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Interval (mathematics) and Metric space

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Interval (mathematics) and Metric space

Interval (mathematics) vs. Metric space

In mathematics, a (real) interval is a set of real numbers with the property that any number that lies between two numbers in the set is also included in the set. In mathematics, a metric space is a set for which distances between all members of the set are defined.

Similarities between Interval (mathematics) and Metric space

Interval (mathematics) and Metric space have 16 things in common (in Unionpedia): Absolute difference, Ball (mathematics), Bounded set, Closed set, Connectedness, Continuous function, Diameter, Extended real number line, Identity element, Lebesgue measure, Mathematics, Open set, Positive real numbers, Rational number, Real number, Set (mathematics).

Absolute difference

The absolute difference of two real numbers x, y is given by |x − y|, the absolute value of their difference.

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Ball (mathematics)

In mathematics, a ball is the space bounded by a sphere.

Ball (mathematics) and Interval (mathematics) · Ball (mathematics) and Metric space · See more »

Bounded set

In mathematical analysis and related areas of mathematics, a set is called bounded, if it is, in a certain sense, of finite size.

Bounded set and Interval (mathematics) · Bounded set and Metric space · See more »

Closed set

In geometry, topology, and related branches of mathematics, a closed set is a set whose complement is an open set.

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Connectedness

In mathematics, connectedness is used to refer to various properties meaning, in some sense, "all one piece".

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Continuous function

In mathematics, a continuous function is a function for which sufficiently small changes in the input result in arbitrarily small changes in the output.

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Diameter

In geometry, a diameter of a circle is any straight line segment that passes through the center of the circle and whose endpoints lie on the circle.

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Extended real number line

In mathematics, the affinely extended real number system is obtained from the real number system by adding two elements: and (read as positive infinity and negative infinity respectively).

Extended real number line and Interval (mathematics) · Extended real number line and Metric space · See more »

Identity element

In mathematics, an identity element or neutral element is a special type of element of a set with respect to a binary operation on that set, which leaves other elements unchanged when combined with them.

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Lebesgue measure

In measure theory, the Lebesgue measure, named after French mathematician Henri Lebesgue, is the standard way of assigning a measure to subsets of n-dimensional Euclidean space.

Interval (mathematics) and Lebesgue measure · Lebesgue measure and Metric space · See more »

Mathematics

Mathematics (from Greek μάθημα máthēma, "knowledge, study, learning") is the study of such topics as quantity, structure, space, and change.

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Open set

In topology, an open set is an abstract concept generalizing the idea of an open interval in the real line.

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Positive real numbers

In mathematics, the set of positive real numbers, \mathbb_.

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Rational number

In mathematics, a rational number is any number that can be expressed as the quotient or fraction of two integers, a numerator and a non-zero denominator.

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Real number

In mathematics, a real number is a value of a continuous quantity that can represent a distance along a line.

Interval (mathematics) and Real number · Metric space and Real number · See more »

Set (mathematics)

In mathematics, a set is a collection of distinct objects, considered as an object in its own right.

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The list above answers the following questions

Interval (mathematics) and Metric space Comparison

Interval (mathematics) has 87 relations, while Metric space has 167. As they have in common 16, the Jaccard index is 6.30% = 16 / (87 + 167).

References

This article shows the relationship between Interval (mathematics) and Metric space. To access each article from which the information was extracted, please visit:

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