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#91051 01/05/03 02:34 PM
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Thanks to everyone who responded. The second post by etaoin gave me a direct answer. I'm going to use pentakaidecagon but will allow that pentadecagon is also correct.
Thanks again,
John Whittier



#91052 01/05/03 02:56 PM
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Any geometers on the Board? I was able to repeat the construction, but as yet do not see
how to prove it. That will be something to work on while the board is quiet.I'd welcp,e some
competition.


#91053 01/05/03 04:12 PM
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The motto of Plato's Academy was:. "Let no one ignorant of geometry enter here.:
Have we no geometers here?


#91054 01/05/03 04:46 PM
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>I found a site to construct a regular pentagon. It is fairly short, but I haven't mastered it yet.

Albrecht Durer in his book Anderweysung der messung mit der zirckel und richtscheyt in Linien ebnen und gantzen corporen durch Albrecht Durer zusamen getzogen und zu nutz aller kunstliebhabenden mit zugehorigen figuren in truck gebracht im jar MDXXV presented very simple and elegant way how to form a regular pentagon only with a ruler and one base of a circle (hope it means what i wanted to say ). i've read that the construction is not perfect but for practical goals - good enough.



#91055 01/05/03 05:38 PM
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im jar

Shouldn't that be "jahr"?


#91056 01/05/03 05:46 PM
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Shouldn't that be "jahr"?

Ja.


#91057 01/05/03 05:51 PM
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Here's a URL that just with compass step hy step constructs a regular pentagon. Down at bottom
of the green screen the is a circle that can be moved by clicking on it twice for each step, and the
put back to zero to do it again. I still can't explain it or prove it.
http://poncelet.math.nthu.edu.tw/disk3/cabrijava/c-pentagon.html


#91058 01/05/03 09:32 PM
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>Shouldn't that be "jahr"?
as far as i know - yes, it should. but who knows that eccentric Durer? suppose nobody, cause he's dead :P


#91059 01/05/03 09:36 PM
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>I still can't explain it or prove it.

it would be much easier to understand and prove if there weren't so many circles :P


#91060 01/05/03 09:45 PM
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Calling all pragmatists: how to construct a regular pentagon without even a compass?

Start with a ribbon of paper. (How you construct that is a separate problem.)

Fold it into a simple overhand knot. Gently pull tight and flatten. The knot is a regular pentagon. !

(Q: What does "pragmatist" mean?
A: I don't know, but it doesn't really matter as long as I can use it properly.)



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