Topological Space X is Compact iff every basic open cover has a finite sub cover Proof | Topology скачать в хорошем качестве

Topological Space X is Compact iff every basic open cover has a finite sub cover Proof | Topology

In this video, we prove that a Topological Space X is Compact if and only if every Basic Open Cover has a finite sub cover. Thanks for watching 😊❤️ Subscribe to my channel:    / @yes2maths   Playlists on channel-    • Topology      • Integral Equations      • Functional Analysis      • Inner Product Spaces (Linear Algebra)      • Linear Algebra      • Bilinear Forms (Linear Algebra)      • Lp Spaces (Measure Theory)      • Laguerre Polynomials      • Hermite Polynomials      • Convergence of Infinite Series      • Measure Theory      • Lebesgue Integral playlist      • Sequence and Series of Functions      • Real Analysis      • Operations Research      • Special Functions      • Boundary Value Problem   keywords - homeomorphism in Topology #topologicalspace #topology #mscmath #universitymath #advancedmaths