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	<link>http://teenscomputer.com/blog</link>
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		<title>How to prepare images for your first video game.</title>
		<link>http://teenscomputer.com/blog/?p=438</link>
		<comments>http://teenscomputer.com/blog/?p=438#comments</comments>
		<pubDate>Wed, 09 May 2012 01:01:08 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Game Design]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[2D Animation]]></category>
		<category><![CDATA[Flash]]></category>
		<category><![CDATA[game]]></category>
		<category><![CDATA[magic wand tool]]></category>
		<category><![CDATA[png file]]></category>
		<category><![CDATA[png format]]></category>
		<category><![CDATA[selection tool]]></category>
		<category><![CDATA[tool palette]]></category>
		<category><![CDATA[tutorial]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=438</guid>
		<description><![CDATA[1.When in Photoshop open you image File &#62; Open
2. Unlock you background buy double clinking on your first layer
3.  Select Magic Wand tool from your tool palette (it could be hiding under Quick selection tool)
delete your background
4. Re size you image to 32 px. by 32 px. Image &#62; Image size
If you image is in a shape of a rectangle then set the longest side to 32 [...]]]></description>
			<content:encoded><![CDATA[<p>1.When in Photoshop open you image File &gt; Open<br />
2. Unlock you background buy double clinking on your first layer<br />
3.  Select Magic Wand tool from your tool palette (it could be hiding under Quick selection tool)<br />
delete your background<br />
4. Re size you image to 32 px. by 32 px. Image &gt; Image size</p>
<p>If you image is in a shape of a rectangle then set the longest side to 32 px.<br />
Create a new document  32 px. by 32 px.<br />
Drag your original image in to this document</p>
<p>5. when you done editing your image you have to save it as a png.<br />
File &gt;Save for web and devises, chose png format and Save your image</p>
]]></content:encoded>
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		<item>
		<title>Hexagon Tutorial: Spine</title>
		<link>http://teenscomputer.com/blog/?p=429</link>
		<comments>http://teenscomputer.com/blog/?p=429#comments</comments>
		<pubDate>Tue, 10 Apr 2012 20:57:22 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[2D Animation]]></category>
		<category><![CDATA[3D animation for teens]]></category>
		<category><![CDATA[3d modeling]]></category>
		<category><![CDATA[computer school for teens Toronto Teens computer school Toronto high school credit in animation vocation courses for teens]]></category>
		<category><![CDATA[professional web design]]></category>
		<category><![CDATA[teenagers]]></category>
		<category><![CDATA[teens computer school]]></category>
		<category><![CDATA[time and money]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=429</guid>
		<description><![CDATA[Spine

Step 1:
We will be creating a spinal tail similar to the Alien movies and numerous other science fiction settings.
Start with simple vertebrae object.
It doesn&#8217;t have to be medically accurate just similar.

Step 2:
We will use the Multiple Copy tool found in the Utilities tab.
Depending on the length of your tail enter the number of copies you require and the amount [...]]]></description>
			<content:encoded><![CDATA[<p>Spine</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/scpine-3d.jpg" rel="lightbox[429]"><img class="aligncenter size-full wp-image-436" title="scpine 3d" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/scpine-3d.jpg" alt="scpine 3d" width="400" height="403" /></a></p>
<p>Step 1:<br />
We will be creating a spinal tail similar to the Alien movies and numerous other science fiction settings.<br />
Start with simple vertebrae object.<br />
It doesn&#8217;t have to be medically accurate just similar.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/12.jpg" rel="lightbox[429]"><img class="aligncenter size-full wp-image-430" title="1" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/12.jpg" alt="1" width="400" height="394" /></a></p>
<p>Step 2:<br />
We will use the Multiple Copy tool found in the Utilities tab.<br />
Depending on the length of your tail enter the number of copies you require and the amount each copy will be offset from the last I used twenty copies and enough offset to give the appearance of connective tissue between the segments.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/22.jpg" rel="lightbox[429]"><img class="aligncenter size-full wp-image-431" title="2" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/22.jpg" alt="2" width="400" height="228" /></a></p>
<p>Step 3:<br />
In the Scene palette open the new group, ensure all the segments are highlighted and then use the Weld tool in the Surface modeling tab to create a single object.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/32.jpg" rel="lightbox[429]"><img class="aligncenter size-full wp-image-432" title="3" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/32.jpg" alt="3" width="400" height="235" /></a></p>
<p>Step 4:<br />
With the single form still selected we will use the Taper tool found in the Utilities tab in the reformer dropdown menu.<br />
Select the axis required and scale down one end of the group to form a tapered end and validate.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/42.jpg" rel="lightbox[429]"><img class="aligncenter size-full wp-image-433" title="4" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/42.jpg" alt="4" width="400" height="234" /></a></p>
<p>Step 5:<br />
Create a s-curve with one of either the interpolated, spline, or Bezier curve tools found in the Lines tab.<br />
Increase the smoothing of the line in the Vertex modeling tab to increase the number of points over the line.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/51.jpg" rel="lightbox[429]"><img class="aligncenter size-full wp-image-434" title="5" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/51.jpg" alt="5" width="400" height="280" /></a></p>
<p>Step 6:<br />
With the tapered vertebrae group selected use the Bend tool found in the Utilities tab and then select your curve.<br />
You should now have the bent the vertebrae into the s-shape you created.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/61.jpg" rel="lightbox[429]"><img class="aligncenter size-full wp-image-435" title="6" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/61.jpg" alt="6" width="400" height="355" /></a></p>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">tab and then select your curve.</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">You should now have the bent the vertebrae into the s-shape you created.</div>
]]></content:encoded>
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		<title>Hexagon Tutorial: Chain</title>
		<link>http://teenscomputer.com/blog/?p=413</link>
		<comments>http://teenscomputer.com/blog/?p=413#comments</comments>
		<pubDate>Wed, 04 Apr 2012 02:05:37 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[3D animation for teens]]></category>
		<category><![CDATA[3d modeling]]></category>
		<category><![CDATA[professional web design]]></category>
		<category><![CDATA[teenager]]></category>
		<category><![CDATA[teenagers]]></category>
		<category><![CDATA[teens computer school]]></category>
		<category><![CDATA[Text]]></category>
		<category><![CDATA[time and money]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=413</guid>
		<description><![CDATA[Chain
Step 1:
From the 3d Primitive tab create a grid with six vertical polygons and 10 horizontal polygons.

Step 2:
Select the corner and center points shown using soft selection (keyboard shortcut F) and scale them in to form the rough shape of the link.


Step3:
Continue adjusting points until the outline is in shape then select the center points shown.

Step [...]]]></description>
			<content:encoded><![CDATA[<p>Chain</p>
<p>Step 1:<br />
From the 3d Primitive tab create a grid with six vertical polygons and 10 horizontal polygons.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/11.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-414" title="1" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/11.jpg" alt="1" width="400" height="300" /></a></p>
<p>Step 2:<br />
Select the corner and center points shown using soft selection (keyboard shortcut F) and scale them in to form the rough shape of the link.</p>
<p><em><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/21.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-415" title="2" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/21.jpg" alt="2" width="400" height="298" /></a><br />
</em></p>
<p>Step3:<br />
Continue adjusting points until the outline is in shape then select the center points shown.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/31.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-416" title="3" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/31.jpg" alt="3" width="400" height="299" /></a></p>
<p>Step 4:<br />
Delete the points to form the holes for the pins.<br />
Adjust the points around the new holes into a circular shape.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/41.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-417" title="4" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/41.jpg" alt="4" width="400" height="297" /></a></p>
<p>Step 5:<br />
We will now give thickness to our grid by opening the Surface modeling tab and selecting the Thickness tool.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/5.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-418" title="5" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/5.jpg" alt="5" width="400" height="293" /></a></p>
<p>Step 6:<br />
Select the edge loops shown and use Extract Around Edge tool found in the Vertex modeling tab to form a tight crease when smoothing is applied.<br />
New in Hexagon 2 is the ability to create breaks (creases) in smoothing.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/6.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-419" title="6" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/6.jpg" alt="6" width="400" height="293" /></a></p>
<p>Step 7:<br />
Copy and paste the link three times and position them as shown below.<br />
Two will be inset of the others.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/7.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-420" title="7" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/7.jpg" alt="7" width="400" height="300" /></a></p>
<p>Step 8:<br />
Create two cylinders from the 3d Primitives tab and position them in the holes ensuring they are long enough to pass through each side.<br />
Group together all the pieces we have made and weld them together using the Weld too found in the Surface modeling tab.<br />
From this one unified piece you can now create a chain in any shape you require using the same technique illustrated in the Tank Track tutorial.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/8.jpg" rel="lightbox[413]"><img class="aligncenter size-full wp-image-421" title="8" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/8.jpg" alt="8" width="400" height="271" /></a></p>
]]></content:encoded>
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		</item>
		<item>
		<title>Hexagon Tutorial: Tank track</title>
		<link>http://teenscomputer.com/blog/?p=406</link>
		<comments>http://teenscomputer.com/blog/?p=406#comments</comments>
		<pubDate>Wed, 28 Mar 2012 00:53:40 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[2D Animation]]></category>
		<category><![CDATA[3D animation for teens]]></category>
		<category><![CDATA[3d modeling]]></category>
		<category><![CDATA[professional web design]]></category>
		<category><![CDATA[teenager]]></category>
		<category><![CDATA[teenagers]]></category>
		<category><![CDATA[teens computer school]]></category>
		<category><![CDATA[time and money]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=406</guid>
		<description><![CDATA[A Tank Track
Step 1:
Create a curved line using the interpolated, spline, or Bezier tools found in the Line tab.
One thing to keep in mind is to create a little deflection in the top line to simulate the weight of the treads.
We will be using this curve just for shape so point placement is unimportant.

Step 2:
Now create a [...]]]></description>
			<content:encoded><![CDATA[<p>A Tank Track</p>
<p>Step 1:<br />
Create a curved line using the interpolated, spline, or Bezier tools found in the Line tab.<br />
One thing to keep in mind is to create a little deflection in the top line to simulate the weight of the treads.<br />
We will be using this curve just for shape so point placement is unimportant.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/1.jpg" rel="lightbox[406]"><img class="aligncenter size-full wp-image-407" title="1" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/1.jpg" alt="1" width="400" height="342" /></a></p>
<p>Step 2:<br />
Now create a straight Polyline found in the Lines tab roughly twice as long as the closed loop we just made.<br />
After it is made go to the vertex modeling tab and increase the smoothing on the<br />
polyline until the number of points equal how many treads you desire.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/2.jpg" rel="lightbox[406]"><img class="aligncenter size-full wp-image-408" title="2" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/2.jpg" alt="2" width="400" height="338" /></a></p>
<p>Step 3:<br />
With the polyline selected open the Utilities tab, select the Bend tool and then select the closed curve we made for our outline.<br />
This will bend the polyline into its shape but will retain the polylines evenly spaced points.<br />
This is important since it is a mechanical item repeated continuously.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/3.jpg" rel="lightbox[406]"><img class="aligncenter size-full wp-image-409" title="3" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/3.jpg" alt="3" width="400" height="345" /></a></p>
<p>Step 4:<br />
Select the single track link we started with and then open the Utilities tab, select the Copy on Support tool and then select our curved polyline.<br />
The Properties panel will allow you to change the axis, scaling and rotation to fit the replicated track together.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/04/4.jpg" rel="lightbox[406]"><img class="aligncenter size-full wp-image-410" title="4" src="http://teenscomputer.com/blog/wp-content/uploads/2012/04/4.jpg" alt="4" width="400" height="244" /></a></p>
]]></content:encoded>
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		<title>Hexagon Tutorial: Phone Cord</title>
		<link>http://teenscomputer.com/blog/?p=398</link>
		<comments>http://teenscomputer.com/blog/?p=398#comments</comments>
		<pubDate>Tue, 20 Mar 2012 22:40:31 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[2D Animation]]></category>
		<category><![CDATA[3D animation for teens]]></category>
		<category><![CDATA[3d modeling]]></category>
		<category><![CDATA[professional web design]]></category>
		<category><![CDATA[teenager]]></category>
		<category><![CDATA[teenagers]]></category>
		<category><![CDATA[teens computer school]]></category>
		<category><![CDATA[time and money]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=398</guid>
		<description><![CDATA[A Phone Coil Cord
Step1:
-To bend the helix into the U-shape we require we will create a u-shape line with either the interpolated curve, spline curve or bezier curve all found in the Lines tab.
-The most important thing is to have a large quantity of points on our guide curve for the bend to look its best.
