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  2. Interval (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Interval_(mathematics)

    In summary, a set of the real numbers is an interval, if and only if it is an open interval, a closed interval, or a half-open interval. [4] [5] A degenerate interval is any set consisting of a single real number (i.e., an interval of the form [a, a]). [6] Some authors include the empty set in this definition.

  3. Lower limit topology - Wikipedia

    en.wikipedia.org/wiki/Lower_limit_topology

    The lower limit topology is finer (has more open sets) than the standard topology on the real numbers (which is generated by the open intervals). The reason is that every open interval can be written as a (countably infinite) union of half-open intervals. For any real and , the interval [,) is clopen in (i.e., both open and closed).

  4. Peano–Jordan measure - Wikipedia

    en.wikipedia.org/wiki/Peano–Jordan_measure

    Jordan measure is first defined on Cartesian products of bounded half-open intervals = [,) [,) [,) that are closed at the left and open at the right with all endpoints and finite real numbers (half-open intervals is a technical choice; as we see below, one can use closed or open intervals if preferred).

  5. Half-open - Wikipedia

    en.wikipedia.org/wiki/Half-open

    In other projects Wikidata item ... Half-open may refer to: Half-open file in chess; Half-open vowel, a class of ... Half-open interval, an interval containing only ...

  6. Borel measure - Wikipedia

    en.wikipedia.org/wiki/Borel_measure

    While there are many Borel measures μ, the choice of Borel measure that assigns ((,]) = for every half-open interval (,] is sometimes called "the" Borel measure on . This measure turns out to be the restriction to the Borel σ-algebra of the Lebesgue measure λ {\displaystyle \lambda } , which is a complete measure and is defined on the ...

  7. Content (measure theory) - Wikipedia

    en.wikipedia.org/wiki/Content_(measure_theory)

    A classical example is to define a content on all half open intervals [,) by setting their content to the length of the intervals, that is, ([,)) =. One can further show that this content is actually σ-additive and thus defines a pre-measure on the semiring of all half-open intervals.

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  9. Overlapping interval topology - Wikipedia

    en.wikipedia.org/wiki/Overlapping_interval_topology

    Given the closed interval [,] of the real number line, the open sets of the topology are generated from the half-open intervals (,] with < and [,) with >.The topology therefore consists of intervals of the form [,), (,), and (,] with < <, together with [,] itself and the empty set.

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