![Geometric interpretation of the compact representation of the parameter... | Download Scientific Diagram Geometric interpretation of the compact representation of the parameter... | Download Scientific Diagram](https://www.researchgate.net/publication/358600241/figure/fig1/AS:1137349966741505@1648176771202/Geometric-interpretation-of-the-compact-representation-of-the-parameter-space-from.png)
Geometric interpretation of the compact representation of the parameter... | Download Scientific Diagram
GitHub - LAC1213/compact_unit_ball: Lean proof that a normed vector space with compact unit ball is finite dimensional
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![real analysis - Where is closedness of the unit ball used in the proof of Banach-Alaoglu theorem? - Mathematics Stack Exchange real analysis - Where is closedness of the unit ball used in the proof of Banach-Alaoglu theorem? - Mathematics Stack Exchange](https://i.stack.imgur.com/mlEhh.png)
real analysis - Where is closedness of the unit ball used in the proof of Banach-Alaoglu theorem? - Mathematics Stack Exchange
![computer-assisted proof] PhD students have used Lean to prove that a normed real vector space with compact unit ball is finite-dimensional : r/math computer-assisted proof] PhD students have used Lean to prove that a normed real vector space with compact unit ball is finite-dimensional : r/math](https://external-preview.redd.it/SM8edUIaYEhDRdXvy9Tc38o7-SWlRty_mER8bevMZ5E.jpg?auto=webp&s=e28abb55e538912025e6a87ca8527dcdffe49b52)
computer-assisted proof] PhD students have used Lean to prove that a normed real vector space with compact unit ball is finite-dimensional : r/math
![functional analysis - Closed unit ball of $B(H)$ with wot topology is compact - Mathematics Stack Exchange functional analysis - Closed unit ball of $B(H)$ with wot topology is compact - Mathematics Stack Exchange](https://i.stack.imgur.com/n6uve.png)
functional analysis - Closed unit ball of $B(H)$ with wot topology is compact - Mathematics Stack Exchange
![real analysis - Will the "closed" unit ball $\left\| x \right\| \le 1$ in $\Bbb R^n$ be a compact set for any norm? - Mathematics Stack Exchange real analysis - Will the "closed" unit ball $\left\| x \right\| \le 1$ in $\Bbb R^n$ be a compact set for any norm? - Mathematics Stack Exchange](https://i.stack.imgur.com/MD2uR.png)
real analysis - Will the "closed" unit ball $\left\| x \right\| \le 1$ in $\Bbb R^n$ be a compact set for any norm? - Mathematics Stack Exchange
![real analysis - Not sure why a certain sequence of functions shows that the unit ball is not compact in $C([0,1])$? - Mathematics Stack Exchange real analysis - Not sure why a certain sequence of functions shows that the unit ball is not compact in $C([0,1])$? - Mathematics Stack Exchange](https://i.stack.imgur.com/4Q17l.png)