In China, a man cut a whole river of papers after finding a wife (photo)

Photo: Pei Haozhen

Chinese origami artist Pei Haozhen spent a whole lot of money to cut an A4 paper paper into a 108-meter length and set a unique light record.

Drink, also drink Like Gotts Pei, he has not yet lost his way to the Guinness Book of Records, and once again he managed to write TSN.

Once he accumulated the greatest number of victories origami from one arkush paper (100), and then having created the largest piece of origami, but whose fate was to undertake a complex attempt to set a record – Please find a non-stop dark paper from one arkush in A4 format.

Technically, for this master of paper's mystique, it would not have been easier to get married, even the dowzhin that needed to be beaten, became a modest 2.5 meters, but having thrown his own word to see if he could finish his marriage, he had also spent close to the fate of men with different types of paper, techniques and tools for cutting. In the morning, I saw a thin, continuous dark dark of 108.15 m.

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“The stitch I created is 108.15 meters long and 0.5 millimeters wide. The whole process, from initial preparation, tests and cuts to the official test and the final work “Between chaos and order” occupying approximately one river,” – Rozpov Gotts Pei.

To maximize your chances of success, choose a silver A4 paper with a mirror surface that reflects the light. Therefore, I needed to know the shortest way to create the image, and I wanted to experiment with various modern techniques and tools that would be most effective in the most “primitive” way. option – cut with scissors.

"The third round was a formal test, which emphasized accuracy, patience and technical mastery,– the artistexplained. – I carefully cut the papier, resulting in a dark brown that looked like a ball of raffia grass. At the fourth stage, I transformed 108.15 m of paper's shadows into artistic organization and created a mystique in the shape of the brain. This world record will be my special cry – trace the inter-topological transformation of one paper arch.

Prepared by: Serhiy Daga