Re: [Origami] Pentagon Question?

2013-03-15 Thread sue neff
Dear Origami Friends,

Has anybody  seen an explanation for why 

folding a chop-sticks wrapper into an over-hand knot

Makes a perfect pentagon

(as in Martha Stewart's  pentagon Ribbon Star)?

It must have something to do with two parallel lines.

Also:  Leyla's video for Christine's Advent Wreath is wonderful!

Thank you - Leyla  Christine!

Sue Neff

OCoP (Origami Club of Pittsburgh)

 



Re: [Origami] Diagram announcement

2013-03-15 Thread Meenakshi Mukerji
 I am happy to let you know that my latest single sheet
 design, Kusumita, is now in Origami USA diagram downloads:
 http://origamiusa.org/catalog/products/kusumita-pdf
 
 Please also find more photos here (first two rows):
 http://www.origamee.net/creation/onesheet/index.html


Forgot to mention that the design has many many other possibilities.  Please 
look here for additional ideas:

http://www.flickr.com/photos/mmukhopadhyay/8560972870/

Regards,
Meenakshi


Re: [Origami] Pentagon Question?

2013-03-15 Thread Gareth Chen
On Mar 15, 2013 6:09 AM, sue neff neffsens...@comcast.net wrote:

 Dear Origami Friends,

 Has anybody  seen an explanation for why

 folding a chop-sticks wrapper into an over-hand knot

 Makes a perfect pentagon

 (as in Martha Stewart's  pentagon Ribbon Star)?

 It must have something to do with two parallel lines.

 Also:  Leyla's video for Christine's Advent Wreath is wonderful!

 Thank you - Leyla  Christine!

 Sue Neff

 OCoP (Origami Club of Pittsburgh)


I think this happens because the procedure for tying the knot is similar
geometrically to drawing a star (think about a line drawn don the center of
the paper). As a result, all the angles that are formed when you flatten it
are the same, and since the width of the paper strip is constant, you get a
regular pentagon.

Hope this helps,
Gareth


[Origami] Origami sighting -- NY Times Magazine

2013-03-15 Thread Karen Reeds
New York Times Magazine

The Allergy Buster

Can a Radical New Treatment Save Children With Severe Food Allergies?

By MELANIE THERNSTROM

Published: March 7, 2013


...p 50 At one of Jack’s many long appointments, I asked him what it
was like to have allergies. He looked down, his long lashes brushing
his cheek. “It’s hard,” he said. I watched his tawny arm, graceful as
a ballet dancer’s, as he folded the wings of an origami swan he was
making. “I don’t really like being EpiPenned.”

 A silence fell. His mother’s face sank into shadows. He has an
unusually sweet and patient disposition; he would sit in the hospital
bed without complaint, hour after hour, doing origami, puzzles and
workbooks. But I recalled the day I saw him have an anaphylactic
reaction during an updose and how agonized Justine was.




Please note: new email for Karen Reeds
karenmre...@gmail.com


Re: [Origami] Pentagon Question?

2013-03-15 Thread Sy Chen
On Fri, Mar 15, 2013 at 8:34 AM, sue neff neffsens...@comcast.net wrote:
 Dear Origami Friends,

 Has anybody  seen an explanation for why

 folding a chop-sticks wrapper into an over-hand knot

 Makes a perfect pentagon

 (as in Martha Stewart's  pentagon Ribbon Star)?


This is a good example for the geometry class/exercise. I am sure
there are many ways to explain. The following link (the first photo)
is my take:

https://plus.google.com/photos/116713643662343446157/albums/5493407396840195089


Sy Chen


Re: [Origami] Pentagon Question?

2013-03-15 Thread calkin

On 03/15/2013 10:54 AM, Gareth Chen wrote:

On Mar 15, 2013 6:09 AM, sue neffneffsens...@comcast.net  wrote:
   

Dear Origami Friends,

Has anybody  seen an explanation for why

folding a chop-sticks wrapper into an over-hand knot

Makes a perfect pentagon
 



I think this happens because the procedure for tying the knot is similar
geometrically to drawing a star (think about a line drawn don the center of
the paper). As a result, all the angles that are formed when you flatten it
are the same, and since the width of the paper strip is constant, you get a
regular pentagon.

Hope this helps,
Gareth
 
There's a nice discussion of this in Tom Hull's delightful Project 
Origami.  Well worth reading!