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  2. Make paper snowflakes for the holidays! With our simple DIY tutorial, you will learn how to make two different types of snowflakes, both beginner friendly.

  3. Snowflake - Wikipedia

    en.wikipedia.org/wiki/Snowflake

    [28] [29] Snowflakes are also traditionally associated with the "White Christmas" weather that often occurs during Christmastide. [29] During this period, it is quite popular to make paper snowflakes by folding a piece of paper several times, cutting out a pattern with scissors and then unfolding it.

  4. The art of making paper snowflakes - AOL

    www.aol.com/article/2014/12/05/the-art-of-making...

    Paper snowflakes are enjoyable to create with the kids. After all each snowflake is always uniquely different! They are an awesome way to make garland or turn into tags for your amazing holidays ...

  5. Koch snowflake - Wikipedia

    en.wikipedia.org/wiki/Koch_snowflake

    The Koch snowflake (also known as the Koch curve, Koch star, or Koch island [1] [2]) is a fractal curve and one of the earliest fractals to have been described. It is based on the Koch curve, which appeared in a 1904 paper titled "On a Continuous Curve Without Tangents, Constructible from Elementary Geometry" [3] by the Swedish mathematician Helge von Koch.

  6. Kirigami - Wikipedia

    en.wikipedia.org/wiki/Kirigami

    The book achieved enough success that the word kirigami was accepted as the Western name for the art of paper cutting. [1] Typically, kirigami starts with a folded base, which is then unfolded; cuts are then opened and flattened to make the finished design. Simple kirigami are usually symmetrical, such as snowflakes, pentagrams, or orchid blossoms.

  7. Stellated octahedron - Wikipedia

    en.wikipedia.org/wiki/Stellated_octahedron

    The stellated octahedron is the first iteration of the 3D analogue of a Koch snowflake. A compound of two spherical tetrahedra can be constructed, as illustrated. The two tetrahedra of the compound view of the stellated octahedron are "desmic", meaning that (when interpreted as a line in projective space ) each edge of one tetrahedron crosses ...

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