Erratum to “Tame topology of arithmetic quotients and algebraicity of Hodge loci”

Author:

Bakker B.,Klingler B.,Tsimerman J.

Abstract

We correct an error in the functoriality of the R a l g \mathbb {R}_\mathrm {alg} -definable structures on arithmetic quotients Γ G / M \Gamma \backslash G/M constructed in [B. Bakker, B. Klingler, and J. Tsimerman, Tame topology of arithmetic quotients and algebraicity of Hodge loci, J. Amer. Math. Soc. 33 (2020), no. 4, 917-939]. The statements for Hodge manifolds and period maps are unaffected.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference4 articles.

1. B. Bakker, C. Grimm, T. Schnell, and J. Tsimerman. Finiteness for self-dual classes in integral variations of Hodge structure, arXiv:2112.06995, 2021.

2. Tame topology of arithmetic quotients and algebraicity of Hodge loci;Bakker, B.;J. Amer. Math. Soc.,2020

3. Arithmetic subgroups of algebraic groups;Borel, Armand;Ann. of Math. (2),1962

4. Height bounds and the Siegel property;Orr, Martin;Algebra Number Theory,2018

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