Compactness in Metric Spaces | Functional Analysis

Описание к видео Compactness in Metric Spaces | Functional Analysis

A Sets A is said to be compact if every open cover of A has a finite sub cover.

Topics discussed - Cover, Open Cover, Subcover, Compact set, Compact metric space

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Keywords -
functional Analysis, metric space, metric, compact metric space

#functionalanalysis #mscmath #universitymath #advancedmaths #bscmaths#metricspace

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