In the definition of compact set: From any open cover $E=\cup_{i\in I} U_i$ we can find a finite sub-cover $E=\cup_{k=1}^NU_{i_k}$?
Is the finite sub-cover is always open please?
Thank you.
In the definition of compact set: From any open cover $E=\cup_{i\in I} U_i$ we can find a finite sub-cover $E=\cup_{k=1}^NU_{i_k}$?
Is the finite sub-cover is always open please?
Thank you.
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