-You can [...]]]></description>
			<content:encoded><![CDATA[<p>A Phone Coil Cord</p>
<p>Step1:<br />
-To bend the helix into the U-shape we require we will create a u-shape line with either the interpolated curve, spline curve or bezier curve all found in the Lines tab.<br />
-The most important thing is to have a large quantity of points on our guide curve for the bend to look its best.<br />
-You can add points to a line by increasing the smoothing in the Vertex modeling tab.<br />
-A helpful tip is to think of each point providing influence to the object being bent so the more the better</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/12.jpg" rel="lightbox[398]"><img class="aligncenter size-full wp-image-403" title="1" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/12.jpg" alt="1" width="400" height="368" /></a></p>
<p>Step2:<br />
-Select the helix we made in step one, then select the Bend tool found in the Utilities tab and select the u-shaped line we created to be the guide.<br />
-You should now have bent the helix into the shape of the guide we created.<br />
-If the geometry of the helix looks jagged or skewed then increase the number of points in the guide curve we created by increasing the smoothing further until a smooth bend over the entire length is achieved.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/22.jpg" rel="lightbox[398]"><img class="aligncenter size-full wp-image-402" title="2" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/22.jpg" alt="2" width="400" height="352" /></a></p>
<p>Step3:<br />
-With the helix selected add Thickness to it by using the Thickness tool in the Surface tab until satisfied with the result.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/32.jpg" rel="lightbox[398]"><img class="aligncenter size-full wp-image-401" title="3" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/32.jpg" alt="3" width="400" height="352" /></a></p>
<p>Step4:<br />
-To position the cord ends to the phone select the vertices on one end and use Soft Selection with a large radius(keyboard shortcut F) to move the end position.<br />
-Repeat for the opposite end.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/42.jpg" rel="lightbox[398]"><img class="aligncenter size-full wp-image-400" title="4" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/42.jpg" alt="4" width="400" height="402" /></a></p>
<p>Step5:<br />
-Congratulations you now have a simple coil cord for attaching a handset to a receiver.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/51.jpg" rel="lightbox[398]"><img class="aligncenter size-full wp-image-399" title="5" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/51.jpg" alt="5" width="400" height="399" /></a></p>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">To bend the helix into the U-shape we require we will create a u-shape line with</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">either the interpolated curve, spline curve or bezier curve all found in the Lines tab.</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">The most important thing is to have a large quantity of points on our guide curve</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">for the bend to look its best.</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">You can add points to a line by increasing the smoothing in the Vertex modeling</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">tab.</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">A helpful tip is to think of each point providing influence to the object being</div>
<div id="_mcePaste" style="position: absolute; left: -10000px; top: 0px; width: 1px; height: 1px; overflow-x: hidden; overflow-y: hidden;">bent so the more the better</div>
]]></content:encoded>
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		<title>Hexagon Tutorial: Text</title>
		<link>http://teenscomputer.com/blog/?p=390</link>
		<comments>http://teenscomputer.com/blog/?p=390#comments</comments>
		<pubDate>Tue, 13 Mar 2012 04:00:32 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[2D Animation]]></category>
		<category><![CDATA[3D animation for teens]]></category>
		<category><![CDATA[3d modeling]]></category>
		<category><![CDATA[computer school for teens Toronto Teens computer school Toronto high school credit in animation vocation courses for teens]]></category>
		<category><![CDATA[professional web design]]></category>
		<category><![CDATA[teenagers]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=390</guid>
		<description><![CDATA[Bending a text
Step1:
-To create curved 3d text in hexagon let’s start by inserting a Text 3d object found in the 3d Primitives tab

Step2:
-When text is created in Hexagon each character becomes an individual object in a single group as shown below on the left.
-For the bend tool to affect the entire string we need a [...]]]></description>
			<content:encoded><![CDATA[<p>Bending a text</p>
<p>Step1:<br />
-To create curved 3d text in hexagon let’s start by inserting a Text 3d object found in the 3d Primitives tab</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/11.jpg" rel="lightbox[390]"><img class="aligncenter size-full wp-image-391" title="1" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/11.jpg" alt="1" width="400" height="247" /></a></p>
<p>Step2:<br />
-When text is created in Hexagon each character becomes an individual object in a single group as shown below on the left.<br />
-For the bend tool to affect the entire string we need a single object. To make the characters into a single object expand the group in the scene palette ensuring all the characters are highlighted and then select the Weld tool from Surface modeling tab.<br />
-You should now have a single form as shown on the right.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/21.jpg" rel="lightbox[390]"><img class="aligncenter size-full wp-image-392" title="2" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/21.jpg" alt="2" width="400" height="303" /></a></p>
<p>Step3:<br />
-Create a curve for the letters to be bent along from the Lines tab.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/31.jpg" rel="lightbox[390]"><img class="aligncenter size-full wp-image-393" title="3" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/31.jpg" alt="3" width="400" height="173" /></a></p>
<p>Step4:<br />
-Select the text object and then use the Bend tool in the Utilities tab and select the curve.  The middle example shows some distortion of the characters caused by an insufficient number of points in the curve.<br />
-Increase the smoothing in the Vertex modeling tab for a smoother and distortion free bend deformation as shown in the bottom example.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/41.jpg" rel="lightbox[390]"><img class="aligncenter size-full wp-image-394" title="4" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/41.jpg" alt="4" width="400" height="293" /></a></p>
]]></content:encoded>
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		<title>Hexagon Tutorial: Necklace</title>
		<link>http://teenscomputer.com/blog/?p=377</link>
		<comments>http://teenscomputer.com/blog/?p=377#comments</comments>
		<pubDate>Wed, 07 Mar 2012 01:13:23 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[2D Animation]]></category>
		<category><![CDATA[3D animation for teens]]></category>
		<category><![CDATA[3d modeling]]></category>
		<category><![CDATA[computer school for teens Toronto Teens computer school Toronto high school credit in animation vocation courses for teens]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=377</guid>
		<description><![CDATA[A Necklace
Step1:
-Create a cube and scale one axis into a rectangle.
-Tesselate around the center of the cube using keyboard shortcut &#8220;X&#8221;
-Scale down one side to thin out the profile somewhat.
-Select the four poly faces on the long sides and preform a radial sweep from the Vertex Modeling tab.
-Select select the new inset faces and use [...]]]></description>
			<content:encoded><![CDATA[<p>A Necklace</p>
<p>Step1:<br />
-Create a cube and scale one axis into a rectangle.<br />
-Tesselate around the center of the cube using keyboard shortcut &#8220;X&#8221;<br />
