></A>
<CODE>insert/3</CODE>, 
<A NAME="IDX8005"></A>
<CODE>ord_delete/3</CODE>, 
<A NAME="IDX8006"></A>
<CODE>ord_member/2</CODE>, 
<A NAME="IDX8007"></A>
<CODE>ord_test_member/3</CODE>, 
<A NAME="IDX8008"></A>
<CODE>ord_subtract/3</CODE>, 
<A NAME="IDX8009"></A>
<CODE>ord_intersection/3</CODE>, 
<A NAME="IDX8010"></A>
<CODE>ord_intersection_diff/4</CODE>, 
<A NAME="IDX8011"></A>
<CODE>ord_intersect/2</CODE>, 
<A NAME="IDX8012"></A>
<CODE>ord_subset/2</CODE>, 
<A NAME="IDX8013"></A>
<CODE>ord_subset_diff/3</CODE>, 
<A NAME="IDX8014"></A>
<CODE>ord_union/3</CODE>, 
<A NAME="IDX8015"></A>
<CODE>ord_union_diff/4</CODE>, 
<A NAME="IDX8016"></A>
<CODE>ord_union_symdiff/4</CODE>, 
<A NAME="IDX8017"></A>
<CODE>ord_union_change/3</CODE>, 
<A NAME="IDX8018"></A>
<CODE>merge/3</CODE>, 
<A NAME="IDX8019"></A>
<CODE>ord_disjoint/2</CODE>, 
<A NAME="IDX8020"></A>
<CODE>setproduct/3</CODE>.

</UL>

<LI><STRONG>Other modules used:</STRONG>


<UL>

<LI><EM>System library modules:</EM>

<A NAME="IDX8021"></A>
<CODE>sort</CODE>.

</UL>

</UL>

</div class="cartouche">



<H2><A NAME="SEC719" HREF="ciao_toc.html#TOC719">Documentation on exports (<CODE>sets</CODE>)</A></H2>
<P>
<A NAME="IDX8022"></A>
<A NAME="IDX8023"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>insert/3:</B>
<DD><A NAME="IDX8024"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>insert(+Set1, +Element, -Set2)</CODE>

<UL>
<LI><EM>Description:</EM> It is true when <CODE>Set2</CODE> is <CODE>Set1</CODE> with <CODE>Element</CODE> inserted in it, preserving the order.

</UL>

</DL>

<P>
<A NAME="IDX8025"></A>
<A NAME="IDX8026"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_delete/3:</B>
<DD><A NAME="IDX8027"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_delete(+Set0, +X, -Set)</CODE>

<UL>
<LI><EM>Description:</EM> It succeeds if <CODE>Set</CODE> is <CODE>Set0</CODE> without element <CODE>X</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8028"></A>
<A NAME="IDX8029"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_member/2:</B>
<DD><A NAME="IDX8030"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_member(+X, +Set)</CODE>

<UL>
<LI><EM>Description:</EM> It succeeds if <CODE>X</CODE> is member of <CODE>Set</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8031"></A>
<A NAME="IDX8032"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_test_member/3:</B>
<DD><A NAME="IDX8033"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_test_member(+Set, +X, -Result)</CODE>

<UL>
<LI><EM>Description:</EM> If <CODE>X</CODE> is member of <CODE>Set</CODE> then <CODE>Result</CODE>=<CODE>yes</CODE>. Otherwise <CODE>Result</CODE>=<CODE>no</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8034"></A>
<A NAME="IDX8035"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_subtract/3:</B>
<DD><A NAME="IDX8036"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_subtract(+Set1, +Set2, ?Difference)</CODE>

<UL>
<LI><EM>Description:</EM> It is true when <CODE>Difference</CODE> contains all and only the elements of <CODE>Set1</CODE> which are not also in <CODE>Set2</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8037"></A>
<A NAME="IDX8038"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_intersection/3:</B>
<DD><A NAME="IDX8039"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_intersection(+Set1, +Set2, ?Intersection)</CODE>

<UL>
<LI><EM>Description:</EM> It is true when <CODE>Intersection</CODE> is the ordered representation of <CODE>Set1</CODE> and <CODE>Set2</CODE>, provided that <CODE>Set1</CODE> and <CODE>Set2</CODE> are ordered lists.

