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How do $\infty$-categories allow us to do descent on the derived level?

Let $X$ be a topological space covered by open sets $U$ and $V$. Let $\mathscr{F}$ and $\mathscr{G}$ be complexes of sheaves defined on $U$ and $V$, respectively. Suppose you are given an isomorphism …
Jacob Lurie's user avatar
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