-Scale down one side to thin out the profile somewhat.<br />
-Select the four poly faces on the long sides and preform a radial sweep from the Vertex Modeling tab.<br />
-Select select the new inset faces and use the bridge tool found in the Vertex Modeling tab to connect them.<br />
-Apply smoothing and we have created a single link for our chain.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/1.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-378" title="1" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/1.jpg" alt="1" width="372" height="440" /></a></p>
<p>Step2:<br />
-Create a circle with half the number of points equal to the number of links you want in your chain from the Lines tab.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/2.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-379" title="2" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/2.jpg" alt="2" width="400" height="262" /></a></p>
<p>Step3:<br />
-Select the link and in the Utilities tab choose the Copy on Support tool then select the circle line.<br />
-You may have to adjust the scale of the link in the properties palette so when we create the alternate links they appear linked together.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/3.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-380" title="3" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/3.jpg" alt="3" width="400" height="282" /></a></p>
<p>Step4:<br />
Rotate the link 90 degrees and then use the Copy on Support function again.  We have now made the alternate links for our chain.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/4.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-381" title="4" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/4.jpg" alt="4" width="400" height="281" /></a></p>
<p>Step5:<br />
-Select one of the groups and rotate until the individual links appear to alternate and are linked together.<br />
-The select both groups and weld them together using the Weld tool in the Surface modeling tab.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/5.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-382" title="5" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/5.jpg" alt="5" width="400" height="269" /></a></p>
<p>Step6:<br />
With smoothing applied we can see now that we have what appears to be a continuous chain of alternating links.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/6.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-383" title="6" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/6.jpg" alt="6" width="400" height="287" /></a></p>
<p>Step7:<br />
-Create an arc similar to the one shown above using the Arc tool in the Lines tab similar to the one shown below.  We are going to deform the necklace using the arc as a path.<br />
-Ensure there are sufficient points in the arc to give a gradual deformation to the chain (40+), insufficient points will give an undesirable jagged look to the chain mesh.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/7.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-384" title="7" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/7.jpg" alt="7" width="400" height="289" /></a></p>
<p>Step8:<br />
-Select the chain and then open the Utilities tab, select the Bend tool and then select the arc.<br />
-We have now bent the chain along the profile of the arc giving a pleasing arc to the chain.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/8.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-385" title="8" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/8.jpg" alt="8" width="400" height="289" /></a></p>
<p>Step9:<br />
A rendered version of the chain we have just created with a simple pendant attached for decoration</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/03/9.jpg" rel="lightbox[377]"><img class="aligncenter size-full wp-image-386" title="9" src="http://teenscomputer.com/blog/wp-content/uploads/2012/03/9.jpg" alt="9" width="400" height="381" /></a>.</p>
]]></content:encoded>
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		<title>Hexagon Tutorial: Alien Creature</title>
		<link>http://teenscomputer.com/blog/?p=345</link>
		<comments>http://teenscomputer.com/blog/?p=345#comments</comments>
		<pubDate>Mon, 27 Feb 2012 23:41:10 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[3d modeling]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=345</guid>
		<description><![CDATA[Alien Creature
Step1:
&#8211;The start is simple: create a  cube and apply two levels of  smoothing to it.
&#8211;Next select a face from the back, then extrude it with Fast Extrude. The tool is first selected by its icon in the Vertex modeling tab, then from there on by its keyboard shortcut, (Ctrl while face is selected).

Step2:
&#8211;Once the [...]]]></description>
			<content:encoded><![CDATA[<p>Alien Creature</p>
<p>Step1:<br />
&#8211;The start is simple: create a  cube and apply two levels of  smoothing to it.<br />
&#8211;Next select a face from the back, then extrude it with Fast Extrude. The tool is first selected by its icon in the Vertex modeling tab, then from there on by its keyboard shortcut, (Ctrl while face is selected).</p>
<p><img 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" alt="" /></p>
<p>Step2:<br />
&#8211;Once the body is done, it is time to put a tail on our creature. For this, the simplest is to use the Sweep tool. Select the back polygon, then the  Sweep tool. An extraction of the polygon appears, following your mouse moves. With the right click (Ctrl+click on the Mac), you can modify the size of the new section.<br />
&#8211;Create as many sections as you want, and validate with the Enter key.</p>
<p><img 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" alt="" /></p>
<p>Step3:<br />
&#8211;For creating the corns on the head, the  Sweep tool is used again, but this time with a selection of points.<br />
&#8211;In  Select points mode, select the first point, and then with Shift, select the second.</p>
<p><img 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a+XvlOsrc3M/AOEWjmlw9QOjbmXKwKEfzAVvDW1k2c+BFpBLNw3OA4IWwtF7Kwh6Cy+wBIQRgeGJwdHpg6HXwgII0IY2d3UaaR+zV5AJw+atBG7Cdte1qt3rGFnLubOJTxZzJ8lArl0KJ+LkGSUIqN5KpqnYlk6mqGiaSpK0FG8GMPpaIIMR3LBUMbny3i9KbebcDkwhy1hM8csxohJF9Crd+afrNy/e/vaLQBGBXC33egecMuc8QVIX//oa+aBd6H2Tx+c7uHCA8PjwEurnC3/uDtAg9G+fhFfcCS3iQog8d6WUSPzahV+vSK0r405TXjQkXv422rCRyf9RTxYSIXoTITKRSkyRlNxmo5TdJyi4zk6mqGjaTqWKsSIUjxVShDFWIIOR8lAMOvzpT2elNuJO+2Yw5KwmaP7hpBJ5zeof7v8vW5ra2rmwpH59GVqIIzwBDOcgVEQQl+/uPVaat0ToPjEyb+dA6FDsvMa3gIRKujKiBzIGoTItsxqmVenDBiVYYsu4dlPh5ykRurS73lS4Vo6Ws3FKmSiTCXKBaxMJwptavlCLFuIZehYqhhLlRPpCpapJolyLFEIR8hgMOf3Z7zulNuJO21J+34LnFG7+/zp6qN7d2/8BsAoCImPo3boydvZpPfzPNgGoSdOnjkLvvS6XkMNhFAeKOYcXiISwKh006KS+nTKgEkdthmSXksm7KKTwfLCA2kmViOTzQLWLOLNEtEo4jU6WSokCoUEVUjki/FcMZ4txNOlRLqSzFTxbB1P1zGiHE8UIhEqFMz5vWmPK+V24E5b0m6JW83RfWPQpPvtyg/ajc2pmU9eIWtHkpGSvv5RnuCVE8JrqB1GJuEOTpw4+bd2LvcNqcGtoGwEnO6m9vjBtmLXrVX4zeqI3Yj7bbmIu4iHqj4rptm10ESzlGIqaaacapbweiFZKSaLxSRdTJKlRL6UyBUTmUoyU8WyNSLbTGWbRLqWxMrxeCESoUKBfMCX8rpxjzPptMUdVs36ytqD369//cWT327O338sfDW1TgMgFIQkPRzonakBQoQzMNbDgYf5M8fkcv+IWiuH18OBO8EdAIsvfndLvuvSyL1GZdhmSPpsuainTITrZLK58nSrkmtWskwlw5RTTAmvF7EqS62EUeUkWU7mS8lsFcvW8Fw9lWPSOSadbRKpOo5XEoliNIy7HIt3fp3/7eazWzee3LyuXF20yHf3pTufITP3rv48h37RsTggjAiOY8cu5vMFSN8A3BWTdi3utAJtpMtz6PASs0EkD2z5+a+LqF5BrTUDtOcmlhoyNvkP6bZVJ/PplEGTJurcTwWdVDJQzSaYqBc3Kky1XLOWYSoppkw0ili1gBWLWKGIUSWMLCfzlWSuiuVqRL6RIpsZspmlmpkcHY0at7c3Hj6UPZ+nwwEy4Em77YTTGjbpFCsLEbNx8d7traePJNOzICxm64tACAEh8THU2ghGgBnOwFjbKB1PrVM7M9JxpA/7Lu9OjU0TDfEmwda6geTxwx2NzKNVBAzqsNWQ9NlyMW8pFW1QeH39+VYt3zhMrVTCiyWcLuNUBSMrWL6Gk80U2cxQzSyF+YPbC4vKtVXc46njRC0eL0WDhbA/53OlXDavVnnt8o/67Q2rcufxb9cVKyvTU58CMCqAEABG+cfKWpctH+JN9w9PHK+hByUmUz2cUc7A+MtLru9DDWHrn3r7WR8SBWD0u+9+U8ncGrlfpwiaNFGXORV20Viwlks0Ix7MKDdXs81KmqVWK+KVEl6u4IUKTldxuopT9RTVSJPpQHRrfsGsVDVIkiHJZjbbTBENLFlLRMuxECtuXq1Ko1bv6w36ra17P1+270m/+ebSP//74Knhr07/fxwQeh011vngDo6NADNsVrU7iQQI2SzA6ODINAjPvSqL+e7UOg/RyxWBMMqHkcnpL2TbVrXMp5UH9MqQzZD023IxbykdrVNEY31+p5yul9PNMtEo4fUSXivjlSperOKFKk5XCRrzhHYWVgxSRYMsNEiaoQovaJoh80w200wTDTxRS0YLYX/W6/RqVWqV2h8K/nLtyvWLX6vWVq58/+N/Oz34l17Jv/0X77XU2m4XhPRwDpbuAUjME7QW93igGGjXl7QFUHLESX5faiCEDvOnuUPjAIyAELq8oFLuejR7Pp0iaNZEXeZU0NkSt6AjYZJby+lmiWiU8FoJr5XxWgUvVfBC2p/cfLxslmqq6XwjV2iSxSZdZArFF8USU6AYMsdk00waa+DxUjSQ97t8OvWdX2/urS7uyzbdGsXvVy599uk3ZydvnvoQGAFnBK+kdsjtAIRID0cEQnN8AdLDgdreu6Tjh3XHs3+yrLGtd2CUB86CEHLlyiPVrlsj82jlAYMqbDNiXjsZ9ZbT0SaJNVef7pTTzWKqWcZrJbxWTFXLqbJb71Sty2vpYiNXauZLTbLIUCWmUHlRKr8olZligaEphsy9yKaaRKISD1JBT8xi3Hr2OGE3J6yGqMXw9OaNtYf3f7x07aP+UQF0vP/RZfsP7HL/0NTZ/wl014u8Zux/PjUARs73wSAkmUW+lm/bVFK3Zs+vUwTN2phzPx1y0Viwlo03Qg7ctGctpZgy0Sik6mWirlxXuXWuSqpYTxebuRJDVhiqwtBlplhhShWmXGEqZaZUYGjqBZllMngNixQjvpzXlXLYCbslaTMmrAa7Uvb815uaza2J8Y/BVibytdQgtH9ooocj6h+aHBieGhiZ/N9DDYRRHoj2cES9/fDTh9vKXRdr3QyqsM2I++25uK+SijTyifr6050iVivhzWwwu/5kg/CnKkS5ShRrRIHJlBmywlBVplhjylWmUmNqNaZWZWplplx8UaCYfLolbgFP2mXHHftJhyluM0St+vtXf7QqZBe/uQwcsx7aMSYIX4hwBsbP98FDvCn2ExBG+4fHhviT/xuosa/u772CQd7Uj9//Jt+2q6ReVtz2dQmPJRN20XiwkonWLZbootKtUdrlq+oyXqsQtSpRqRGlGl5opktMvszQVaZUZyr1F7UGU68z9dqLRo2plV+UCwyVYzJYLRmlw/6M104493GHOWk3xq2Glft3DFtrC/ceCCEEhI530zrGvjup07Iw/RC7/vSnUEPaXnK3E9heBoVQQIj0cuEeDjTEnwIhBICRHg48Nv7J5qJKKXWp93w6ud+ojjjMeMCZi3loPFiR+4sf3LGvq3wlolkh6hWiViEqVaJUw4v1VLGZLTNkhSnUmEqjWWswjSbTbL5gGkyjxtRKzQLJZFMNPF6KBnM+V8plJRz7mN2UtBoCJu2D6z+ZZbvimQutolRILBChfBjlCWbP9wm5g4dSvofMCyQGIHEPV8iutIHw8ZXc7yNr7IqDZAQQs6+uu6AXbBd//fjdLcWOXS3zauVevSq4r495bOmQM5/0F1Y29hesSenOfplollK1KlGvENUqUa4RpRpRbGSKTL78gq4y5TpTq79oMgzDvHjRZJgG06gy5QKTzzZTyUo8TAW9GY+DcFpwhzlpNcat+ofXLjtU8muXr/FhFIAQAYQM8qY+4oraC/LHGpYDczYCTndCnc7C+7tQ676BvUYASwaGJ3s4o5zBcZ5AzJbedUUnCAgjg7wpHjCzuahR77pUex6dMmDUhB0mImDPmpVe+bo+F6usPtkqEc1SqsqKW5WostTqqQLDzgnFGlOtv2g0GYZ58YJhmCbTrDPVEkPlmQxeS0YKYX/G40i5LLjDjNnNSateubKwM/9EuroGQpK+wfGPWjWhkk4Nxx+2wZHJwZEJVo3Ad5a1I2LMGZjo4YiGeFMgdNT3OfLeevtFly7eVuzYVVKvVu4zqEM2Q9xhiD++vZbwUalwdWdZhQczRbxWJuplvFbFqzWiXCOKdYJuZgqsdXtRrjK1OtNsstgYpsHUK0yBZLJEHYsWI4Gcz5V2W1lqmFUfMuvvX71skcsmxy/wQDEAzwEwKhAdDcVf89ggjHAGx7qK/d6NGoSAMModGhsGpjktjwx9k0VsASQZHJ54/kSm3vWo97x6ZVC+bX12b9NnISLuPBGgEsHc5oKshNXKWK1NrVIjSnWCbqTolriVqs1qvdlosCrKvGCYRpUpUkyuRS3vd2c8ttacYDPELIbl+7d1G6v3bt2FILEAkrCl6G9FjQ2uB0Ym/5Da2fYfrZU9AELYkq5eruh8HzQCzADtCo9Xex6Hu4cQAEanp7+RbduUUrdO6b9+5eG+JuQyYwFnKu7NpyKF5UcbVLJUxKolvFLCy2W8WCWKNZyuE4Vmpsjky0yhwpSrzVqdaTLNZpNhmkyjxhRpJpdmJwQq6M142jOpzZSwGpxq6fydX9Tbm2PjbKUfW8j3FtQEMAJCaF+rIvcgSDhK7VQrA46CsBiA0XbFEtzLhdu1cG/irx2WNRgFYHRoZPr+7xsKqVMlc1+7/GBfG3YYEz4bHnFnsSAVtEWVG1o6WS5g5SJWKuHFKl6oEYUaTjfSBSZXYiMEplxjajWmWWeYBtOsMeUCk880U8lyLESHfDmfM+WyEE4LZjcnbcao1XD/+mWrUnrp4hUBhALtXT1v+rJbgFrZw5bVPlbWhKIpsBWgSvpHps/3ibiDEy/tKHk7aq1f4LnPP78q27E+/H1zeV5p1oTshphnHws6UnFvLh0mlx6sUclyASsXksUS1kp+1HC6kaIbmUIzz4ZWZaZSaYFr1plKkSEzTCpZiYeLkQAZcKXd1tZMajNGrYb1R3e1m8uLDx8LIDFfJHl7auyVKF94qBruKLV//4+Pvv3hBmdg7DwHHhiZZmsmQHb2PfDX3pKaqLWyJYTn5p/sXPr2tlbhNamCVl3UaUz4bXjElcJ8Ob3U7DL46WSJThYKbF4Xp2s4XSeoOkE1szSTKzBU4UWxxJQrTK3KNKpMtchQWSaNVRORYiRABtxZr52lhtlNcYshYjX9fuWSSSadmpAAIgTsKsh+c2qsgzXMnxkYngRbNcaHqf3TB/8298nFienPwFZBnbi9t+XdqQGig56++PynW9efqPc8BmVgXxNxGOI+CxZyEglPNuFNrz3ZouJFKk4XElQxSZUxqorTNYKqEVQjTTIZksnTL+gCUywylTJTqzC1EkPnmAxex2LlWIgOeXI+R8plZa1bwmaMWo33rl2xq+Q3rvzSngreiRrMLqyMjwCzYGsn6EE7cerM3wUQeuXqbQGEdhIGbWpvHocetmtdDRKhEuRLpcylU/rM6rBNH3WbkwE7EXdn8EBu5dFGOpSnYhSdIAsJuoRRFYyq4lSNIOsE2UxTTJZ6kacYmn5RKjLVElMtMXSeyaQaeLwSDxfC3rzfmXa3qdmNMatev7m6/uje5sKiEEJAWPxO1A6ev4cDt2qoDlM7K4DQWeSLL776SQD/+dQEMNJzni+X2jRyr1EVtGgjLlPCb8UjzlTSl7WonKY9KxWj6DhZSNClZItatUMtQzFZksmTDE0xpQJTKTEFismmmkSimogUI34y4Mp67ay7ywbzEavh3tUf9+XSL/7xHQC9i107NHYIfXnrUYuaAEIu/nBjfOqTYwf/PtRAGOHzpx7cXdHI3Aalf18bsRviXgvOKmkqRC7eWyGjFBWjCgmqlKTKLDiCrBNkI0W2qOUohqSYAs2UikyBaubSTCpZS0bLsWBbSS2Es5MCMSzevWXaXp+/+7CToXwPaqwTBgtgtB1moCdOnflQCEsEECqE0Z+u3v5fQU0Ao9ev3lPvOnUKn0kdsupYJcWjrjQeyC3cXSajNBWj6XgXNZyqE1SDoJg09SJDsuLWJEmmQDMFqpnPsKndSjzEKinr7mJOVkmN4X3t/Z8vm6S7H3/85XtSE8BzrDfGVsPxQHEPB2Z3OrJKK56a/ezri1f/dGoAjM5JvlHs2LRyr0EVsGgjTlPCZ8XCzhTmy2m2DS69l4xRdIwqJKhigixjVBUjazhZJ6hminqRJpkM+SJHMiTJUCRToJpUlsngTSJRTYSLEd+BkjpZJTVG9/Xzd24Ztzd/u36TfRJG/tcAAA/YSURBVKpX1EC/TA05vBcVAVsbUOb6+sf//pGgb2AMgI6uh4ov/nhjbOqTP1vW5oQQ8vTRlkbm1il8+5qQ3RDzWpJBRyrhySa8qdXHG/kYScdoOk7RCbKUJCsYWcXJGk42CJJhJ9NsnsnnGZJkaLJJ5ZvZVDOVrCUjpaifDnmOzAlRi8GtUz26cVWzsz0xcYGlJnhtLPgytXbsiA6OTPdyRZyB8R7OKFvBdzQOFYiQn67dOYLg/aixyRLkhx9uqXZdOoXPpAnZ9FGXOeG34TFXGg/knt9dzkcpqkWNKiXIcpJkxa1BkEwqz6TzHWpNimRokmkpaawSDxbCXjLg6sSkmN0UtRmi+4aHN3427e1evngZgFHha0v+XtbQNq+pHg48MDzdCp/YBTlIckz0jl749h9fXgKg2T+JGgLCCAih09Ofy7b2tXtegzpo0UUcxrjPikUcRMKXla9rfOYAGaXoOE3HqWKCLCfJSktJO9RIpqWkFENTTTLLzqS1ZLgU9VNBd2dOwO2muM0QsxhVG0vrj+/tLC2Jxv4gv/by0DiDoz2c0dauga7PeeAMZ2D82H1UyFff/Twl/uzPoybmCRFO/9jtW880MrdeFTBrw3ZDzGPBQnYi6k37bdGdRRk7J1AxqhjPlxL5SjJfxfJ1PN8kckw6z2RIJkcx+RY1hsoxuTSTwupYrBIPdisp1o6uwhbDvauXzHuy77/+gf/qXS1d1FAAQrhDY+c5whFw5iC1ywanMMIasWH+9PGZImhs7tKVX7tdxLfLeXQCDBjlC8U9/aPsGTQXv/tFI3XrlIGOkgZsWNSVwvzZhXvL+ShFRikqRhbi+VIiX07mq1i+xlJLdahRDEkyNMXQeYbMNjNEA4+3oytPayZ1mJJ2Y9xmiFr0S3duGbY3dpaWx8bnjlS6tVv78AShmDMw1suFRsDpI0mOw6MWd5+4czS/NoN++eW3Vw5OMoGPj2NfaSBgdASYOd8H9fWP8oRi9sCe6enP1VKHVu4zqoNWXcRpivusybCTSPoyz+8uZ8IkS42O54uJfDlJVrF8DScbRJ5JkS9RIxky38ymmgTruLEpkHZ212FK2I1Riy6yr7935cd92c6DOw+OyehCCFtA2T41ZKY9hEOh2MujfiU1EEa+v3xTNPHxG1Lr7AsSwOjA8OT5Poh1cEBIArTDOtGYZGddq93zGFRBszZsN8a8FizowOPeNB7ILt5fyUVJshUnkKUkWUmypi3fTJFMuq2hbdPG0GQzn2FSRAPriJurM5Mm7aaYVR+z6jXrK2sP7+p3Ny9+/X17ab0VIY0As339o+f7IPY5uw3Ry/7DG1ETiFCBCPnp2u03ogahbDKuvblqmn0OtiYfYLN9MAJAs08erGtlboMiaNSELYao24wF7FjUTeCB7PO7i7kIRcYoKk4WEmQxeTCT1gny6IRAUUyBapI5JpNq4slqIlKKBqmgm3XcCOc+ZjexYWnYrH/4yzXT7vru4tL01CcgJBHAc8P8GXYXH1/QOqBJcGDC3neNCkE+/vqzry6zXEAY7a4PZA+9aJ2PJRSzdYRsXRwg7LKjIgRoVUWLQVh87coDjdSll/sN6tC+PuIyJX02LOzCE/7s/N3FbIStdaboONmeSSmWWrNl2rqo0XSTyjPZNJPC61isEgu1g3lbJ3eUsBmiFqPfoLrz8yWjdOf5vUc8cLaHA/cPjbMVVwer7jBysID5PtTYP7+7dGN8+lMQRo5QY3vlgeJe7mhfv4gn6BgF9NjG/vfTf3yv2nVp5V6DKmTWRpymuM+GhV2ppC+z8mgr6SPyUZqKFeg4VUxQ3dQaKZLJ0EyO6qbGUBSTzzIZooknqrFwMewng56Ml80dWXDHPmY3xy3GsEmnWV9Zvntbu7XxzVcXWfFvGRYY5bdSgYfOwnh3De1cdPnq7UMfQigISVpbFAZGAeHRTb2voTYj/mJvy6KRew2qoEkTcRjjXgsWdBAJb8aicuql5lyEpmJFOk53qFVxsk5QjVQrccTkqTa1AtMq1Uo3U3g9GS/HQoWwP+93ZzyOlMtGOK24wxK3mqJmfdCoe3T9Z932+i8/Xvrs06+Fnd25kJjde/6H+Z4319DW1V16ioDt3XH9QxPHrs6+npoARnbWdBq516AKGLVhmyHm3k8GHUTcnY66sPWnW/logYoV2YxbMUmWW4kjqs5Sy9BMjmqSdItaochQFJPLMmmigSWriUgxGqSC3pzPxdai4g5Lwr4ftxjDJr1FLv3hs0/mf7+9t7b6+Pb92ZkL7CE1XRr6J1Hrmk9vwWMX2qtWs51VmLelBsLI7ppas+c1KgNGTdiqj7n3kwE7HnOlcX/u+d2lXISmYoVWnjJJljCqitNVNruboo9SK5aYQoEh80yOtW6J9nqCJ+t1suAw+37MYvQbtI9vXH1+57dbP/6w8eSRam1l7en8t1/9IIBmARgFYAkrbm9DreU3d/bsIZ2YlDVnPHCWMzD22ZeXOzNO27q14tu3ora9ptbIPHqlz6AJWfRRp6m1kpD0ZefvLmXDJBktUB3/o5XdpV9JrVhkaJrJZ5lMqoljtWSsEgsXQoG835NxO1NOe8Jmls4/evLLVbdW6dUqbQrZ/J3bD67/vLe8tDk/f+fGrzMzn7IrvwDUOWLj8L73l6mdOnOO3X3adZon0lpdbxdBs/sbZiVffvHN5WPl6200VPz00ZZG5tEqDqj5rFjImYp7s2tPt+OeRD5KUzGqEKMKCbqYPIYaQxYYqsgUikyxxJTLTLHIkHkml2HSeAOP1eLhUiRAB705v9um2H3264192U7YYgwadT6dyq6SWeTSncXnV7/9+umvN7fmny0+eHT1x58vzH0OjUkAiN1gLTlE7aV2cE4RIGxTax0DMHW+T8QdnOyWrB9+uiWa+Phw0eFbaigk/u3mc7XMo1H4DOrgvq4zIaTi3qxd51VtavLRAhWjCjGajlPHUSswZIGhSgxdblErlxiaYvI5JpNmCKyRjFfiEb9Bu/j7r6q1RcxpT9qt0X1TyKj36dQO1Z5NITNJt/XbW49v/fLDZ//49pMLD2/dXLj/4P6t37/78oeJCQnYzscJROwZCcdQO9s5Ewtgw9fB8fN98ODINAhLOsfVdOLQn67deR9qAhj59eZz9Z5Hq/AZVEGzNuIwxj0WLOggYu4MFsgu3FvKRQpUjC7E6MOyVmimC0ymwOQKDFlqUysz5QpTqbD1lEwu10yl4jbr+oP7xu3NfCiQ9XnZTaYxiyVsMvn0OqdGaVPs7Uulhp1t7eaGYm1Vurzyy6Ufv77wyRcS9OLnX9z86dr1H298OvelaFwCwmIAQvmw5EhS88SpMx+y1Hgg0tM/2ssVjQCz7XP2uqP3lvmXfPLthc8uvrOGgjDy680F9Z5Pq/AblEGzJmI3xD37WMDeovb87muoFZlM8TC1ClOuMNUKUy01i3TC69l5Pm+V79UwvByP0+FwLhBIe7yY0xm1WkNms89gcGm1dpVqXy437Ur129vq9Q35ysru4tLms/m1J0/u37z141dffyqWzM2ILyAXvvvm0tT0BcFLtvvEyTPneAJxDwfq7Rfxhe1jjw4jODKPfPvD9bbf+87UPFqF36gImzURmz7GrvXF3Fk8RC3cX8vHimSswO6GZHcNVXC6RhQaqWKzTa1JVppUpVmsNMvVZrWWjMW2V5btOm0jl2XSmTqOVxLJQiRKBkJprx9zuWN2R8hi9RnNTp3JptaZ5WqjVKHdkirXt/dW1ncXV7afL208W1x/urD2ZH718dOVR48f3fz1M2RubhodFY4LwDHRGApCrQnzxD998LeDk5+6yhqOnX3Zn6KJj3/46VYXKfQV+1pfR02n9BuUYRMraxY85MwkfFQqUlp6uEFjFTpRphJFOk4Xk4USTleIAkuNyRSZfJEhSw2y0qCqzWLVZrZsra5bDKZmscRQNJPNNVPpWhIrxRJkKJLxB3G3N+5wRayOoNnm0ZvtGoNFqTXKlLqdPfWGVLG6s7e8JVvalC1t7i6u7iysbD9f2ppf2Hg6v/b02eqTp8sPny49eHLzp6uSGXRmSiJGvwBh8YmTZ851ykDekBoII+K5rz7/+vI7UBPAyP3f19R7Hq3Sr1eGjeqI3ZTw2zNRD4UFyrl4ffnRVpGoF7F6Ca8VsXIxWSxhxQperBKFOlFoZkrNfLlJlupkeW99d3tpNe4PNUsVhi4384VmhmzgmWqCKEYS+WA07QtiLn/M7g5bnH6Tza23ODQmi1Jvkmn0u0rdjkLDnmO2LlWu7cpXtveWN6RL67uLq7uLK9sLS5vPFzefL2w+W9h48nz98bPVx49vX7n6iXgORT7t7Nk7NOw/pAbC4ktXfoXHP35rahCyuqTWHFCL2o1YwJ5L+EvpSJ1MNlefbFczzWqaqaQalVS9QtTKeKWCl2p4sZYq1jOlbATXbiu2F9aKBMnQZYYuM2SRydKNFFnHspV4ig4nc4FYyhNOOgNRmze47/IZ7S6dzaY2mxUG455WL1XrpWrdrkq7o9Bsy9Vbe6pNmXJDqljbka9s7a1s7K1syJbXpUtr0qW13cXlnYWlredLW/MLm/Pzm8/m7167/u414MJRyeXW+ulbUBONfbyxqtPI3FqlX68KG9VRuwkPOMhkoJqNMwXixfr8dj3frGeZVss0a+l6LVWp4yW/0b2zuKndVuQjRD1XaubLDFlq5grNNNnAc9VEuhAlyFAy44/h7nDCEYxa/UGz22NwOLVWi9Jk2jMYZTqDTKuXavRSjW6XBafUbCvUW3LNtlyzuafZ3FNv7Ko2dpTr24q1LcXalnx1fW95Tba0Il1a2V1a2V1a3l143okNWGrosce2d3/IHgIPwIgARuc+vfjJ59+D7VNH+e3bj23sf1H0W9mWRbPn1Sq8ekXQqI7YTXjAQWHBWi7JFNPM5vOtJs00KaZJMg2y2cg3i0TJKDNuPFl1amwljKqni81MqZktNXOlRqZQI8hyMluMZagwkQsk094Y5opE7cGQxeczuV06u029v68wmfYMpj2DUaY3SHX6Xa1+V6PbUWu3VZptuXZHodtW6Hfkuh2Ffleh29nT7uxpt6XaLalmc1e9sa1e31KubSnXNmTLq6uPn3z/2WcnTp4521lFbm2uhJFOGqCVDOj68CBJACECSPzdD9fHJz/pfH7kxiNfAkJiFP1mb9uq3vNqFV6DImhUh+0mPOiksGA1n2QquWbIHXLvu5tFplFseK3ezYUt2cpe3BOr4IUqRrOVgfVUsU4UagRdTuaLsSwZTmWDeMqXwNzRuCMUsvr9Zo9b77CpLRaVeV9pNitMJrnRuGcwyPR6qU63q9W1ZE2tlSr1UpVeqjLIlAapyiBT6qUKg0xpkMn1UoV+V67d3n386+2r3/1w+Ztvr3z73a2frsjX1/9/rx3b1WP7jbEAAAAASUVORK5CYII=" alt="" /></p>
