Lemma 99.14.7 (0D42)—The Stacks project

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Table of contents
Part 7: Algebraic Stacks
Chapter 99: Quot and Hilbert Spaces
Section 99.14: The stack of polarized proper schemes
Lemma 99.14.7 (cite)

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$\Delta : \mathcal{P}\! \mathit{olarized}\longrightarrow \mathcal{P}\! \mathit{olarized}\times \mathcal{P}\! \mathit{olarized}$

is representable by algebraic spaces.

Proof. This is a formal consequence of Lemmas 99.14.6 and 99.13.2. See Criteria for Representability, Lemma 97.8.4. $\square$

Comments (2)

Comment #2321 by Matthew Emerton on December 11, 2016 at 13:41

In the statement of the lemma, the word "is" is missing before the word "representable".

Comment #2397 by Johan on February 17, 2017 at 01:16

Thanks. Fixed here.

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