GMU:Computing with Thread/Niloofar Ghobadi: Difference between revisions

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* [https://www.youtube.com/watch?v=0ePriBJKYt8 Silk pavilion]
* [https://www.youtube.com/watch?v=0ePriBJKYt8 Silk pavilion]
* ...
* ...
== Knot == 
<br>
* There is a special knot in climbing which is very strong and easy to unknot. This knot is using for hanging from the mountain and can save climbers lives.
[[File:Climbing knot 1.jpg]]
[[File:Climbing knot 2.jpg]]
* repeating the climbing knot over and over creates a network of knots which is a very strong net.
[[File:Net-climbing knot.jpg]]

Revision as of 08:33, 4 May 2016

Thread Geometries


  • Conversion process of a circular shape with four focal points to an egg shape by moving one of the points with same length of thread.

Computing-with-thread-niloo-1-1-pin.jpg

  • Conversion process of a circular shape with four focal points to an ellipse shape by moving two of the points with same length of thread.

Computing-with-thread-niloo-2-2-pins.jpg


Links


Knot


  • There is a special knot in climbing which is very strong and easy to unknot. This knot is using for hanging from the mountain and can save climbers lives.


Climbing knot 1.jpg


Climbing knot 2.jpg

  • repeating the climbing knot over and over creates a network of knots which is a very strong net.


Net-climbing knot.jpg