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<p><a name="TOP"><b>Up</b></a><b>:</b> <a
href="http://www.geom.umn.edu/locate/qhull">Home page for Qhull</a>
<br>
<b>Up:</b> <a href="qh-man.htm#TOC">Qhull manual: Table of
Contents</a> <b><br>
To:</b> <a href="qh-rbox.htm">Rbox manual</a><br>
<b>To:</b> <a href="#TOC">Qhull options: Table of contents</a>
(please wait while loading)<br>
<b>To:</b> <a href="qh-optv.htm">Qhull options: Delaunay and
Voronoi</a><br>
<b>Dn:</b> <a href="qh-man.htm#synopsis">Synopsis</a> &#149; <a
href="qh-opt.htm#opt">Main</a> &#149; <a
href="qh-opto.htm#output">Output</a> &#149; <a
href="qh-optf.htm#format">Formats</a> &#149; <a
href="qh-optg.htm#geomview">Geomview</a> &#149; <a
href="qh-optp.htm#print">Print</a> &#149; <a
href="qh-optq.htm#qhull">Qhull</a> &#149; <a
href="qh-optc.htm#prec">Precision</a> &#149; <a
href="qh-optt.htm#trace">Trace</a> </p>

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<h1><a
href="http://www.geom.umn.edu/graphics/pix/Special_Topics/Computational_Geometry/delaunay.html"><img
src="qh--dt.gif" alt="[delaunay]" align="middle" width="100"
height="100"></a> Qhull options</h1>

<p>These sections describe the options for Qhull. This section
lists the main options. It includes the options for convex hulls
and halfspace intersections.</p>

<p>For an example of Qhull, the following computes the convex
hull of the vertices of a hypercube. It returns the facet
normals.</p>

<blockquote>
    <p><tt>rbox c D4 | qhull n</tt></p>
</blockquote>

<p>See <a href="qh-man.htm#synopsis">Synopsis and examples</a>
and <a href="qh-eg.htm">Qhull examples</a> for more examples.
Execute <tt>'qhull'</tt> by itself for a synopsis and list of
examples. To get the full list of options, execute <tt>'qhull - |
more'</tt>. To get a concise list of all options, execute <tt>'qhull
.'</tt>.</p>

<p>There are many options. The best way to learn an option is to
try it with small examples. Use <a href="qh-rbox.htm">rbox</a> to
generate input sets. If you have Unix, use <a
href="qh-man.htm#geomview">Geomview</a> to view the results.
Start with the following input sets:</p>

<ul>
    <li><tt>'rbox c</tt>' generates a cube. The facets are
        non-simplicial.</li>
    <li><tt>'rbox d</tt>' generates a diamond. The facets are
        simplicial.</li>
    <li><tt>'rbox 6</tt>' generates 6 random points.</li>
</ul>

<p><i>Brad Barber, Cambridge MA, January 8, 1998</i></p>

<p><b>Copyright 

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