- E0
[2FD]Prerequisites:[2F7].Consider topological spaces \((X_ i,\tau _ i)\), each with the discrete topology (and each \(X_ i\) has at least two elements). Let \(I=β\) or \(I=\{ 0,1,\ldots N\} \); let \(X=β_{iβ I} X_ i\) be the Cartesian product. We define the product topology \(π\) on \(X\), as explained in [2F7]. Describe a simple base for this topology. Moreover, if \(I=β\), show that the topology \(\tau \) is not the discrete topology.
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Authors:
"Mennucci , Andrea C. G."
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