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위키데이터

• ID : Q3299105

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1. Origami and paper folding can provide a particularly accessible, visual means of inspiring and exciting children and older students about mathematics.
2. Origami models of geometric 2D and 3D objects can provide a practical starting point for exploring mathematics.
3. For younger children (Reception, Years 1 and 2), it may be best to use a venue with plenty of space to spread out 2D paper folding activities, such as a hall or gym.
4. Origami is great for thinking about shapes and space.
5. A quick search online will lead you to lots of origami guides.
6. One uncut square of paper can, in the hands of an origami artist, be folded into a bird, a frog, a sailboat, or a Japanese samurai helmet beetle.
7. The art of origami has been going through a renaissance over the past 30 years, with new designs being created at ever-increasing levels of complexity.
8. Indeed, if you take an origami model, of a bird for example, and carefully unfold it, you’ll see the pattern of creases that act as a blueprint for the model.
9. Most traditional origami models fold flat, meaning you could press the model in a book without crumpling it.
10. The wonders of mathematical origami can be easily seen in its application.
11. “Using origami design principles to fold reprogrammable mechanical metamaterials,” Science, 345, 647-650.
12. It’s easy to get a feel for origami-mathematics for yourself.
13. One of the first books to explore the mathematics behind paper folding in the West is T. Sundara Row’s Geometrical Exercises in Paper Folding, published in Madras, India in 1893.
14. From the Brief History of the Ancient Art of Paperfolding I gather that Origami gained acceptance in the West in the early 1950s.
15. In the geometry of paper folding, a straight line becomes a crease or a fold.
16. As in the usual Geometry, the distinction is being made between experimentation with the physical paper and the abstract theory of "paper folding".
17. In the Paper Folding Geometry, a straight line - a fold - is clearly a primary object; a point is defined as the intersection of two folds.
18. Paper folding played an integral role in Chinese ceremonial purposes, especially funerals.
19. That’s great if you already have an origami figure.
20. Origami has changed the ways we’ve thought about art, math, and science.
21. How has origami impacted your life?
22. The art of origami or paper folding has received a considerable amount of mathematical study.
23. This work was inspired by the use of origami in the kindergarten system.
24. The construction of origami models is sometimes shown as crease patterns.
25. The classical problem of doubling the cube can be solved using origami.
26. A few questions immediately arise: Why did paper folding become a non-instrument?
27. In traditional origami, constructions are done using a single sheet of colored paper that is often, though not always, square.
28. In modular origami, a number of individual "units," each folded from a single sheet of paper, are combined to form a compound structure.
29. Origami is an extremely rich art form, and constructions for thousands of objects, from dragons to buildings to vegetables have been devised.
30. Many mathematical shapes can also be constructed, especially using modular origami.

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위키데이터

• ID : Q3299105