# square in circle?

Page 2 of 2
• posted on May 19, 2009, 3:12 am
"David Nebenzahl" wrote:
Dave's Hypothesis states:

Dave's Hypothesis is incorrect.
Basic plane geometry proofs do not allow calculated values to be used in the proof.
For the subject under discusion, the actual value of circumference is an innocent bystander, not a player
Lew .

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 19, 2009, 1:27 am

Once you draw a square in the circle, then you could draw both diagonals the find the center (of course, you probably already know where the center is by the time you've drawn a square!). Use your compass to pick up the measure of the radius, and starting anywhere, scribe 6 consecutive arcs along the boundary of the circle (they are the vertices of a hexagon as I described in my previous post). Choose every other one to obtain the vertices of a triangle.
Bill

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 19, 2009, 3:17 am
"Kerry Montgomery" wrote:

<snip>
Neither do I.
Lew

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 19, 2009, 11:45 am

I've uploaded a simple excel spreadsheet that will calculate the chords for any divisions of a circle "bolt circle.xls, it is here:
http://www.woodwrangler.net
should open directly in excel if you have it installed. I haven't tried it in open office.
basilisk

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 19, 2009, 2:51 pm

was offered

carpenter's
rotating that

and I have

method of

easier?
Get yourself a shashigane (Japanese Carpenter's Square) marked in the shaku/sun system and learn to use it. Unlike American style framing squares, they are marked on the back side for folks that work with logs (circles). They are very handy for marking squares, and other geometric shapes, on the end of a log, or inside a circle, without a lot of fuss.
Len

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 19, 2009, 4:38 pm
Kerry Montgomery wrote:

Dunno how a four sided figure would help, but here's a way to inscribe an equilateral triangle using a steel square:
http://chestofbooks.com/home-improvement/woodworking/Constructive-Carpentry/34-To-Lay-Out-Regular-Polygons-With-A-Steel-Square.html

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 20, 2009, 2:18 am

Use bisection to bisect the circle with a line, then bisect the 1st line at a right angle. Draw lines from the points where the two lines intersect the circle (4 pts). Voila! Square in circle.
http://en.wikipedia.org/wiki/Bisection
nb

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 20, 2009, 2:47 am
wrote:

Now that you have the square, do you have a solution for the problem, dividing the circle into 3 equal pie sections?

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 20, 2009, 3:18 am
wrote:

Leon, Thanks, I was about to ask notbob that same thing. Kerry

<% if( /^image/.test(type) ){ %>
<% } %>
<%-name%>
• posted on May 20, 2009, 5:00 am

I was jes showing an easy way to make a square inside a circle. For the three angles in a circle, I'd use a hexagon.
http://en.wikipedia.org/wiki/Hexagon
nb