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Let P be a k-colored set of n points in the plane, 4 k n. We study the problem of deciding if P contains a subset of four points of different colors such that its Rectilinear Convex Hull has positive area. We provide an O (n n) -time algorithm for this problem, where the hidden constant does not depend on k; then, we prove that this problem has time complexity (n n) in the algebraic computation tree model. No general position assumptions for P are required.
Flores‐Peñaloza et al. (Tue,) studied this question.
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