Closure (topology)/Related Articles: Difference between revisions
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{{r|Limit point}} | {{r|Limit point}} | ||
{{r|Boundary}} | {{r|Boundary}} | ||
{{r|Interior}} | {{r|Interior (topology)}} | ||
{{r|Limit of a sequence}} | {{r|Limit of a sequence}} | ||
{{r|Denseness}} | {{r|Denseness}} | ||
==Articles related by keyphrases (Bot populated)== | |||
{{r|Caratheodory extension theorem}} | |||
{{r|Noetherian space}} | |||
{{r|Open cover}} | |||
{{r|Indiscrete space}} | |||
Latest revision as of 17:01, 29 July 2024
- See also changes related to Closure (topology), or pages that link to Closure (topology) or to this page or whose text contains "Closure (topology)".
Parent topics
- Topology [r]: A branch of mathematics that studies the properties of objects that are preserved through continuous deformations (such as stretching, bending and compression). [e]
- Closed set [r]: In geometry and topology, a set that contains its boundary; the complement of an open set. [e]
- Topological space [r]: A mathematical structure (generalizing some aspects of Euclidean space) defined by a family of open sets. [e]
- Limit point [r]: A point which cannot be separated from a given subset of a topological space; all neighbourhoods of the points intersect the set. [e]
- Boundary [r]: Add brief definition or description
- Interior (topology) [r]: The union of all open sets contained within a given subset of a topological space. [e]
- Limit of a sequence [r]: A sequence which converges to (or approaches) the limit a as n tends to infinity. [e]
- Denseness [r]: A set is dense in another set if the closure of the former set equals the latter set. [e]
- Caratheodory extension theorem [r]: A countably additive non-negative function on an algebra of subsets extends to a measure. [e]
- Noetherian space [r]: A topological space in which closed subsets satisfy the descending chain condition. [e]
- Open cover [r]: Add brief definition or description
- Indiscrete space [r]: A topological space in which the only open subsets are the empty set and the space itself [e]