Ground States of the $\infty$-categorical Grothendieck Construction
Renaud Gauthier

TL;DR
This paper explores the existence of a fundamental ground state within the $ abla$-categorical Grothendieck construction, emphasizing the coexistence of different conceptual perspectives in higher category theory.
Contribution
It identifies and analyzes a ground state in the $ abla$-categorical Grothendieck construction, extending previous work by Lurie and Arakawa.
Findings
Presence of a ground state in the $ abla$-categorical Grothendieck construction
Coexistence of straightened and unstraightened perspectives
Extension of Lurie's and Arakawa's frameworks
Abstract
We highlight the presence of a ground state in the -categorical Grothendieck construction of Lurie, further developed by Arakawa, in which both straightened and unstraightened pictures coexist.
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Taxonomy
TopicsTopological and Geometric Data Analysis · Rings, Modules, and Algebras · Commutative Algebra and Its Applications
