Created
January 17, 2019 07:12
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A nice, short compact 2d convex hull routine, implementing the Quickhull algorithm
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| import numpy | |
| def quickhull_2d(S): | |
| def process(P, a, b): | |
| signed_dist = numpy.cross(S[P] - S[a], S[b] - S[a]) | |
| K = [i for s, i in zip(signed_dist, P) if s > 0 and i != a and i != b] | |
| if len(K) == 0: | |
| return [a, b] | |
| c = max(zip(signed_dist, P))[1] | |
| return process(K, a, c)[:-1] + process(K, c, b) | |
| a, b = numpy.argmin(S[:,0]), numpy.argmax(S[:,0]) | |
| return process(range(S.shape[0]), a, b)[:-1] + process(range(S.shape[0]), b, a)[:-1] |
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