3D Geometric Card｜Pop Up Card｜Paper Art｜Kirigami Art｜Origami｜幾何彈出卡片

3D Geometric Card｜Pop Up Card｜Paper Art｜Kirigami Art｜Origami｜幾何彈出卡片｜3d kirigami | 3d paper art | 3d card | origami |3d視覺藝術how to make paper geometric card - how to make Pop up geometric card - how to make Kirigami - how to make Kirigami geometric - how to make Origamic Architecture - how to make diy card - how to make greeting cards - how to make card design - how to make geometry pop up card - how to make Origami Architecture card Pop up geometry card -How to cut and fold make #geometric 3d card - 3d幾何卡片 Paper Size : A4 . 200gsm This is a demonstration of how to cut and fold make a geometry pop up card. 這是示範如何做#3d幾何卡片 彈出卡片.

Many people think that paper is something that is outdated.. After all, now you can just send a sticker in social networks. It is simple and fast, does not require any costs or time. However, the more so, a hand-made postcard will surprise the recipient and will let him know that you really tried to make something pleasant.

#pop_up_card Pop-up-postcards are postcards with three-dimensional elements that are unfold when you open a postcard. The art of pop-up is a wonderful opportunity to create something completely unique and unique from plain paper Unique artistic traits and hand-made value.

It is quite simple to make the card, for this you will need: colored paper, cardboard, scheme, cutter, glue, scissors, pencil, ruler, printer and computer. You can make such crafts with your child, developing his imagination and drawing skills.

許多人認為紙張已經過時了。畢竟，現在你可以在社交網絡中發送貼紙了。 它簡單快捷，不需要任何費用或時間。 然而，更多的是，手工製作的明信片會給收件人帶來驚喜，讓他知道你真的想要做一些令人愉快的事情。

彈出式明信片是明信片，具有三維元素，當您打開明信片時會展開。 彈出式藝術是一個絕佳的機會，可以用普通紙創造出獨特而獨特的東西獨特的藝術特質和手工製作的價值。

製作卡片非常簡單，為此您需要：彩色紙，紙板，方案，刀具，膠水，剪刀，鉛筆，尺子，打印機和計算機。 您可以與您的孩子一起製作這樣的工藝品，發展他的想像力和繪畫技巧。

影片為切割紙張及摺疊紙張過程.免費提供下載模板圖使用! 模板僅提供個人使用,不得使用於商業用途 ! The template is provided for personal use only and not be used for commercial ! The template download is FREE at https://drive.google.com/file/d/1IySQICS_pTWsGXibNj7u3qn7SJLNFkQL/view?usp=sharing

If you like this video please subscribe me subscribe 訂閱https://www.youtube.com/channel/UCxdQbCE1S2blAp7760QehQQ?sub_confirmation=1 如果您喜歡影片,請按訂閱,訂閱是免費的.它會讓您會收到影片更新通知.謝謝您!

Kirigami (切り紙) is a variation of origami that includes cutting of the paper, rather than solely folding the paper as is the case with origami, but typically does not use glue. In the United States, the term "Kirigami" was coined by Florence Temko from Japanese kiri "cut," kami "paper", in the title of her 1962 book, Kirigami, the Creative Art of Papercutting. The book was so successful that the word kirigami was accepted as the western name for the art of paper cutting. Typically, kirigami starts with a folded base, which is then unfolded; cuts are then opened and flattened to make the finished kirigami. Simple Kirigami are usually symmetrical, such as snowflakes, pentagrams, or orchid blossoms. A difference between Kirigami and the art of "full base", or 180 degree opening structures, is that Kirigami is made out of a single piece of paper that has then been cut.

Geometry (geometric) is a branch of mathematics concerned with questions of shape, size, relative position of figures, and the properties of space. A mathematician who works in the field of geometry is called a geometer.

Geometry arose independently in a number of early cultures as a practical way for dealing with lengths, areas, and volumes. Geometry began to see elements of formal mathematical science emerging in Greek mathematics as early as the 6th century BC. By the 3rd century BC, geometry was put into an axiomatic form by Euclid, whose treatment, The Elements, set a standard for many centuries to follow. Geometry arose independently in India, with texts providing rules for geometric constructions appearing as early as the 3rd century BC. Islamic scientists preserved Greek ideas and expanded on them during the Middle Ages. By the early 17th century, geometry had been put on a solid analytic footing by mathematicians such as René Descartes and Pierre de Fermat. Since then, and into modern times, geometry has expanded into non-Euclidean geometry and manifolds, describing spaces that lie beyond the normal range of human experience.

While geometry has evolved significantly throughout the years, there are some general concepts that are fundamental to geometry. These include the concepts of point, line, plane, distance, angle, surface, and curve, as well as the more advanced notions of topology and manifold.

Geometry has applications to many fields, including art, architecture, physics, as well as to other branches of mathematics.

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