View source for Sequentially compact

← Sequentially compact

Jump to: navigation, search

You do not have permission to edit this page, for the following reason:

The action you have requested is limited to users in one of the groups: Users, Administrators, edit.

You can view and copy the source of this page:

A [[topological space]] X is called '''sequentially compact''' if every [[sequence]] in X has a convergent subsequence.  A [[metric space]] is sequentially compact if and only if it's [[compact]].
[[Category:Topology]]

Return to Sequentially compact.

Retrieved from "https://conservapedia.com/Sequentially_compact"

Navigation menu