<div>Note that there is a similar effect of radii on six side loops. The bigger the radius, the narrower the maneuver becomes relative to the overall height due to the width being measured from tangent to tangent on the radii and the height being measured flat to flat. A properly flown six sided loop with any radii will always appear slightly egg shaped...</div> <div> </div> <div>Richard<BR><BR><B><I>Chad Northeast <chadnortheast@shaw.ca></I></B> wrote:</div> <BLOCKQUOTE class=replbq style="PADDING-LEFT: 5px; MARGIN-LEFT: 5px; BORDER-LEFT: #1010ff 2px solid">Hi Bob<BR><BR>Ahhh damn radii, forgot about that :) You are correct, the height is truncated because of the radius....larger they are the more it truncates the height.<BR><BR>Here is a cad sketch. In this case the radius is 5% of the vertical line length. Visually it looks appropriate for the size of the maneuver.<BR><BR>Chad<BR><BR>----- Original Message -----<BR>From:
Bob Richards <bob@toprudder.com><BR>Date: Tuesday, July 8, 2008 9:24 am<BR>Subject: Re: [NSRCA-discussion] Correct Geometry on N<BR>To: General pattern discussion <nsrca-discussion@lists.nsrca.org><BR><BR>> Unless my geometry is wrong (and I was really good at geometry <BR>> in schooll) then the only way it can be a square is if the <BR>> corner radii are = 0. It should always be a little wider than <BR>> it is tall. If not, then the diagonals are not 45 degree lines.<BR>> <BR>> Draw it on paper, or with CAD, and you will see.<BR>> <BR>> Bob R<BR>> <BR>> --- On Tue, 7/8/08, Chad Northeast <chadnortheast@shaw.ca> wrote:<BR>> <BR>> <BR>> Its definitely a square,<BR>> <BR>> Basically you have two 45x45 right triangles with the right <BR>> angle vertex's (the 90's) intersecting.<BR>> <BR>> In that case the vertical lines are twice the length of each <BR>> triangles horizontal length (when
oriented as an hourglass), <BR>> therefore two of them equal the height of the verticals....and a <BR>> square you have!<BR>> <BR>> The 45 lines end up being about 1.4 times longer than the <BR>> vertical lines, if you fly the correct geometry.<BR>> <BR>> Chad<BR>> _______________________________________________<BR>NSRCA-discussion mailing list<BR>NSRCA-discussion@lists.nsrca.org<BR>http://lists.nsrca.org/mailman/listinfo/nsrca-discussion</BLOCKQUOTE><BR>