Definition 1 A covering space of a topological space \(X\) is a topological space \(C\) together with a continuous surjective map \(p: C \to X\) such that for every point \(x \in X\), there exists an open neighborhood \(U\) of \(x\) such that \(p^{-1}(U) \cong F \times U\) for some discrete set \(F\) (called the fiber over \(x\)), and the map \(p\) restricted to each component of \(p^{-1}(U)\) is a homeomorphism onto \(U\).
Елизавета Городищева (Редактор отдела «Экономика»)
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The Stuff Your Kindle Day schedule has been wild over the last week or so. First we had the Sapphic Shelf Explosion. That was quickly followed by Indulge in the Darkness. And now, without much time to physically or mentally recover, we've got Young Adult and Coming-of-Age Picks. Too many Stuff Your Kindle Days is not a thing. More free books is always a good thing.