Find if point lies on line segment

Find the distance of point P from both the line end points A, B. If AB = AP + PB, then P lies on the line segment AB. AB = sqrt((x2-x1)*(x2-x1)+(y2-y1)*(y2-y1)+(z2-z1)*(z2-z1)); AP = sqrt((x-x1)*(x-x1)+(y-y1)*(y-y1)+(z-z1)*(z-z1)); PB = sqrt((x2-x)*(x2-x)+(y2-y)*(y2-y)+(z2-z)*(z2-z)); if(AB == AP + PB) return true;

Checking if a point is inside a polygon

I would suggest using the Path class from matplotlib import matplotlib.path as mplPath import numpy as np poly = [190, 50, 500, 310] bbPath = mplPath.Path(np.array([[poly[0], poly[1]], [poly[1], poly[2]], [poly[2], poly[3]], [poly[3], poly[0]]])) bbPath.contains_point((200, 100)) (There is also a contains_points function if you want to test for multiple points)

What is the fastest way to find the “visual” center of an irregularly shaped polygon?

I have found a very good solution to this from MapBox called Polylabel. The full source is available on their Github too. Essentially it tries to find the visual centre of the polygon as T Austin said. Certain details suggest this may be a practical solution: Unfortunately, calculating [the ideal solution ] is both complex … Read more

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