{"id":147654,"date":"2021-01-05T17:30:02","date_gmt":"2021-01-05T14:30:02","guid":{"rendered":"https:\/\/en.buradabiliyorum.com\/a-system-that-can-transform-images-of-human-faces-into-drawings\/"},"modified":"2021-01-05T17:30:02","modified_gmt":"2021-01-05T14:30:02","slug":"a-system-that-can-transform-images-of-human-faces-into-drawings","status":"publish","type":"post","link":"https:\/\/buradabiliyorum.com\/en\/a-system-that-can-transform-images-of-human-faces-into-drawings\/","title":{"rendered":"#A system that can transform images of human faces into drawings"},"content":{"rendered":"

“#A system that can transform images of human faces into drawings<\/strong>”<\/p>\n

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\"Chitrakar:
\n Credit: Singhal et al.
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Researchers at the TCS Robotics Research Lab in India have recently developed an artificial intelligence (AI) system that can automatically convert an image of a person’s face into a recognizable non-self-intersecting loop, known as a Jordan curve. Subsequently, this Jordan curve can be used to produce realistic drawings of the person in the original image, using a robotic hand.<\/p>\n

“The idea for this paper came to me on a flight while reading collection of best mathematical writings, where I came across the article titled “Jordan Curve Theorem Is Non-trivial’ by Fiona Ross and William T. Ross,” Aniruddha Singhal, one of the researchers who carried out the study, told TechXplore. “I connected it with another book that I had read earlier, titled ‘In Pursuit of the Travel<\/a>ling Salesman’ by William J. Cook, discussing traveling salesman problem (TSP) art. I realized I could also interpret the article from a Vedantic (Indic or Hindu philosophical) point of view, which connects the idea of TSP art and the Jordan curve, turning it into an expression of the ultimate beauty.”<\/p>\n

A Jordan curve is essentially a single line that starts and ends in the same point in space, drawing an image without ever intersecting itself. TSP art, on the other hand, is a form of art in which images are produced by drawing a single, non-intersecting line.<\/p>\n


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