University of Regensburg
Faculty of Mathematics

HomeAboutPeopleEventsResearchRTGGuest ProgrammeImpressum

From SFB1085 - Higher Invariants
Jump to navigationJump to search
(Created page with "Mathieu Anel - The logic of étale maps Abstract: I would like to advertise a certain connection between geometry and the theory of dependent types. I will study the fibrat...")
 
No edit summary
 
Line 1: Line 1:
Mathieu Anel - The logic of étale maps
Mathieu Anel - The logic of étale maps


Abstract: I would like to advertise a certain connection between geometry and the theory of dependent types.  
Abstract: I would like to advertise a certain connection between geometry and the theory of dependent types. I will study the fibration of étale maps over the category of topoi from a logical point of view and explain how existential and universal quantifications are related to local contractibility and propriety.
 
I will study the fibration of étale maps over the category of topoi from a logical point of view  
 
and explain how existential and universal quantifications are related to local contractibility and propriety.

Latest revision as of 18:15, 10 January 2023

Mathieu Anel - The logic of étale maps

Abstract: I would like to advertise a certain connection between geometry and the theory of dependent types. I will study the fibration of étale maps over the category of topoi from a logical point of view and explain how existential and universal quantifications are related to local contractibility and propriety.

Personal Tools
  • Log in

  • Wiki Tools
  • Page
  • Discussion
  • View source
  • History