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Continuum theory, point-set topology, spaces with algebraic structure, foundations, dimension theory, local and global properties.

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When are there enough projective sheaves on a space X?

About Jon Woolf's answer, it seems to me that the condition that "$x$ is a closed point" was implicitly used: the extension by zero $Z_A$ is only defined for a locally closed subset $A$ (see e.g. Tenn …
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6 votes

When are there enough projective sheaves on a space X?

Searching for various examples and counterexamples for sheaves, it is sometimes helpful to look at partially ordered sets with the poset topology: a set $U$ is open if and only if $x \in U$ and $x < y …
VA.'s user avatar
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