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Jan 10, 2019 at 12:37 comment added DMGregory This looks workable to me if we can reliably place the center point in the polygon's interior, though I think we need some additional sorting by distance when we encounter a run of 3 or more points along a ray from our centroid (all at the same angle, to within some tolerance). If the average point lies outside the expected polygon (think of a very skinny crescent moon with narrow tips that almost wrap around) we'll get a less desirable result. This method implicitly assumes the polygon is "star-shaped" in the mathematical sense, which covers non-convex cases but not every concave polygon.
Jan 10, 2019 at 9:10 comment added Fosheus Badabu Thank you for your answer but I think this méthod does not work with concave polygon as I already tried it and it builds a convex polygon out of these points. In the example I provided it's not that easy to see.
Jan 10, 2019 at 1:42 history answered Bram CC BY-SA 4.0