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  2. Interior (topology) - Wikipedia

    en.wikipedia.org/wiki/Interior_(topology)

    The point x is an interior point of S. The point y is on the boundary of S. In mathematics, specifically in topology, the interior of a subset S of a topological space X is the union of all subsets of S that are open in X. A point that is in the interior of S is an interior point of S. The interior of S is the complement of the closure of the ...

  3. DE-9IM - Wikipedia

    en.wikipedia.org/wiki/DE-9IM

    where ⁠ ⁠ is the dimension of the intersection (∩) of the interior (I), boundary (B), and exterior (E) of geometries a and b.. The terms interior and boundary in this article are used in the sense used in algebraic topology and manifold theory, not in the sense used in general topology: for example, the interior of a line segment is the line segment without its endpoints, and its ...

  4. Boundary (topology) - Wikipedia

    en.wikipedia.org/wiki/Boundary_(topology)

    A boundary point of a set is any element of that set's boundary. The boundary ∂ X S {\displaystyle \partial _{X}S} defined above is sometimes called the set's topological boundary to distinguish it from other similarly named notions such as the boundary of a manifold with boundary or the boundary of a manifold with corners , to name just a ...

  5. Relative interior - Wikipedia

    en.wikipedia.org/wiki/Relative_interior

    Formally, the relative interior of a set (denoted ⁡ ()) is defined as its interior within the affine hull of . [1] In other words, ⁡ ():= {: > ⁡ ()}, where ⁡ is the affine hull of , and () is a ball of radius centered on . Any metric can be used for the construction of the ball; all metrics define the same set as the relative interior.

  6. Bounded set (topological vector space) - Wikipedia

    en.wikipedia.org/wiki/Bounded_set_(topological...

    The collection of all bounded sets on a topological vector space is called the von Neumann bornology or the (canonical) bornology of .. A base or fundamental system of bounded sets of is a set of bounded subsets of such that every bounded subset of is a subset of some . [1] The set of all bounded subsets of trivially forms a fundamental system of bounded sets of .

  7. Zone defense in American football - Wikipedia

    en.wikipedia.org/wiki/Zone_defense_in_American...

    The boundary safety plays at 12–15 yards and supports the boundary corner, providing good pass defense over the top, as well as being able to assist on any vertical release by a 3rd receiver from the field side. The field safety plays a hard read technique from 7–8 yards, reading first for run. He will fit hard and fast on run plays.

  8. Sports equipment - Wikipedia

    en.wikipedia.org/wiki/Sports_equipment

    "Sport Equipment Evaluation and Optimization — A Review of the Relationship between Sport Science Research and Engineering". The Open Sports Sciences Journal. 1 (1): 5– 11. doi: 10.2174/1875399X00801010005. Qiu, Zhenyu (June 1, 2020). "The Influence of the Design and Manufacture of Sports Equipment on Sports". Journal of Physics: Conference ...

  9. Peano–Jordan measure - Wikipedia

    en.wikipedia.org/wiki/Peano–Jordan_measure

    Intuitively however, the set of rational numbers is a "small" set, as it is countable, and it should have "size" zero. That is indeed true, but only if one replaces the Jordan measure with the Lebesgue measure. The Lebesgue measure of a set is the same as its Jordan measure as long as that set has a Jordan measure.