Stanisław Spodzieja
Abstract
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We prove that the infimum of the regular separation exponents of two subanalytic sets at a point is a rational number, and it is also a regular separation exponent of these sets. Moreover, we consider the problem of attainment of this exponent on analytic
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We prove that the infimum of the regular separation exponents of two subanalytic sets at a point is a rational number, and it is also a regular separation exponent of these sets. Moreover, we consider the problem of attainment of this exponent on analytic
Key concepts: Exponent, Mathematics, Infimum and supremum, Point (geometry), Separation (statistics), Combinatorics, Statistics, Geometry