</UL>

</DL>

<P>
<A NAME="IDX8040"></A>
<A NAME="IDX8041"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_intersection_diff/4:</B>
<DD><A NAME="IDX8042"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_intersection_diff(+Set1, +Set2, -Intersect, -NotIntersect)</CODE>

<UL>
<LI><EM>Description:</EM> <CODE>Intersect</CODE> contains those elements which are both in <CODE>Set1</CODE> and <CODE>Set2</CODE>, and <CODE>NotIntersect</CODE> those which are in <CODE>Set1</CODE> but not in <CODE>Set2</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8043"></A>
<A NAME="IDX8044"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_intersect/2:</B>
<DD><A NAME="IDX8045"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_intersect(+Xs, +Ys)</CODE>

<UL>
<LI><EM>Description:</EM> Succeeds when the two ordered lists have at least one element in common.

</UL>

</DL>

<P>
<A NAME="IDX8046"></A>
<A NAME="IDX8047"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_subset/2:</B>
<DD><A NAME="IDX8048"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_subset(+Xs, +Ys)</CODE>

<UL>
<LI><EM>Description:</EM> Succeeds when every element of <CODE>Xs</CODE> appears in <CODE>Ys</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8049"></A>
<A NAME="IDX8050"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_subset_diff/3:</B>
<DD><A NAME="IDX8051"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_subset_diff(+Set1, +Set2, -Difference)</CODE>

<UL>
<LI><EM>Description:</EM> It succeeds when every element of <CODE>Set1</CODE> appears in <CODE>Set2</CODE> and <CODE>Difference</CODE> has the elements of <CODE>Set2</CODE> which are not in <CODE>Set1</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8052"></A>
<A NAME="IDX8053"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_union/3:</B>
<DD><A NAME="IDX8054"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_union(+Set1, +Set2, ?Union)</CODE>

<UL>
<LI><EM>Description:</EM> It is true when <CODE>Union</CODE> is the union of <CODE>Set1</CODE> and <CODE>Set2</CODE>. When some element occurs in both sets, <CODE>Union</CODE> retains only one copy.

</UL>

</DL>

<P>
<A NAME="IDX8055"></A>
<A NAME="IDX8056"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_union_diff/4:</B>
<DD><A NAME="IDX8057"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_union_diff(+Set1, +Set2, -Union, -Difference)</CODE>

<UL>
<LI><EM>Description:</EM> It succeeds when <CODE>Union</CODE> is the union of <CODE>Set1</CODE> and <CODE>Set2</CODE>, and <CODE>Difference</CODE> is <CODE>Set2</CODE> set-minus <CODE>Set1</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8058"></A>
<A NAME="IDX8059"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_union_symdiff/4:</B>
<DD><A NAME="IDX8060"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_union_symdiff(+Set1, +Set2, -Union, -Diff)</CODE>

<UL>
<LI><EM>Description:</EM> It is true when Diff is the symmetric difference of Set1 and Set2, and Union is the union of Set1 and Set2.

</UL>

</DL>

<P>
<A NAME="IDX8061"></A>
<A NAME="IDX8062"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_union_change/3:</B>
<DD><A NAME="IDX8063"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_union_change(+Set1, +Set2, -Union)</CODE>

<UL>
<LI><EM>Description:</EM> <CODE>Union</CODE> is the union of <CODE>Set1</CODE> and <CODE>Set2</CODE> and <CODE>Union</CODE> is different from <CODE>Set2</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8064"></A>
<A NAME="IDX8065"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>merge/3:</B>
<DD><A NAME="IDX8066"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>merge(+Set1, +Set2, ?Union)</CODE>

<UL>
<LI><EM>Description:</EM> See <CODE>ord_union/3</CODE>.

</UL>

</DL>

<P>
<A NAME="IDX8067"></A>
<A NAME="IDX8068"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>ord_disjoint/2:</B>
<DD><A NAME="IDX8069"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>ord_disjoint(+Set1, +Set2)</CODE>

<UL>
<LI><EM>Description:</EM> <CODE>Set1</CODE> and <CODE>Set2</CODE> have no element in common.

</UL>

</DL>

<P>
<A NAME="IDX8070"></A>
<A NAME="IDX8071"></A>
<DL>
<DT><span class="define">PREDICATE:</span> <B>setproduct/3:</B>
<DD><A NAME="IDX8072"></A>


<P>
<STRONG>Usage:</STRONG> <CODE>setproduct(+Set1, +Set2, -Product)</CODE>

<UL>
<LI><EM>Description:</EM> <CODE>Product</CODE> has all two element sets such that one element is in <CODE>Set1</CODE> and the other in <CODE>set2</CODE>, except that if the same element belongs to both, then the corresponding one element set is in <CODE>Product</CODE>.

</UL>

</DL>

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