Rudin Illustrated Proof: Compact subsets of metric spaces are closed.

[@tristanstaschik3099]

This is the best explanation of this proof I have ever seen. Thank you so much!

[@samkirkiles6747]

This is awesome! This is one of my favorite proofs in the compactness section and its so cool to see the visualization of it like this.

[@samkirkiles6747]

It would be so awesome if you did a visualization of every k-cell being compact. You could show the process of splitting into fourths each time and then applying the nested k-cell theorem. I subscribed :)

[@suhanisoni3208]

U are bestttttt, so helpfullll. This must have taken sooo much efforts

[@hannananan9427]

Wow, what a beautiful and simple way to prove this! Thank you! Both your channel and this video are underrated

[@Superpellexl]

Great explanation, thank you!!

[@themasterofherself1109]

That was very helpful, Thanks!

[@NehmuloseDoomish]

Such a good video, thanks man!

[@fanalysis6734]

I wanna be able to show that for a given x in W_q and y in V_q then d(x,y)>0 this would show disjointness of W_q and V_q right?

[@tsepten7930]

correct, u can use triangle inequality

[@shreyanpurwar1085]

Please make more!!!!

[@yifuzhang8058]

merveilleuse

[@nshaff3r]

This is amazing

[@benjaminandersson2572]

Very good!

[@prakhargupta2102]

nice video

[@priyamanger8590]

Kei bujena♥️

[@arghajitmondal4437]

God level 😀😀😀😀😀