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<h1>Mirror Image</h1>

<p class="whs1"><b style="font-weight: normal;">T</b>o produce 
 a <span style="font-weight: bold;"><B>Mirror Image</B></span> in the Main Menu 
 select <span style="font-weight: bold;"><B>Operations - &gt; Transformation 
 - &gt; Mirror Image</B></span></p>

<p class="whs1">&nbsp;</p>

<p class="whs1">This operation creates a symmetrical copy of 
 an <span style="font-weight: bold;"><B>Object, </B></span>which can be mirrored 
 in three different ways.<span style="font-weight: bold;"><B> Create a copy 
 </B></span>checkbox allows to keep the initial object, otherwise it will be 
 removed.</p>

<p class="whs1"><b style="font-weight: bold;"><span style="font-weight: normal;">The</span> 
 Result <span style="font-weight: normal;">will be a</span></b> GEOM_Object.</p>

<p class="whs1">&nbsp;</p>

<p class="whs1"><span style="font-size: 12pt;"><font size=3 style="font-size:12pt;">Firstly an Object 
 can be mirrored through a Point of symmetry</font></span></p>

<p class="whs1"><b style="font-weight: bold;">TUI Command: 
 </b><span style="font-style: italic;"><I>geompy.MakeMirrorByPoint(Object, 
 Point)</I></span> </p>

<p class="whs1"><b style="font-weight: bold;">Arguments: <span 
 style="font-weight: normal;">Name + </span></b>1 shape + 1 vertex.</p>

<p class="whs1">&nbsp;</p>

<p class="whs2"><img src="pics/transformation7.png" x-maintain-ratio="TRUE" width="312px" height="350px" border="0" class="img_whs3"> &nbsp;</p>

<p class="whs1">&nbsp;</p>

<p class="whs2"><img src="pics/mirror_pointsn1.png" x-maintain-ratio="TRUE" width="174px" height="233px" border="0" class="img_whs4"> &nbsp;<img src="pics/mirror_pointsn2.png" x-maintain-ratio="TRUE" width="174px" height="233px" border="0" class="img_whs5"></p>

<p class="whs2">&nbsp;</p>

<p class="whs1">&nbsp;</p>

<p class="whs1"><span style="font-size: 12pt;"><font size=3 style="font-size:12pt;">Secondly an 
 Object can be mirrored through an Axis of symmetry </font></span></p>

<p class="whs1"><b style="font-weight: bold;">TUI Command: 
 </b><span style="font-style: italic;"><I>geompy.MakeMirrorByAxis(Object, 
 Axis)</I></span> </p>

<p class="whs1"><b style="font-weight: bold;">Arguments: <span 
 style="font-weight: normal;">Name + </span></b>1 shape + 1 vector.</p>

<p class="whs1">&nbsp;</p>

<p class="whs2"><img src="pics/transformation8.png" x-maintain-ratio="TRUE" width="312px" height="350px" border="0" class="img_whs3"> &nbsp;</p>

<p class="whs1">&nbsp;</p>

<p class="whs2"><img src="pics/mirror_axissn1.png" x-maintain-ratio="TRUE" width="227px" height="176px" border="0" class="img_whs6"> &nbsp;<img src="pics/mirror_axissn2.png" x-maintain-ratio="TRUE" width="199px" height="177px" border="0" class="img_whs7"></p>

<p class="whs1">&nbsp;</p>

<p class="whs1">Finally an <span style="font-weight: bold;"><B>Object</B></span> 
 can be mirrored through a <span style="font-weight: bold;"><B>Plane</B></span> 
 of symmetry </p>

<p class="whs1"><b style="font-weight: bold;">TUI Command:</b><i> 
 </i><span style="font-style: italic;"><I>geompy.MakeMirrorByPlane(Shape, 
 Plane)</I></span>, </p>

<p class="whs1"><b style="font-weight: bold;">Arguments:</b> 
 <b><span style="font-weight: normal;">Name + </span></b>1 shape + 1 plane</p>

<p class="whs1">&nbsp;</p>

<p class="whs2"><img src="pics/transformation9.png" x-maintain-ratio="TRUE" width="312px" height="350px" border="0" class="img_whs3"> &nbsp;</p>

<p class="whs1">&nbsp;</p>

<p class="whs2"><img src="pics/mirror_planesn1.png" x-maintain-ratio="TRUE" width="250px" height="350px" border="0" class="img_whs8"> &nbsp;<img src="pics/mirror_planesn2.png" x-maintain-ratio="TRUE" width="248px" height="349px" border="0" class="img_whs9"></p>

<p class="whs2">&nbsp;</p>

<p class="whs10">&nbsp;&nbsp;<span 
 style="font-size: 12pt;"><font size=3 style="font-size:12pt;">Our </font></span><span 
 style="font-weight: bold;"><B>TUI Scripts</B></span><span style="font-size: 12pt;"><font size=3 style="font-size:12pt;"> 
 provide you with useful examples of the use of <a href="transformation_operations.htm#bookmark5">Transformation 
 Operations</a>. </font></span></p>

<p>&nbsp;</p>

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