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Non Compact set
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Here I give an interesting example of a set that is closed and bounded, but not compact. So in some sense this is an infinite-dimensional counterexample to the Heine-Borel theorem.
Non Compact set
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Example - Non Compact Subset of R2 | L37 | Compactness @ranjankhatu
Example - A non Compact Subset of R2 | L39 | Compactness @ranjankhatu
Example - Non Compact Subset of R2 | L28 | Compactness @ranjankhatu
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Example of non Compact Subset of R2 | L27 | Compactness @ranjankhatu
Functional Analysis 16 | Compact Sets
Proof- A=(0,1] is not Compact using Sequentially Compactness | L42 | Compactness @ranjankhatu
(0,1) is not compact
A Closed and Bounded subset of a Metric Space need not be Compact |L30| Compactness @ Ranjan Khatu
Example - Non Compact Subset of R2 | L36 | Compactness @ranjankhatu
Math 441 - 3.3 Compact Sets
Proof of R is not Compact | L3 | Compactness @ranjankhatu
On non-compact p-adic definable groups
Example of non Compact Discrete Metric Space | L10 | Compactness @ranjankhatu
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Proof - Finite Union of Compact Sets is Compact | L26 | Compactness @ranjankhatu
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Rudin Illustrated Proof: Compact subsets of metric spaces are closed.
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