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Existence of coarse moduli superspaces for Deligne--Mumford superstacks
We prove that every Deligne--Mumford superstack over $\mathbb{Z}[1/2]$ with finite inertia admits a coarse moduli superspace. This generalizes the Keel--Mori theorem to the super setting. As part of our argument, we introduce a notion of integral morphisms in algebraic supergeometry and use it to es
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