<p>Step4:<br />
1Now take the  Sweep tool. Unlike the tail, which had only one polygons, the corns are made from just two points, and Hexagon extrudes in a mirrored fashion.</p>
<p><img 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" alt="" /></p>
<p>Step5:<br />
&#8211;If necessary, again use the click+right during the Sweep to  modify the radius of the extrusion.<br />
&#8211;Validate the tool at the end of the last section.</p>
<p><img 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TUWm3f37tj2pk0mtj69P2tWB2y6sNsU81mxkJ2IupIxNxn3JHEvRfiohD+VDGaoUJYK51KRfDpacOl9W8uylUnBypRAMLup3tR7TUHxkiQZSufj5UK8UohX81gtF6tmYqV0tEhFCgVfKmNJQj+3OpZtwfHVwMjLwPC4f/jlVA9iGFuKbhvTRjdl98+Pvpwfe8GCEABCWtof/uCHs52sC7TEbRRKNQw+EH30toHHgnkgxKuXd8O81jM9HUDfEUej5/GP8jUEhLlHj/Q3z/dfE65o1RKXTumfn9yUiyweczxgI8KORMxNxX1pMpAhAxkqlKPQXCqST4bSKpF6dUqwNi1am9owyW1EgCoQ1QJeK+K1Al4rErVMrLC5sF0kakW8VsKrBbySi5dzjmjgxWLoyazv2Zzj2cILRNPxP7dicn/QHPKaAh6j3673jD2ds6hsboNLNL+uF8v9JtPJpnZG+91/8YeCnzePNLeyQZgPQl9X9vAetXq9IquemuCCMK+JAYPQQGPzX7dfiVqjCBJCWDDy4smCTOLSyQNmLeo0oqOP5oOOBOqkME8a96eT4RyF5lNozqZ0CWc21qcFmwuSqCteImq0FfFqEa82/rlTInbKiZ0yWRPOicvkTomolYhqEatkY4U0msv7U2l3AvfG4y484MCuDgQAhs2qiTu1HrvGZVfZLWrrnct3bg3e2FoWOTXmzcW1ttMj/+rfLHz+xSgI8draz53uOP+LNMcvUB71ABcIIada2EeXkW8/QlkwVyY0ahQBiwq16aIuE2ZS+dZmZZgvkwjmEuGcYG5rZVK4PiNyaFw5LF9KlMuJWjmxU07QROqfK+QubVVyt5rcraV23Xqv2+AvEpVivJTHihk0lwxlCD+FexOYB0NdkbAt6jNF71xF/+4v9YuThEkVWpxYuX/74fTzmbWZlYe3Hty9MvHFZ4t/8AfifzoxyoQv0t7R3NbdyeL8Mmr1scmia+4ajtkB9rWc6aYdE4AQAPoIauDBXHDg0jACd/NlYptBGbApAxa5x20ig860QmSZerKwNL6+PClMhnMFolokqqVErZSolRO1MrlTSe5UknVS1eReNblXa9gOtVtL7taSO2WyIluXJwKJQiyfjeYoNJ0MUfEAEffGoq5YxIGGrf6Aye81+qUrkb/9K8mf/kD8f3+yifQaud3G82zDZ/9g/MG/Ev/Ff5nv6Pyyq16CyGOxeQDEbW7t/oi9wftTWF27cE61dLeeOdfEYDcx4CYGTP9ty/vUGiOcVZ8dkdMd51tO97acPkev2T9v6jp/7opO5jGoQhZNyCYxey2JkCsdD+SWxoWZWDmPVUvETiWxV33PlfZq1F6NOkpq/4jt1pI7NbJWTpSKRHFtai0by6TRFBlOpPwE4cUxTzzqQqO2CGrzByx+n8kz/XJqc3Hbog6MPfQ8GXbcv2kdGlCfbHrChC4D0AAI8euFEDCfZtHO7G89c/Yb5rXWM2dbz5xjtNGSDW5isE82wyebYUZbb8vpsydOQe3MfjpqcuyT458DXTwAQpgsXlMr+2Qz3MSATzLYDa7sJgZ8uuNcO9DXAfQBXQgI808y4MGLIxqZR68KG7WYXe4MmCJRb14uMAZsRA7bKRK7peReLflqJ/mqSu3VqL0dan8nubeT2tuj9vepV/upV/up/b3U3m6qjmyHqtXIapmslIhyES+RwcTKxBLmjlAhMhnACR+GeSNRdzjqDKH2gM/kmrj/zCTXuwxOh9ZqUeiNYrl4cflc36V6KSvcWCIbKyNdeM1o6+kAuKda2ScZEP10p1q6TzbDJ5vZTYzudmZfB9jfAfaz6gsu7TR8FjQAwggTRppa2XSt47G//OvjTQz4VCt0qqW7s6u+zwIhuraW90FAinbDtvbe27eeq+Vegypk0mI+C+7TeMlAZW1emsGqJeJVJblfTb3aSb/eS7/eT7/eS7/ZT7/aS+/vpl/t1j/s7qZ2dlM7O9TuDrWzk6ztktUaUa4QpSJeKGDZYjRViJLbC+sOhY5w+HGbL6IxRVSGsELnlSjELyb9OlvA4vGYXE6d1SzX6Lckt6/fBSAeCA20M7lnOvvb2vua6r/9oZo91dLzsy86O0Fu4xkPRlhjuTuYnQ6HWn2aA2EEgPknWtid8EDjr89gBIT4Rze3hxN/Q20ABych7oORcbXCr1cGzTrM60ijRpQKFFbnJOXk61ryzQ71Zjf9Zi/7Zj/39lX27avc2/3c273sm/3M/l5qby/1ao/a3aN29pK1GrWzQ1b3E8WcG03b/Wm7jzS7kyZXwuTAjXbMaHOIZSuPnsdNdsqLJjwo4QkvvZwJWT1ReyBk8/vNbrfOZFOoFULBZ5+1nWR0nWDALWfOne7oO93RB0IDIDTQ0GW8xiTFbTnd23COxn/RGu2DlfRIOKeRsuExQU5LG/vYp8c/a1DjHVQpfLj6HlUeMMKCkSePZtVyn04ZtGgxnyMb9xcIc2x9frtKvaml3+5m377Kvnmdf/2q8PpV/s1+9vUeWd7Bc7VYJu2MpBzhlCOYsgcouy9t9aWsvqQtUIlQlXi2HEtXYulyjCpEk/lIMosm0mGCCMRWphbWp5cjjqBCsG2WGzAPGnWFUUcgZHH59SaXWjX/7NkA9xKrHnQ79BR6KTwiM7ksmNfWfvZMZ199MH2g145Qq5f6Q1wWxGV3Dwzwb9y8PjJy9/Gzh2M0tQPFf6iM66vve3KZLpHlARD/8aMFtdyvU4atOszvSMcDJdwaE0yuZQKZdCCd8ZMpVzTjQjMuNO2KpJ3RvC+RD5CFYHKfrOyRpV2yVCPLlWSlQpYqiWIlUagSxUq8UInni/FMAUvno6lchMqgZCqcSIWJZAiPuULTT8ZG7z1JeCMJD4q70ZgzGLG5/SaTW6dcn56YHX3J416hJ7XDIg+YfhD+wWYAgLggxD/V2t3JQlh1cPUHbGCq1/mfPTs4wL9549qDRyNjY8+mJ55PT76Ymh6dmR6dPfbp8c+O7JP4X6FWv0XjWJ9fb9x8ppH6DUrUYiB8jnTUX6Q8ydWnE/lgphQp1LByjdrbTb3aT73aS73aT+/vpfd3U3u7qd0dqlZLViuJciVRriRKFaJYIfIVPF+O58rxbDmeLWGZYixdiFLZCJmJJNIokQrjVCieDMaXxmZdetvCi2m7woB7InFXIGp3B81mn173dPj2yLWr4qXl3rN8ED7a+a+rWID4IMRvYrCPCBEuC0aALg6jDWIC5y9euPnk0cT487mp0YXplwuzYwuzY4vz40sLE0uLU0vLU0vHPj3++S+mdig+Gg5cb4M38KVK6jEoQhZD3GOnUE8OdxKTj6ZzsZ18fLdA7FfI/Rq5v0Pt7yb3dqjdurBIVqtkpUpWyolSOVEoJwrlBq8Sli1hGRpZMUYVYslctE6NBpcK40svZ5JBLBmIaYTb888nJcvrfqMlbLXKVpfnXzx7/OVNrVi0MDnD7mn8uuwjBfzvCQ4eE+a1Mc+3tPcCMPdMZ+8pBrO1jdXXOzB8+/Hs+NKty3eHbz5YmFpbmFpbml5bmVlfmVlfnRWszwuFC4KNBeEBtXrx2tGsaD3ZczhC+Sx4oAPgnGphM1p7tkRmvSJg0kWdFiLooGI2bOL+RBItZ6KVTHy3FN8tE7tlcqdC1qpkrUrWKolKJVGuJsrVRLmCF8p4voznyvFcOZ6jkRVj6XwslYtSuVgyGyVzUTIXJbORRBYlMiihFyscalM6FE8FMSoQI/1Rh0a/Mj4x/eiRYm0lZNSNDt82S7d04s3Rpy8gqB+A+QC9FL5PjcWul78BEPezzxltrV187tWH917Ojq/OT6wvTAmWpoUrs6LRR1M3hu6uLWwKFjY3lsQbS+LNFYl4RSJZ3ZKsbn3oayyY3wlyOgDOmc6+o0qPFm6nWtiMtl6gi8dk8SZeCjTbboMyaNVHvdZExEH51TYikKFChRRazEVLBaxcxCslolzCyyW8VMKLRbxQxosVvEDDOnCxYixdiKbyUSoXo7INF8tGEvkomYskcpFEFiWWx2YzKJEJxtPBeCoYo/xR0hciPB7M4YhaTRGT3qaQTj68b5FuaTY3Ht59yIJ5X0uN1gAtLV2d7b13bz2eHltcmBIsTW8sT28uz22uzovXF8WCpa2Nle21hc2bl+4uT69L1mVSoUImVChFStWmUrWpPPY///rvTzLgEwy4qQVqYsAnGRCjrYdxuret/dxRsXZ0iaGd/P69KbnYoZH7jOqgwxAL2MiQ0hLzpghfjgxmU+FcNlLIY4UCVihg+UI8n8dyeSyXj2UKsUwRyxaxbBHLFLE0jSwXpXLRJO1cNLVMBKcdLYcShBcVzS1nUCwbxjIhLB2MpvxRyh8ivT7c6cRs5qjZENDrXt67a1PKzFKxalN86eJNAB4A6GwpzGdCvLaO8y2ne5pOMTvau+/eejo7vrowJVieFa3Oi9cWttaXtoVL0o0VmWhVLl5XSoQqqVAl21A/vz86P76o2dJpt/RaiU4r0eokmmOf/yODzrACR3z4l+7eQRgZHByWbJgVUpdW4TNrwm5jVPR8JuRMRN1JzJck/KlkKJ1CM+lIJh1JpyPpNJpKo6kMmspEUtlo3fJRKh+hcpFkJpLMoGQWJTJh/PCIEpkwkQ0TguklMhDNovEsGs+EsXQomgpGKH8o6fWRbjfusGJWI2oyrE+OqYSrNoXMLJVsrwvP9fJPMqATDOgEo/sEo5vRCjc3M58+mpwaW5qdWFucFq7Mba4vSoTLUtGqfHNNsbWm2haopUKNbEOr2NSptvRqiV4r1T+7/1whUhqkJoPUaJQZjTLDsZ5zHBDmMtlc4FeMSnaxeWMvlmVim0rq0Sn8Vk3gxeU7PmssZI+jLjzmSeA+MhFIksEkGSTJIEkGEskAmQwmqBCZCtctHU5kwmQGJdMo/RlPh+IHxwxKZMJ4Jowvj81mUYKmlkXjmXAsE46lgmHKH0h6PITTHreboxZDyGwYH7nrUSvtCplZKt5eWxkavE6PjLYz3VzO5emxpZmx1bnJ9cWZjdV58fqiZGNFJl5XSgQqqUgrF+mVYoNqy6iWmLRSk05m1svMerlJKdaMPnhpUpjNCotFYbEoLMeaWzoHLt1u1B3yP54aCHN7z15aXpDLtxxqmceo9E7dfqSX27zmSMAaDTuwiCse9xK4D6+bN054ccIXT/jjZAAnA3gySCSDeDKIU0E8FcBTQZye7NOheJ1aGE+F4slwfHlsNoPiB9SyKJYJx9JBNBUIpny+pNtJOK2YzRS1GIVT46ZNgUsttytlpm2RQii4c2u4jcG8eW1k+uXSzOjS7NjK4tT66vymYGlbtCLfWlNKhRq5SKcUG9QSs1Zq0cmsernNUE9F2swKm0Vpe3r3uVlpsantNpXNprId+/T4F/cfjzV8jfexIxRCWDDChBEe7+bmqkYutmpkDsGz6fUFidMQ9JjCfgsaskcjzljM3TBXDHPH4u4Y7q0b4cMIX4zwxRK+GOmNkb5Y0h9N+qNUIFZnF4ynQvHtVVHA5MqE40epZVEsE4qkg6G03095XAm3Le60YDZT1GqceDDsM6g8GoVdKTNKNpXC9cWJqalnExNPJyefT8+PLazOCISLW5urcolAJRVqFJt61ZZRK7XoZTaj3G5U2E1Kh1lptyjtVpXDqnLY1E6rxv7i/qhT53JpXS6t+9gnxz8fefSSxaaLv5D39Rr/QFgf3aY1wPEAiNcF8W/deLKxrpFsGA0r2/dvPTepnHat16UPeE3BgC0UcoRRB4o6UNQRjrrQmAuNuVDMHaEt7onShnuiuCeS8EQT3ijpowliqSBGBbGFsRmq7n1xml0uEs9F4rlwLBMKp4PBlNdDehwJlxV3mjG7eWtxVitaD+jVHrXCrtw2S8TaDcHW0sLK5MzC+OzK5JJwTrC1Itlel8k21EqxTiMx6qUWg8xW56VyWtQuq8Zt07rsOrdD53Lq3W69e/rJtFVl9RhdXoP72CfHvxi8Msy7ePNj96GN/Gu9SgHmQTCPBduA1vAAAA/WSURBVPSvL8mVs8Lpl8vzk2s6mdWocNg0Lpfe4zF6vWaf3+IPWPxBqz9kC4TtQdQRijjDEWc46gpHneGYi7YQ5kYxNxr3RHBvlPBFSX805gquTi/Q1Ohhm0XjuQiej+D5SDyHRjKhUNrvS3pcpMeecFlxhyVqNy88e+zXqQI6lVsjdyhlFumWViQcuXZNvLy+ubguXhLI1iVyoVwl1mq2jQaZxSS3mxUOi9JpVbnsGg+d8HYYvA6D12Xwuo0er9FrV9tnns/6zB6/yXPsk+OfARD3/uOXjdnqPXlxJER1oHK5pzv6Tnf2nWhhn2hhn2SwTzLYTc1d7WfOjt+8f23wNpt5fn5yVSHWabaNBrnFrLBaVFabxu7Q2F06h1vv9BhcPpPHb/YGrf6QzR+2+1FHgLaIIxh1hmKuMOZGcU8E90bk6xKr0kgGsHTwcLLLRfB8hChEiHwEy4bRTCBA+byU10m67QmXDXda3GqZYOJF2KQL6NUerdKplJq3xXNPny68fKkQbCiFm8qNbfWmXCvRGqQms8J2lBed+XYbA25jwGsKeE0BnzkQsAQClsDM81mPwRWy+o998vefgTAyUqfGq78hAOKd6exrbu1pbu2hhW4jVtXNaDvb1n6+rf18o3a9Hh443XFuEO6/8+XT2an1kTvPrlz8cuTWY9mGUiPWaLa0um29Qao3yQwWhcmqNNtUFofG5tTa3Xqnx+j2mT0Bizdo9YVtftReZ4c5w5gbnX0+RXiiCW8s6cdSATwToqklCtFEMUoUovF8JJoNhlKBAOVzUx5H0m0nXVbcYVILllXrS6hJ59OrvWq5Syk1SyUPr13Ti8VasUQrlum3VIZtrUlmsqpsNnW9oMKl93uMQa8pdFAjELCEQjY0bAuH7WGPybvwcg51hI797Y9+1sTo7jk/eLbvykkGu4lR3wm0tZ9nsrjMLu77Hke/FeBwQwdCPIA+Aw1c6OaCEMLuHRgauvvi6ez02OK1C9dvDt78cujO7Oj85pJIJVKoN1UasVon0ei3dUaZwSQ3WRQWm8rq0NhcOofP5ApYvCGbP2wPRB3BiDM0/XQy7kIJT6QOLohnQjQ1sgEOy4XRdDCUDvhSPhfldVJuG+m2Yk7z2tgzv1YZNuuCerVPo3Qp5U9v3TBtS00SuUmqNkl1JpnBojDbNQ6nzktXVniNIZ8p5DeHA5ZI0BYN2qJhewR1RCOOSMQZibgi8y9mIo7Qsf/1t/9ARzUfPB47zAke5A0+vn4NQi718E4DHLq4DGLzEOTatSv3Hgy/ePl85s6NkWuXbly5cPXG4I1Htx9OPpmQCeXyDYVyU6kSq7QSrW5bZ5KbrEqLU+vwGFx+kzdo9QlmV60KY8wZwl0o7okSPiwZiKeDRDacyEfJQixZjCWKMTyHRnOhcDYYyAS8aZ8r7bFTHnvSbUdNutWXLyJmPWrShfRqn1ah3Vibff7UoVDYlRq7Sm9Xm+1qi1PndBu8HlOIdrGAGQ1aIiFbNGyPoo5oxBmLurCoC8PcWNwdQ+3BpfGFY5/++As68DR8/wW798LH7w2+Qo17nXPpRAu7UYRSH7kAxO1i83rPXrwwcOPGtXsP7j17dP/5yO2HF7mDVwau3rx44+7VO5I1iUwgV4qU2i29QWY0K8w2jc2ld449GA1a/RFHKOZC4+4I7o0l/BgVxDOhRC6SKMTIUowsxRKFKFZAI/lQOBv0Z4PefNCb8btTXifptlu3N+Ur8zGroQFO9fzuHY9G69EaPHqzR2/3GJweg9tr8gesaMAaCdqiIVsMtWMRRzzqxGMuPObGMQ+OefC4J4574rg3Nv9i5tinx7+g62S4/OtXro+8Fxv4+Ko/iMuCude5l5pa4M4uLlj/+9i61atxaI4QlwVzu3sHONzLl4du37o+8vjBKO/8wGX+5duXv1yeWJJvKNVirU5iFM6JVqZWPUZPyBaMONCYKxL3xggfRgbiqVDd3UqxZBlLFmNEKYIV0Ug+HCqEg6VIqBD25xrspItzDoWU3quiRsPLkXt+vSFgtARN9oDZFbR4ghZ/0BoO2SNhB4Y64xEnHnMRtGHuBOYh4l4i7iVwL57w4WQAXxidPfZpPW/AY8HIg0fj344aC+aBMOca9xLA4pxsZR8M8C6I3wXV43TAYQy+cRXEY8HcLgjp7b1wafDLu7ef3rx67/KFm7ev3luaXBm+NqKTGq0qu8fgDVpDEScac0fi3ljCjyWDeDpI5CJkMZosY8lSLFGO4jS4UgStxCKVGFqOhgphfz7oSXs9gvHRqM0cd1hjVsvEw4dhkzlstqFWR8TujTgCEUc44oxEXFi9wMmdiHtI2nBvEvclCT9J+MmEP0H6E8kgIV4SHcmHQtwHjyfAxg6BLpl7LyoJHdFr7xsA8UCIO9Q/2MtGTjTDAMQ9kohtDFgIAbsQsAsBIQRgcZkgtwPgNDGgUwyYDrqcYMCMVpjHvw519fdCfbevDss21Dqp2apyuPW+gCUYcaKYJ0b4sGQATweJbJgsRJMlLFnGqAqWKMfipUisHI3uxLE9Ir6Lx2oxtIwG8kE/5XULJsbiTjvhcs48eYJZ7RGbM+ZwY84A5gpj7kjMHcM8OF0TVoflTRK+ZMJPJfwUGUiRQYoMJqkgSQUTBon2vdz7ee6V618+pN9NBNZlLR2b5B5GwL+WGoyAMI/PGeqD+zoAbsvpXnpIAhC3tb239cxZRltPUz01CzfidD2HuaJGSIp2SYjNf/pweml6Y/jm480VmUFht6ndHmMgZEMxN4Z746Qfp4KJLEoVoqkSlqrE05V4sowlytF4OYbt4vgrMvGKTOwl4jUsUkLD+WAg5fOIpicJt3vuxXPC5Y47PYTLR3hCuAuNe6JxDxb34nHvAS+K8FOJQJIMUmSQSoZSyVAqGaKoEJUOpzJo6sM3U9x/NHYkDcoDD3dUBztQLkhXGUL0S3TqyuM0sw+GuJ1tUFMz+/981t7E6G5isE+1sM909p3p7DtMQUL893TM+ynXg4EMdw/MzYhW57ce3HkhXlMYFU6Hzuc3h6MuLO7FE/4EFSQzKJWPpktYpoJnqni6ilOVOFGN4/sJ8nWSeptKvaHI/QRejUVLUbQYQaNWq2JlZXF0lPIGSG+AdAeT/kjShxE+jPDhhD9B+KmEP5Xwp8hAmgymk6EUFa4fqXA6haYyaDqDprOR9IfUhh+MQj1HUlaNPCAI85gs3pnO/jOd/c2t3bTiPbQWuLW9F+oZgGEeCPNa23vPMPvAw8TaVyP3X2/015gwAsLI3bsvhasqsUDzaHhMsq41qzxuYyhkj2FeIhEgqWAyHU7loukSlq0SuRqZ20lkq0SySpB7SepNOvMul3ubSb9OUXskUY1jFSxWjsVQi+XJzZvZcDQVQFM+NB3EUgGc9McTfoIMJg/cisZEhdMpNJNCM+lINo1mMmgmG8nko9lCLPvBO7F4Z/uu3LzzpLX9bHNbb1MruzGm2E0MuLm1u639XFv7OSYLOVoPQNMB2AiTzsWw6aqGriM72fepfVhMfGQGPPI1LnJDtK7dFBi2N4x3rz8zKFw2rd9niURdBOGjqCCVDqdz0XQBy1aIfI3M75C5nUR6h0y9ojJvMtm3udy7fP5tNvs6ldwjEzsEUcPxfDQ6ef/h1txiLozlwvEsSmTDZCqUoEJJKpx6D1Mkm45kM9FcJprLxvLZaC4XzeWj2WIsV8Ryx/7yr3/SxKhvJ08y2CeboRu3H55h0hsDzoFc+DrX4DaO9Vf1HPnLER6jrbcT5Bxdjn9VaiyYtzIvFa8bZRvm+SnR/ITQovW7TeGQI4Z5yWQolQqnc9FMIZ4tEfkaWdxNFnfJ3F4y+zqde5PNv80V3hUK74rFt9nc61R6L0ntksnt+YVCLJ4JR7fmV7IoXohRhWg6G0ml0VQKTafQA1jZTDSbjeWzsXwuls9jhXyskI8VClihiOVL8fyxT45/DkI8Fh35gfkgzLt7/znUw//ggX+5yj0qWWAek8U71cL+emq/bIQefHn0yfy20CTdsMgl1uGbz01qr8sYDtiiMU8iEaRSaDobzRawXInIV8nSHlXeSxb2qfybTOFtrvguX3pXKL4rld7mi2+y+Tfp3Kt0VjK/WMHJCp7MRwnx3ErcFSrFcwUsm41mM9FsJlLIRgvZaD6HFWjLx4sFrFiMlwrxYjFeKsZLxXihjBePfXL8Z4diFUZAGIF7B4YfvPgu1GhPaWLAIPRdqHFHhl9ub5ikIptC4lya3V6c2nQYQj5rNOJO4H6KQjOZaDaP5Ut4oZos7VLlfar0Ol16mym9zZXf5UrvCuV3pfK7cvVdsfImX7YrtQlfcIdMV/FUhUhXEzndplK+tl0i8gUsn4/lc7FiDivlsXIhXi7EywW8VMBLRbxUwstFolwmymWiVCZKlUTpQOUeVsew2Mj9x2P0k39LX2PzWDDSCSKMtt7v4muDg3ekIoNMbFNtu9Qyz/3b41Zd0GPGQk4i7qOS4Wwmksth+WK8WEmUdqjyfqr8OlN5m6m8y1Xe5SrvCpV3perbyu7b8s6bUk2yItjPlHbJXI3I1sjcDlmoJYtpNLkxKxDPbyZ8iQJeKhLlIl4uEpUiUSkS5SJRLuHlMlEp14sFyhWyXCWLxz49/vmR6hi668jte096zl8CoW9Nja5o5Tcx2ODXZ79/iZ/SGvB832XJhl62ZVVvu9Qyz8uny/JNs8sYC9jxmIckQ9l0JJ/DCjS1GlXeT1VeZypvM9V3udq7XOVdofquVHtX2X9be4WHYx6j/U2uuk8Vdsn8DlncTZZ2qfIeVakly4V4XiFQCmcF8nV5xBkpk5UyWSmT1TJZrSSqVbJWTVZryWqNqtao8g5VPvbJAbV6fA1hwbzevktfDj8FPnzx+8HL23lM+IMPh58BNg9ovGeureN8a8d58GvXk3qtDcKEuB0sTgfIaWKwTzDYJxjsk4zuk4zuEwz2KQZra0MnE9uU22613KNTeh8OjzsMEZ8Vi7gTRCCdiuRzsUIxXioTpVqyspeqvEpX32Rqb3O1d7nKm0L1bWnnTeXV69priVDypvLqdWH3Vbq8lyzuJct7VGWfquxSlR2qWkvWqslaOVFLBlMGqVkwLxTMbwjnNoRzIuGcaGN+c2N+Y2N+Y7NhNDVa8dPalcuCERbEffB4jFZwLLh+8uD4zdao5EGOVJ7X63Y6WdyW9nMtZ843uHQ3MbpPtXQz2noYbT1H1Ez9J2RBnLkpoUxsUW271HKvTul/cGfcrkc9lnjImcD8aQrNZ2PFfLxUIkoVsrKTquylq6+yO29yO29z1TeF2pvS3pvKq1gw5nP6X1dfvSntvclW9qnSPlV5RVX3qeo+VdmjarvUTo3arSR3K8kd+lil9qqp3Wpqp0bVdlK1Haq6Q1V3Uzt76Z399M7/Az/oD5qbNJLgAAAAAElFTkSuQmCC" alt="" /></p>
<p>Step6:<br />
&#8211;For the feet, use the same technique as the horns: multi selection of points, then take the Sweep tool, and modify the  size with a click+right.<br />
&#8211;During the operation, press the Space bar repeatedly, to cycle through the options of extrusion and see the results.</p>
<p><img 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" alt="" /></p>
<p>Step7:<br />
&#8211;Now that the body is done, it is time to polish the form a  bit.<br />
&#8211;In the Tool options palette of the 3D manipulator, (Universal  manipulator in the video) activate the Soft Selection option: it  lets you modify the form with more delicacy.<br />
&#8211;Modify  the  radius  of  inﬂuence  of  the  soft  selection,  and  make as many modiﬁcations as you want, until you are happy  with your creature!</p>
<p><img 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" alt="" /></p>
]]></content:encoded>
			<wfw:commentRss>http://teenscomputer.com/blog/?feed=rss2&amp;p=345</wfw:commentRss>
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		</item>
		<item>
		<title>Hexagon Tutorial:Carafe</title>
		<link>http://teenscomputer.com/blog/?p=356</link>
		<comments>http://teenscomputer.com/blog/?p=356#comments</comments>
		<pubDate>Tue, 21 Feb 2012 00:05:33 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>
		<category><![CDATA[3d modeling]]></category>
		<category><![CDATA[Modeling]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=356</guid>
		<description><![CDATA[Carafe
Step1:
&#8211;Before you start, choose Full DG in the Dynamic Geometry palette.
&#8211;To start off the carafe, you will first make the curves that will construct it. A section (the base) and a profile will be needed. For the section, start off with a  circle, and select one point out of two using the 1/n tool, in  [...]]]></description>
			<content:encoded><![CDATA[<p>Carafe</p>
<p>Step1:<br />
&#8211;Before you start, choose Full DG in the Dynamic Geometry palette.<br />
&#8211;To start off the carafe, you will first make the curves that will construct it. A section (the base) and a profile will be needed. For the section, start off with a  circle, and select one point out of two using the 1/n tool, in  Select point mode.<br />
&#8211;With the  scale manipulator, change the scale to make a star shape.</p>
<p><img 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" alt="" /></p>
<p>Step2:<br />
&#8211;Draw a profile with the  curve tool: you will be able to come back and edit the curve after, thanks to the Dynamic Geometry.</p>
<p><img src="data:image/png;base64,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" alt="" /></p>
<p>Step3:<br />
&#8211;Once these two curves are finished, you will connect them for a better extrusion.<br />
&#8211;Select the profile, then the  Snap/align tool. Click on the point at the base of the profile, then on one of the quarter points of the base circle. The profile snaps to it!</p>
