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The line constatly gets narrower && the color becomes darker25The line becomes wider and the color remains dark03575125The line becomes narrower and narrower until it comes to a tipNow, invent some artwork of your own. Experiment: start with a /light/ shade and get /darker/.110iProject notes
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