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Что (кто) такое topologically closed - определение

IN A TOPOLOGICAL SPACE, THE SMALLEST CLOSED SET CONTAINING A GIVEN SET

Topological closure; Topologically closed; Closure of a set; Set closure

Найдено результатов: 546

Closure (topology)

In topology, the closure of a subset of points in a topological space consists of all points in together with all limit points of . The closure of may equivalently be defined as the union of and its boundary, and also as the intersection of all closed sets containing .

https://en.wikipedia.org/wiki/Closure_(topology)

Closed city

SETTLEMENT WHERE SPECIFIC AUTHORIZATION IS REQUIRED TO VISIT

ZATO; Closed cities; Closed town; Closed administrative-territorial formation; Atomgrad; Atomgrads; Atomograd; Закрытые административно-территориальные образования; Zakrytye administrativno-territorial'nye obrazovaniya; Closed administrative-territorial formations; ЗАТО; List of closed cities; Russian closed city; Closed secret city

A closed city or closed town, not to be confused with a gated community, is a settlement where travel or residency restrictions are applied so that specific authorization is required to visit or remain overnight. Such places may be sensitive military establishments or secret research installations that require much more space or internal freedom than is available in a conventional military base.

https://en.wikipedia.org/wiki/Closed_city

Closed set

SET WHOSE COMPLEMENT IS AN OPEN SET

Closed subset; Closed (topology); Closed sets; Closed (mathematics)

In geometry, topology, and related branches of mathematics, a closed set is a set whose complement is an open set. In a topological space, a closed set can be defined as a set which contains all its limit points.

https://en.wikipedia.org/wiki/Closed_set

closed set

SET WHOSE COMPLEMENT IS AN OPEN SET

Closed subset; Closed (topology); Closed sets; Closed (mathematics)

<mathematics> A set S is closed under an operator * if x*y is in S for all x, y in S. (1994-12-16)

Cartesian closed category

TYPE OF CATEGORY IN CATEGORY THEORY

Cartesian-closed category; Cartesian closed; Cartesian closed categories; Locally cartesian closed category; Cartesian closedness; Bicartesian closed category

In category theory, a category is Cartesian closed if, roughly speaking, any morphism defined on a product of two objects can be naturally identified with a morphism defined on one of the factors. These categories are particularly important in mathematical logic and the theory of programming, in that their internal language is the simply typed lambda calculus.

https://en.wikipedia.org/wiki/Cartesian_closed_category

Closed list

VARIANT OF PARTY-LIST VOTING SYSTEM

Closed party list; Closed-list; Closed list proportional

Closed list describes the variant of party-list systems where voters can effectively only vote for political parties as a whole; thus they have no influence on the party-supplied order in which party candidates are elected. If voters had some influence, that would be called an open list.

https://en.wikipedia.org/wiki/Closed_list

closed caption

USED TO PROVIDE THE TEXT OF A SHOW'S AUDIO PORTION TO THOSE WHO MAY HAVE TROUBLE HEARING IT

Closed-caption; Closed caption; Closed captions; Closed captioner; Captioning; Open captions; Closed captioned; Closed Captioning; Closed-caption television; Closed-captions; Closed Captions; Closed-captioning; Close captioning; Close caption; Close captions; Media transcription; Closed-captioned; ⚞; ⚟; Closed captioned for the hearing impaired; Screen captioning for the deaf

chiefly N. Amer.

¦ noun one of a series of subtitles to a television programme, accessible through a decoder.

¦ verb (closed-caption) [usu. as noun closed-captioning] provide (a programme) with closed captions.

Derivatives

closed-captioned adjective

closed-captioning

USED TO PROVIDE THE TEXT OF A SHOW'S AUDIO PORTION TO THOSE WHO MAY HAVE TROUBLE HEARING IT

Closed-caption; Closed caption; Closed captions; Closed captioner; Captioning; Open captions; Closed captioned; Closed Captioning; Closed-caption television; Closed-captions; Closed Captions; Closed-captioning; Close captioning; Close caption; Close captions; Media transcription; Closed-captioned; ⚞; ⚟; Closed captioned for the hearing impaired; Screen captioning for the deaf

noun provide (a programme) with closed captions.

Closed-form expression

MATHEMATICAL FORMULA BUILT WITH ARITHMETIC OPERATIONS AND OTHER PREVIOUSLY DEFINED FUNCTIONS

Closed formula; Solution in closed form; Closed terms; Closed expression; Closed form solution; Explicit formulae; Analytic solution; Closed-form solution; Closed-form formula; Analytic expression; Analytical expression; Expressible in closed form; Analytical solution; Analytic form; Closed form expression; Explicit formulas; Closed-form number; Analytic formula; Analytical formula; Closed-form equation; Closed-form function

In mathematics, a closed-form expression is a mathematical expression that uses a finite number of standard operations. It may contain constants, variables, certain well-known operations (e.

https://en.wikipedia.org/wiki/Closed-form_expression

Topological conjugacy

Topologically equivalent; Topological equivalence (dynamical systems); Topologically conjugate; Topologically semiconjugate; Topologically semi-conjugate; Topological conjugation; Topologically conjugate functions

In mathematics, two functions are said to be topologically conjugate if there exists a homeomorphism that will conjugate the one into the other. Topological conjugacy, and related-but-distinct of flows, are important in the study of iterated functions and more generally dynamical systems, since, if the dynamics of one iterative function can be determined, then that for a topologically conjugate function follows trivially.

https://en.wikipedia.org/wiki/Topological_conjugacy

Википедия

Closure (topology)

In topology, the closure of a subset S of points in a topological space consists of all points in S together with all limit points of S. The closure of S may equivalently be defined as the union of S and its boundary, and also as the intersection of all closed sets containing S. Intuitively, the closure can be thought of as all the points that are either in S or "very near" S. A point which is in the closure of S is a point of closure of S. The notion of closure is in many ways dual to the notion of interior.

https://en.wikipedia.org/wiki/Closure (topology)