Sheaf Math Stack at Marcia Reames blog

Sheaf Math Stack. in mathematics, an algebraic stack is a vast generalization of algebraic spaces, or schemes, which are foundational for. the constant sheaf with value $a$ denoted $\underline{a}$, or $\underline{a}_ x$ is the sheaf that assigns to an open $u \subset. that said, a stack is a sheaf when (essentially by definition) its fiber categories are discrete groupoids (i.e. Let m be a stack (in groupoids, say) and x an object, and consider just a. i'm not a geometer, but here's one way to think of it. we say that a groupoid fibration $\pi:\mathfrak x\to \mathfrak s$ is a stack if two things happen:

Coherence of some sheaf in the proof of the Lemma de dévissage (Gortz's
from math.stackexchange.com

Let m be a stack (in groupoids, say) and x an object, and consider just a. that said, a stack is a sheaf when (essentially by definition) its fiber categories are discrete groupoids (i.e. the constant sheaf with value $a$ denoted $\underline{a}$, or $\underline{a}_ x$ is the sheaf that assigns to an open $u \subset. we say that a groupoid fibration $\pi:\mathfrak x\to \mathfrak s$ is a stack if two things happen: i'm not a geometer, but here's one way to think of it. in mathematics, an algebraic stack is a vast generalization of algebraic spaces, or schemes, which are foundational for.

Coherence of some sheaf in the proof of the Lemma de dévissage (Gortz's

Sheaf Math Stack in mathematics, an algebraic stack is a vast generalization of algebraic spaces, or schemes, which are foundational for. i'm not a geometer, but here's one way to think of it. that said, a stack is a sheaf when (essentially by definition) its fiber categories are discrete groupoids (i.e. Let m be a stack (in groupoids, say) and x an object, and consider just a. in mathematics, an algebraic stack is a vast generalization of algebraic spaces, or schemes, which are foundational for. the constant sheaf with value $a$ denoted $\underline{a}$, or $\underline{a}_ x$ is the sheaf that assigns to an open $u \subset. we say that a groupoid fibration $\pi:\mathfrak x\to \mathfrak s$ is a stack if two things happen:

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