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  2. Outerplanar graph - Wikipedia

    en.wikipedia.org/wiki/Outerplanar_graph

    An outer-1-planar graph, analogously to 1-planar graphs can be drawn in a disk, with the vertices on the boundary of the disk, and with at most one crossing per edge. Every maximal outerplanar graph is a chordal graph. Every maximal outerplanar graph is the visibility graph of a simple polygon. [17]

  3. Pre-measure - Wikipedia

    en.wikipedia.org/wiki/Pre-measure

    It turns out that pre-measures give rise quite naturally to outer measures, which are defined for all subsets of the space . More precisely, if is a pre-measure defined on a ring of subsets of the space , then the set function defined by = {= |, =} is an outer measure on and the measure induced by on the -algebra of Carathéodory-measurable sets satisfies () = for (in particular, includes ).

  4. Outer measure - Wikipedia

    en.wikipedia.org/wiki/Outer_measure

    [1] [2] Carathéodory's work on outer measures found many applications in measure-theoretic set theory (outer measures are for example used in the proof of the fundamental Carathéodory's extension theorem), and was used in an essential way by Hausdorff to define a dimension-like metric invariant now called Hausdorff dimension.

  5. Locally finite measure - Wikipedia

    en.wikipedia.org/wiki/Locally_finite_measure

    By definition, any Radon measure is locally finite. The counting measure is sometimes locally finite and sometimes not: the counting measure on the integers with their usual discrete topology is locally finite, but the counting measure on the real line with its usual Borel topology is not.

  6. Regular measure - Wikipedia

    en.wikipedia.org/wiki/Regular_measure

    An example of a measure on the real line with its usual topology that is not outer regular is the measure where () =, ({}) =, and () = for any other set .; The Borel measure on the plane that assigns to any Borel set the sum of the (1-dimensional) measures of its horizontal sections is inner regular but not outer regular, as every non-empty open set has infinite measure.

  7. Statistical theory - Wikipedia

    en.wikipedia.org/wiki/Statistical_theory

    The theory of statistics provides a basis for the whole range of techniques, in both study design and data analysis, that are used within applications of statistics. [1] [2] The theory covers approaches to statistical-decision problems and to statistical inference, and the actions and deductions that satisfy the basic principles stated for these different approaches.

  8. ‘Outer Banks’ refresher: A recap of Seasons 1 & 2 before ...

    www.aol.com/outer-banks-refresher-recap-seasons...

    Here’s your crash course to Netflix’s “Outer Banks,” with key points from each of the series’ first two seasons. Warning: Major spoilers for “Outer Banks” Seasons 1 and 2 ahead ...

  9. Saturated measure - Wikipedia

    en.wikipedia.org/wiki/Saturated_measure

    In mathematics, a measure is said to be saturated if every locally measurable set is also measurable. [1] A set E {\displaystyle E} , not necessarily measurable, is said to be a locally measurable set if for every measurable set A {\displaystyle A} of finite measure, E ∩ A {\displaystyle E\cap A} is measurable.