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Epsilon-approximations and epsilon-nets
Published 13 Feb 2017 in cs.CG, math.CO, and math.PR | (1702.03676v3)
Abstract: The use of random samples to approximate properties of geometric configurations has been an influential idea for both combinatorial and algorithmic purposes. This chapter considers two related notions---$\epsilon$-approximations and $\epsilon$-nets---that capture the most important quantitative properties that one would expect from a random sample with respect to an underlying geometric configuration.
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