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For questions about projective modules over a ring and projective objects in related categories.

6 votes

Is every locally free module of rank $1$ over a commutative ring concretely invertible?

This is a partial answer of a more general problem. If $A$ is a commutative ring with few zerodivisors (which holds iff $\text{Quot}(A)$ is semilocal), then the answer is yes: in that case, an invert …
Jesse Elliott's user avatar
1 vote

Bézout ring with non-trivial Picard group?

This is only a partial answer, but it's too long to fit in the comments. For any (commutative) ring $R$, there is a canonical inclusion $\text{Cl}(R) \longrightarrow \text{Pic}(R)$, where $\text{Cl}(R …
Jesse Elliott's user avatar