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If by 6 sided figure we are now talking about a 6 sided loop (hexagon)
it should be perfectly symmetrical no matter what the radius as long as
all are the same. The larger the radii the smaller the circle that
will inscribe the whole maneuver but it is still a circular figure<br>
Stuart<br>
<br>
Richard Lewis wrote:
<blockquote cite="mid:400978.40705.qm@web83107.mail.mud.yahoo.com"
type="cite">
<div>With no radii, the width of the six sided figure is 1.15 x the
height. As the radii grow, the width approaches 1.00 x the height as
the figure approaches round.</div>
<div> </div>
<div>Richard <br>
<br>
<b><i><a class="moz-txt-link-abbreviated" href="mailto:atwoodm@paragon-inc.com">atwoodm@paragon-inc.com</a></i></b> wrote:</div>
<blockquote class="replbq"
style="border-left: 2px solid rgb(16, 16, 255); padding-left: 5px; margin-left: 5px;">You
lost me on that one. 60 deg angles all aroiund I'm not seeing where the
radii will alter the "roundness" of the loop. What am I missing?<br>
<br>
-M<br>
Sent from my BlackBerry Smartphone provided by Alltel<br>
<br>
-----Original Message-----<br>
From: Richard Lewis <HUMPTYBUMP@SBCGLOBAL.NET><br>
<br>
Date: Tue, 8 Jul 2008 10:46:56 <br>
To: General pattern discussion<NSRCA-DISCUSSION@LISTS.NSRCA.ORG><br>
Subject: Re: [NSRCA-discussion] Correct Geometry on N<br>
<br>
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