<p><img 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DrAMm6KhKJhXm8jNtpdctPkq7riZCpGEQlv9hjk+Tn+UySyriON/TJHvQWrFvh80+QkGGPHLBvcoOEOkIWWN6IHiaxjjwb+yORrFOp1Ea46U9VCrpGYVZoQyylgyblqodCzpW5NXTx5+PRYRDOfppApXygPJ/HroY9TwDXiRimVBIPNRV4KWIql0Uj5CcV1NpiCwoS1ARYZXBzBUxgeEmvx4BzJ1KeZ0fKlg6rcoWJyBQbGUsqxzLHIS+Nhd+3A/pgbXEOu+l7Qc6WxNE6oglUs5QMBpmwQvv34qwEIIVeQpcWEvjITqtDCUb8W70qh0DZMrD4rrMCfCKaNQ7pqIcTzcjZ/JBJeTrcGPHaxavZY6WBespSaXVZpgUoRzi/EysWqW6r7hTKptbAD0yFIilydEwAsq7XM0cuMM3+hwcqUk+UnCy0nMyQyQJO3H37l4rjwyQvtE0PsTTpUIVXW/YRcIZE32gysWyXr0umEdzEFIjYk1JDl0jb5wyZ0of03+GgPBhkMplhMkdBstF+1EA13kFghOobZtAasY/O2Ldo2bw/58tixxXZHfL45KGkWXrfW15RDE5kgc6WJt7YRC3eaPTTwR30v6Hujvjfu2HLyctAZBH0/HHphzw0B08afvxQ3LYxxGu7OQ4/FS2s2UqCQVCu+c5GU0aTMuGJPPe+n4bQdypRHYo/Ey6anwlJbfe5itWDjfGUsAtkLMr8ACfJGx2RSZGXcKsMyxTItnpEn6IsstqeL468//dZBUcfmXSfoOkHHDdoDGb10Wn3ZdYKeE/TcUb2NSq9w4RWrt2G9TT670K+1yWkxmBXU26TnjrpOWEIOvMnFqtf3Jj03bA+lR9Ilp/1ZmMtQvSRDlYujOL/x4OjdBg1mJW1SUKhayzezDoxYYRpTjZgGPPdFXKSVclVepJBOfWlYtDZmVWGP8hSJpDW81RreRUHkswzxDPIECOUL5XMNjA9NJIipviO//vY3NpwUKphrxDNAo/i1A0kCCpKoTGpJmWBijPEp5NNmj5xgmidd+jlgqu+Fy0Gz7S5v9ugQjPpeOPDH2106V9nraM6j/IX0qzTx55fsWhvXW3SzEexduxtGu9UOLmkTV0joRgd7JJ3rUCIUlonPp4CngGXAOFAWnsEcigjxBPEUSWUNpIMmJpHGI7GDJmIce+N/3yD/D0Lc5QnkKeIa0qkvNDTZS0wBkXgoevXmWw9HPl/JUfZJHL92IE6BiCGPS5/xsixLIc+tvigl73nndPVvDSHJBn7U8+Tc4ppL+fXsLrFQy6WlkAGmrT5DPGm7B//0y//AJjd9kA5hvEGDHZ+nQCjIdb1tPN4ackXk6F9c/s1fXHgOOR/iyCaRj2KfGnY1j6xmQCjCFRJ5tekhqVwyHsLg6u3H947e3Ln3xMUKyPzo+Xs23hnixDNSjCtfmE9IAVcOGL378IMDRz5XQGjfvMq1T8eT146PFeQaFwRrXT8gkTc67MRc/yTFgoTu2OEAjCBXgCVAGMmWgqU8qiXM/Q/mE/KBH9Xb+MGTt9cffPhnX/zg4B3MY0/EhXOEhDutgSilviG9UZf8Lr/6D4dPXx4++frB4+PD51/T0dQlsUcTn8YeTVwSYzFFwWTgyk6Px7Nr946OHz57x8dTl4yHNPJZgnjkgPHNm0cPDl/bYOSzmPAYsQSIIg2i7/D33/7G9keAaxtFLklsFHk46Tm77InvgGtQxIjmSz6LxbxgaWhvfuKlH59QLLMiPMOW6Gch6Nbev2y/aI/ENhrdP/rqys0jn8YeGbFgDFkGeIp4vrHdZbUuutzwv7hs11uk2sQ1C9db+GLVvnHn8FLFvrztbNW8WgNfrNgTdTXbu53t3UlnN+8cvn7+/EOl6n3eei7jo+n+zXTnjkm6RHyG+AzKDIqpL6ZQpC5LAFPPXr4X0b4jn3hC+3jsoKjnBcdffevjENEYsejo+VcPj44fPXlz+PTV1dt/27vBe/ZzPIrW2Ml8XkgwqzRROaG/BwDTWGaVJsIygzxZiLJCZZcUajnPkqcOnthovH/z8MHTNz1P1lsA8sxnKeDap5GDtI+DDTHeJ8FOrQX5aBcFGgaK8NwTcZheu3bwCDKFRI4CjYQmMgNUAap8kvok9XDqeeLR8d//1//t/3ux9RGLtNHBtRaot1GtBYuxBeotWG+jRgtXLbRZ69Pw0X/13/xHkbx4/OT1vcev7j9+/eDxcaQP0um9eHrvYqW/VfO2av5mZTj0Vf6RXKiySsutbAOTm1hC+TQBTHWdoOuE8ySfM9P75clnchpO621iHJprIhhwDYUCPIcyBkJ7PHXZxIXqyo37h0/eBNHMhhMPZ/Wu8MnUwQEg41tXg3fP+Ksnkw0e7HhEb3cRERrylFANeeyR8PHT1x6ZgLnHZCkfyMQvPZ5CnlKSVHuEhJkvkx+pW5AZlspjs4ud712y4+GRg8adAf3w7d8OvNCjyqcxEsqYbS5NHj0+Dp5ZPp1CmdFgVu/Q7S4rwU0m3pdbw0aHbXdpvY3P5UynJba00GcXhvU2bnSoRzIXaRdpF5sx9pBykfahdmHkk/jKweHDZ29H6rpLMkCnLtV9XznO9rPH+Zvn6eunwUxLiGLAJhssmF2sDgFPPDzxUOTgBImxQz467H8FbHSWbFq4SwJd63hAaMTz8zQDU0DEPk98EQseQqaAyDyc3L7/PM2u+TQ2viufZ4gpzCOfjO8+fBk+63i4oFlLDo4iSkrCvNYCJJgWXqtzQqqnEKkpG+1Wm5SFu4DpZo8twlM93urjpo2tDqu1XY+o67ee9Iaji1vu5Zq/Wes7rnNwdfDqoa8i3OnWNuv+Zp1WG0G15VWbYuPw2bvrd57ePXp97/HL+4evHhy+un/4bMC++x///H9nQXRWphww21ZMt7ZdEcwQU2Xs6HQAliKmgNCQFXEUwJUNR8dffeehMWTGUsx8ESOeuGRnMvsekL3xi4EDE58kJhF5bn2aCyymVQtiMTslEfM0F/2aberRqNljxu5cdldjmfrkbtN7mOrbh8/eT/fv99wRYaODG/Tts703z6O7N6VPwiGa1NschrvGjwwCDeUeltlGddv2qXbxxMNjm8YOjlyc+HyfyD3EkvUJXU0vIEG+tY1BkPtCI5afmP1lqZQipgE305ognkCW9j359Te/ceEIFW/OAc+QmLTcF//4n/3u1oPfzL5Fs537s707PMgcHNlo4uLIwZFHYo9EgCf1jk/DuPTPpmcgAXyRDTnfEH0Qdu2RIc7mDn2WujgCNLzc/c1fbP399NoDzOmjG9G7p/z5YTBViQeBi2JAUiwyH+vtPiV86hdu4hSI1Bfphi+mTGoYKCwywnMoMyw1lBMsNTylosuEDAuvfrOLAMmAMHeclPlsKVj2VS8WoNhHiGaQaR9HN+8/S7LrPokASwGPfZ4CHiOeeHTfch/b/ky+aE/UQZJfP7j15N7R23tHbx4cvXlw9Hr/xv3dm/cAHG13J9XBO8hTwBViehUJYhliCrEMlctZzmwChXZA3B5EUMaAZQ6JHBSFyd7B3ae3Hr6+fnV6/eatV0fq6BYLRniIUxenHtWAZVBowBLAtIeTZo9BqY23DLIcshSIZGPYpfUmutxidcurWv6qFAdWnzV7zOobFBFwq8+aPdr3xvU2oeHOUrrpdPkaB6sZh9KYIhoHGRTKw5M3H7938KRcJ41FjoRxJCrEowEIoudg4I5cFLs0sfHYJZGDJzYc8dFOIKe37h3+8K/+4b/7s/+rT28DMTF7ZDEugm5JUZvFFGC5LxNjBFZawKepC2OHZLfuvnpw/9aH44fHT4LjI29nL8ICuTB0SAZYiuaqeD6y2CVRs4+QNLLOODYzyLKN2vB7EiosciyyE5UcUxMsclBSokg790ja6NCtbVB6kkzeBypreEwFwlrGYfFkpQlrbXypaj999WFrGzQ6zGSaNDus0cGNDu27Yzmevnj1/sar/P3Xv712/aZLIiwywBOfxj6N7j8+fvjsPQ20h7IBfkllDqU2P6HEFEmFpcZiiuQMBwkRGgUKshTx2CWZTdTFinfr/tHR0eHf/es7x0fi+eM8ihwApA21V0peICLIU8hysJz5zjWgqvQ2TVfNcbXxj/7J/4dHRcXvej7iQpaXMrGMOmCZ1Vp+UQtzRnWTSSXDpd96OYfHI8nB7SfJ9MDFJjqU+obh0hTyrLbtPn/5/ouLPfK889nFHkl2w3j/8y2bRtf01cP8+uOLTfdiG/3s8269jbY6oN6ENQsZNFqk0cL1Nqm2Wa0Nq21Qa/u1Nqi18WbTtbluO2rvypVv3x/+/f/y/v2T8ZO7ISITn4wB1ZDOsJhiqbEo8iGwmGKhy8rGkmNwTcLMp6nVpyQo/ITzLJANOnoOROrz2Mj1tazE9RqDItUtL9dnIdHnKT6Lo7EWkGAaFAV62RBE7z7+aghlWU+W+GUxJCDp7pW7+c5VgKKjG/FDR+hfbP3t81e/nuj7zd7uF5X9LxsHm53ZZ5t0GMBAcRFToanImdBMaMJTwlLCEs6mjM4ETxjVGM0QS+Nk/9GtnX/4+ztfv0izKfnZL//F5W12oUW2Ouhyh2y1SbVNNzt4q0OrFt6yxKbFq01atdhmG2+2cKVDt9qkUoTQYdVCX2wOam1ctUC9Dcv4aLbBRxFguc8zWISVsrNRSCIk8kYHgyL1IzM5kvDk367xUJ7OdbGNRu8+/DAE47kHHvIMMQ258qma7t2a7Vwb4tGru3f+7PN/3af/9uNXx3vR9Obs+q3Zwc2d67d2rt/Q+09t/9MQP7tQuXupdm2rcXB5+/rmthlvXLauX7AeNj5/7Pcfdn75u5i/8+3fJfxhY3P3lxd2v6iN6kPwRSu2XLVtp9vDdNuLrMHEcuKmkzT6V1y669I9D19x2b7D91x2xZG7Dt13aYomcLQDRjuOmG47IRzvgdGuF+xsdulml2512QYeZVBEvkgAy1Z4zynczZSMZVhOK013Xvv3k0oTmfKLzL/Uxen1O0/U9MAjJbvkGrIUG+0hs55HX75+O/TlAI4GaDZKn926efPZwxccSexxCgOBR9tVW9AE41G+czvJr9kyc4Pclbkb5G6Q20E2pPnRV86ffflu+uy3dOJBPB6wzA5yT86gzKZwjKv9GRpP/SAHwdQPcxDmfpiDcApH0vLClh+0/bDly7Y/svyg7QYdL2xBVe8fXGzcuFQ/uNiY/fzSzcvNG5frNy9v39ps3tps3t5sbpBgh4gxFClaz1BNSr69HJnJkJg1OtQjar1OiZ+Ika1Ka18YhqFtOHn78YehH4J5CivTgGmfa8TMQYmpzJ+/envj7qMP77/b37s5RCMXjm7ff/ngyTuXxB5PtywPBgry1GMppMnCcuMK8BSzDAhtg/DVy56aeYBkQCifa8gzzBPM1RBFzQGDcuoXDu/M59rn2mfa5xkU+TKAzLDIoZh6QYaCDArFZG67I9sbUZERrktkhGcbPNpx4Kzt32SBwqeYaCvZL1hmbLRTtXwaTkFh86xEPZfKMdfh8wSw1Gexg8evv/7kwNE8VxbwBPEE8wSxBDOF+dTjiQtjgMcDFDg8ATxHLPNQ7MDJ/Uevrx483G5hFN6CMkbFJC5cokX5KU8Byz2kPZoD4+9gGhmVLbQLo/aAIV66RU5NrJ0zaJFCrhHViGnEFWYKCVWxXBzMAE9LGm58HWrjzuFzV/zwj/7Jf6oVxbPnOBRQvUW/2LQbbd53464z7rmjZXSdYCmONl2vHJUZFjlgybU7h9P9u5CqJQe4oQEpHE18Gvlk4uHEZaFHUkDHLomGZOySyMWRg0bjeH/v6p1nT7/9H/78/+ziW5RHmBqquOw3SH2hoIgBV4gnmGnIUsISyHNfaCj0EEw6Q4F4Bk1JGTNi56wxA1xDnmJmesmkROi6BYiYIqaM1TDHhkeD2w9eDMkBFQlelM3qpRza+T7VdDSrNIENor436vtB3wuXMfAnJ7w+qGrBmkmssFDVwpeqw8Pn777cGtTKgstaC3rVioEAABC+SURBVFeaoDXEl7Yf/fNfvN+59Xzv2r3964+uHjy6dnBv/+Dh9VtPHh+9fXT0+tHR8eHTd7vXHwEWx7PDL7b/ncOuUKFRoE3ItnDNCY2CDIuMCYWFsbI1FpoIDaWGMuOBqjY9GuSIl2llS0kCkKWIp4iliCvEUwNQZuWhIsFY1yyIRV54SxfZ4nojyQ72Dg59EiNzYBdRnQQxDbnGdOaLGIoYycTHuTWgOFCQZ6Z8ag1FPYPUWGgYaCRzIjUVmkiFZIakduH4q29+cPBkzl4hVyTIfDy6vP2sCf7dSD9I1P7QG3WdUc8ZdZ1RayAv19zLde9y3dusg2oT/+KLTs2CjbZXtUC1sCPm0dCiENNcWH3e7LE1tAbi883+qhdqORZ7TmFgEVCi4bxkS5UtVIra5o1nr74ZwjHgChW0aVl2aF8ol0YemQCobHlYayEiZj7PMDPH5BRvyJI5nyE5IWICTIxTaI8kSXb99v3nLo6WlJgCLPVJfOXmo1jd8HHmshgXCdMJ4AkUpvxtXn+WNzqIBLNyOrIyHL/mrMsg1w6KXbwOn6pqE1t9XuYqnZRvaF4Muwxj+5mCgi82e1afb3fJdhdvd7G5aA/5RpJdd0ns4NjDE9P+w0WRi2MHRi6Jh/5458bDe4cv7z786lLr//6ryxGVypcxZmpZsS676eYj4aNK9/Fm9wjiiUNHHkltNHn34QcHjMoEwbRUIMpF0eHRawBHiKkiwrwoz9FLiSGZgyKrT+c2xTxGtGrjnZcyhGVebUGzv4ow5yoWSnhtb5bxTsizqgUBm/rU9NnIPKJ9ktkw2YB0MtZXHzx9d//x8b3Hr+4dvb539Oru41d3j149OHz5+OnXYTz1WOLy/OdfPHp5/D2Rmcc04lGxo/lSpn05py6OhmC0e/02T/+NE/7d4ZOX95+82716v2fz468+DRzu4YmLI1N6Y+bFxdG9w5cuTgFLCYt8oeAajWNFfsd2l3okWz4Qi7qjVYfhWaXkWOpaC0ChFilNpydgnfK8yezEMq+1AJbT8pwtwnkbT16+z/bvDmHo4rGPJx6eeGjiobGPIx/FNh4jonyhiMxrlmuj6PajFyycOjQ2+6gkKAqw1KepgyYujm4/fH3/6N0ou+KgA5fedYiwYTRK9p69+vjN97+79/DF/cPjg3vPIU99Grt44uKJR5Knz74COPRlCtkMGfW6li/HFZZ51QKI5wULPllLuTauPFz87FoLYZmDBV/+vaCw1LWWh2UGl0JEBhskmHo8Ndl3cFFCq0yVGRQaClWEsP0x5GoIRjfuvdC7dxwYQaF8qiGbAJrZaCJG00dPv7r/+A1iqYsnPp0bCBowbfvh6/fft23m4MhBERazBw+e3Tl8ef/x0ycvvv5l5d/+svovoYgxzXyRnqhjLFp7YDmtWv6iLxY7d1zzi5c1CS6OrD6HPCvPVrIiIubipVDf6yE8yDWWaa0FsZxBrtdO0kazy6ttUGmhahMN/NBGYxuOixGObRjZcOTiuNIEbGTKppVHJnr/9p3DNz6ZiPEEkihWVx+/+Or63acOHns0giLFwUoOPOTKRZPX77938ASKFBmzBKUOjj04QWTy80uffl75hAKFaY6YRuxkNmRqLP1GB52VuXhmu4jCz5Caw+RT1egwJKaQrxdnF7NfigJQ/MnyG9YmdF2RbPDxPgozGGQkmHXssDUI1tAehM2u+OzLfr2s16210GbD3+74yc6Hf/zn+3tXX1M5u1QZbDa8qgVr1qLRWL2NhyAa+JOeOw7Ge1dvHXWdYOBNBl40gBEOMigzIjLKMzyJeJAToVAYI6mZPFkvrrGcujhpD6Xx257QNqclw89buJXhEJNxVGRGlsVXpyQ7FtldaTmzP3lCl3PsTw3/kmBaaQI22kPzFB+ZIZnRMLrQfvff/8//3hd3fR4Tnq1UNcgMy5lPs/Yw6Dqj7S5/9fZTreV1HdF1ZNeRls0rTVRtwppFGhaoNlmlBasWqzRRxYKVJl5N14K1ll9roV982RqCSc8Nem7Qc8NldJ3Ap2d2NytrjDUNZ/UWpmFpCEht6ghONgowx2se1znjyK+7kOY59uqk+9LMPZbTouEBTxdnQSSQx1woFmrAJ4gqnyc+T32e+lwZAGZWWOFAO2jy1ccfbDSaZ0PCedGC0FAqKlIiFCwKOEwV9MoOJcGUhrN6mw78Sd8L12az54Z9b9Lo4DWGv0T1TUAB1yz6NxeHpU8TVpqw2RUdO2gPT0LaMFqrSTAOchrqehvRYPdkvuMGDabGPi3E8LJIYinkWa2FkSgiUCu0n88rthUqHi4Ai5yvBPDUI8kk27/94IWLo9Wa7KVwHp8ThhRyBU9J1zLVXQiboNM69NxOO+2cZWVNlGmjYXZo4UbwSDIE45Ow4ag9lMbuWsturLfxZxd6pQxceck0ZNW+PCVJCrCUhjtb2x6WOWTp+hvKmnQjodbMYchSX2goEsASB0Xvvvmh78rVPPlljZyWy6PgwnBescFMpKDexqfmOZ2bfTf3ihkSOq00QVk6d6ZvrLSkMyRM3fJK3QIJs3rbtNdbT5U+c0IBS7HMrT5zUFyQg5+ahW6myYgRBXk6AOGbD7+y4fjENP1UAJZimVWaJVM5MaHnYjGhgM0n9McT9pbneu244EAXmcmsdByvKKUzJpQE08X2XDqYP21Ci7a0Pk2i/OrNe098Ev+eWZwrk4JEUR5bztEfMqFGoTc69NRtfvInFPTgxDZCIqtawBS3rfXK2yAy87jyROyz2KepTxMDyJWNktaAwVK0gaVcgZO5GLBsTFG8xJQvEsj0EI7effvrvivPd+KehuVuv/MdurP00jLO+xzAigx0JLRHVSE3fkor4SJddP2dWOiaBbCYLtx38x06Sa+KaE/EO8FkgTDa83G0WRtAmnho4sKxgbMEG46HcDwEi9HFkc9Sn8ZmSTwW+yR14PjV2/c2nBQcQCQrF2e1quYpEAoIVS5hiuS02vah1MD8CVeFE8uEpE4n86YIKoUsRSxFLMVcAayaHYyEXl6PNY26wLymYAUaSVVt+Uhmxs+5skOfvvz6wdPjh8+OD5++NhcPnh7ff/L67ccfxtn+m4/fHX/87vjDd8cfPr1+/93r95+OP3x//OH74w/fvfnw3dv3n+b46uP39x4+Gyc7SXYl0fuJ3p/kV2N9jYfZD7/9VzYyenPyU4EmNhx7NDbwWdx1R+0h92nikdinCnCTxJ2WqdyrLcC4MqUtBWRaToSuNBGSU0O956+ebl+dbXdhkdYsiMXUPCx2AE8BTzcwzxwUO2jiosk8McTF6nLN83DqoNiGkyGYDOHEhhMHj200MnDQyIVjF5r9O7HBKEqv3nv08s6DF3cevLjz4Pmth88P7jz+N3/3f1w9uP/0+MObD9+/ff/dSbx5/92b95/Wxrfvv3v55hs9u5Hv3sx3b832b2OW7Vx5kO/cnu7dDaN9B4zm58aFYweNbDS20fz2xkMUDWE0hNEQRebmXZwAlm42gM+US1KXpi4pUDaDSU+OJdWfj4nh/IVAZxoyVUT6hPKF2qBhXgiLuS3MUhLkW9sulhryBBSl5aaVwKIqDTLtC+3zxeix1CaxMwdK+m5w/O7TwA1tFDtw4qAVoVHg1CfhCLLk4M7j63ceX7t9eHDnKFL71+8cXr/98MrNew+fvHrz4fs3xWJ89+b9d8cfPhm8fv/p1dffHher9f3b98UqfvXhV3cePL9ycN+Dk+s3D68c3L9ycP/KwYMrBw+u33zkoMkQmgO0PE7K51deGvhjl0wu112fKhdHLo4cHM+xQYMdwHO/DEgBrpHImn3m4JJpL7AmSlJwXrP+xKeaSP3s5XsPRqAwnNPF6RA/NrLUJbGLI5dEPksuN3zAMhfHLklsFA/hZBmlK2dsw7GDJjYcuTCcw4FBH4ST7PrejQc2HO8ePNy9emf32p3dq3d2r96Z7d96/f7bNx++e/Ph0+r46fj9d8fvPx2//2Qelvjuq29/NdZXbtx7dnD38fW7RzfuLLDynxbMPsdBvmV5OMhOmcRVvXFe6JWlLopfvPvGI2OT8LekRubXPzL6RcWyJuGsYvlQ6MXqinRlsUsnSFlovtTivgzwejTxmd5qAp+lLo5dUgZFSOzAyWmnZOyA8WkvTTw82mo4s/17euemnt3QOzf0zk29c0Pv3FjhoT5NsMz73qhjB0WM4XxWcQ4r5sr2R28+fj+EQVkgfoo1dS50YdeKab1NDDVG8yrX9TtZNpdXnb4LEqZwYbxmJ+/2TKxb1SngGom0akHAco+kHonLJnuJR5KVCQXM8Gfj3P+DSbiCXPk0EaPpo+fHDh7/fhbBChsvbJtaC5VFj79vjdfKBwJmjNff19Za/5wfc98tTShgqtHBSEz/CKtGQa4cNHn++iMofbS/h826PqEJEnnVgsb6/mNsLciVaef2n31CgdBAJlCkWGa1FjAZhyvHZ9mjcRaWTiJg6cAfvfv4KxuOQUkhTszpjzK+hTtjqcX7T7iTMyYCiazZ4y4+9dt/r3vTWCZn+kOxmLpUOSTxSAJ5ttnwTH4dKv5FxenlU3O/y/x5yOcdxhVgaZjsPjh66WLTpjIpjdcFztZmy572FHLdHkobJvPijzWheTbW1xvLvCSPax2HTxpa55ukGgtVa0HMd4p3Lu/Qrh1u99l2n1l9fmHLbXZls8crTTDvV7rarPF01FrIwekQpQ6KbBj1vMmdhy98qoZgApg+3YtetjQ6gdUeATJvdIhpNw15ikS5bEyd36xj1bYxOz2vWuDkIYVcneyHcv5qYalqlo/FtAh2LdvyYrwDQwWlpmFeaQIa7ixCHScaAa/WV61UKVg93hyYPuWi1kLXbh3WWrg9lI0OnXdr/inLU2uhIYgGfjTw44E/sVG6WUc2TIZg4tPUNGcqeyue+k9BVpsZzQvwRUqkKRTLz/+fJcUErTb/AayMaDANWYZFXm1BJHYhU0Uq8rwRlunoAIQa+KOOzQ1bmkev1gpxV5t3rCQvIqGgNG0okrHef3D0yiMxNDVV62l4RkrM12MVPO8MZccOOrbsOKznhl9uDU2Dv0bHtPufu8fL/+FgWgMsqiPw/J9udJ1Rz5303FHPDQb+5FLNHfjjriNKsTY/MWX+fLFj1nZS0WcaFo2HNJZZvQ1IsAO5WvtfT0W9PAqmW9umYfmSN6xYsfVewMXDYnEWMIEpB08OX7xjYb5ocHfWLpgLoOVx0Zrd5CdNtzscy52yo4MpJ9BIKhQU7X1PCg0kMyRmWM5MwLXvjXtuOPCji1V3CKK+F9bbuNKESwdlrYXD+qHZ2gbtoZz3oe9744sVp+tE7aG0YYyDxV7ZoMEOEKlNIqtPodAnmK0+D/N2GdykZBYO0OMP39tgBFgG+Dk4+V3rFBpJ1ehCj5revtnSySjb3S96p63d27LHVgOmoFBYTusdhGVe5mvmi74nBc7Mu8MyH4DxoAw3OWhyueHYKBnCUWtgwrdFi9INGkxhoCumtaFQa3N0ynjWS3NTT6RPXn/toHM/5/yvKBwFCsm8YgEcTgsj+CfeyelfpKDIKhZAMv/97qT8oqKVuVRQKBxk1TbAwRSKDEqFAo1kZsaNMLpCw7zVF3K0x0Y5G03/MNDRlIdTwvWjJ8fZzg0qcxr+gR/FRjkbzVg4E+MrzS7j430W7vxR9xbmNJjJydXtDhXjfRbO/phPY6OpGO81u0yMr7Bwd+3T/n/eV6v4WkrxQgAAAABJRU5ErkJggg==" alt="" /></p>
<p>Step4:<br />
&#8211;Select the base section, then select the  Extrude tool, then click on the profile. The form appears. Before validating the tool, click under the carafe on the white outline that indicates an opening, to close the bottom. Validate the tool</p>
<p><img 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" alt="" /></p>
<p>Step5:<br />
&#8211;To further modify the control curves of your carafe, use the Stretch tool , in the Utilities tab.</p>
<p><img 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" alt="" /></p>
<p>Step6:<br />
&#8211;To make the carafe more realistic, you can give it a constant thickness by selecting the  Thickness tool.<br />
&#8211;Validate the tool after you choose your thickness with the +/- keys.</p>
<p><img 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" alt="" /></p>
<p>Step7:<br />
&#8211;Now, apply a deformation to your carafe. Select the Twister tool, and  move the yellow rectangle on the top of the bounding box to twist it a  bit.<br />
&#8211;If you want, use the other deformation tools: Taper and Bender.</p>
<p><img 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" alt="" /></p>
<p>Step8:<br />
&#8211;A final touch is to add some  smoothing to give your carafe a softer look, with less polygons visible.<br />
&#8211;If necessary, add a material to your object.</p>
<p><img 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" alt="" /></p>
]]></content:encoded>
			<wfw:commentRss>http://teenscomputer.com/blog/?feed=rss2&amp;p=356</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Hexagon Tutorial:A Simple Window</title>
		<link>http://teenscomputer.com/blog/?p=359</link>
		<comments>http://teenscomputer.com/blog/?p=359#comments</comments>
		<pubDate>Wed, 15 Feb 2012 00:19:11 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Hexagon]]></category>
		<category><![CDATA[Tutorials]]></category>

		<guid isPermaLink="false">http://teenscomputer.com/blog/?p=359</guid>
		<description><![CDATA[A Simple Window
Step1:
&#8211;Open the 3d Primitives tab and create a grid with a single polygon.

Step2:
&#8211;Select the single polygon and open the Vertex modeling tab.
&#8211;Select the Quad Tesselation tool from the Tesselate dropdown menu: This will automatically divide your poly into fourths.
Step3:
&#8211;Select the vertices we have just created with the Quad tesselate tool and copy/paste them.
&#8211;Then [...]]]></description>
			<content:encoded><![CDATA[<p>A Simple Window</p>
<p>Step1:<br />
&#8211;Open the 3d Primitives tab and create a grid with a single polygon.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/02/1.jpg" rel="lightbox[359]"><img class="aligncenter size-full wp-image-362" title="1" src="http://teenscomputer.com/blog/wp-content/uploads/2012/02/1.jpg" alt="1" width="308" height="350" /></a></p>
<p>Step2:<br />
&#8211;Select the single polygon and open the Vertex modeling tab.</p>
<p>&#8211;Select the Quad Tesselation tool from the Tesselate dropdown menu: This will automatically divide your poly into fourths.<a href="http://teenscomputer.com/blog/wp-content/uploads/2012/02/2.jpg" rel="lightbox[359]"><img class="aligncenter size-full wp-image-363" title="2" src="http://teenscomputer.com/blog/wp-content/uploads/2012/02/2.jpg" alt="2" width="308" height="349" /></a></p>
<p>Step3:<br />
&#8211;Select the vertices we have just created with the Quad tesselate tool and copy/paste them.</p>
<p>&#8211;Then open the surface modeling tab and select the Thickness tool. Change the number of points to four.<a href="http://teenscomputer.com/blog/wp-content/uploads/2012/02/3.jpg" rel="lightbox[359]"><img class="aligncenter size-full wp-image-364" title="3" src="http://teenscomputer.com/blog/wp-content/uploads/2012/02/3.jpg" alt="3" width="309" height="350" /></a></p>
<p>Step4:<br />
&#8211;Select your four polygon grid and use the Thickness tool again to create the glass for your window pane.<br />
&#8211;Then select outer diameter polygons and copy/paste them as well and scale slightly so they are deeper to form the window frame.</p>
<p><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/02/4.jpg" rel="lightbox[359]"><img class="aligncenter size-full wp-image-365" title="4" src="http://teenscomputer.com/blog/wp-content/uploads/2012/02/4.jpg" alt="4" width="309" height="350" /></a></p>
<p>Step5:<br />
&#8211;With the frame polygons selected use the Thickness tool again to grow the frame outward.</p>
<p>Step6:<br />
&#8211;Position the cross piece back to the center of the window pane and we are finished.<br />
&#8211;Materials that are transparent can be added for the window glass.</p>
<p style="text-align: center;"><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/02/6.jpg" rel="lightbox[359]"><img class="size-full wp-image-367 aligncenter" title="6" src="http://teenscomputer.com/blog/wp-content/uploads/2012/02/6.jpg" alt="6" width="308" height="352" /></a></p>
<p>Step7<br />
&#8211;A simple render with our four pane window we just created.</p>
<p style="text-align: center;"><a href="http://teenscomputer.com/blog/wp-content/uploads/2012/02/7.jpg" rel="lightbox[359]"><img class="size-full wp-image-368 aligncenter" title="7" src="http://teenscomputer.com/blog/wp-content/uploads/2012/02/7.jpg" alt="7" width="309" height="355" /></a></p>
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