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Q: Does $\mathbb{Q} \times $ Cantor set have a complete sequence of $\sigma$-discrete closed covers?
Does the space $\mathbb{Q} \times \mathcal{C}$ possess a complete sequence of $\sigma$-discrete closed covers?
I am interested in this question, because if answered positively, the Theorem 1 in the paper by Junnila & Künzi could be used to characterize the space $\mathbb{Q} \times \mathcal{C}$ .
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