Haifa, Israel, July 31 - August 1, 2022
Co-located with FSCD 2022, Haifa, Israel
Homotopy Type Theory is a young area of logic, combining ideas from several established fields: the use of dependent type theory as a foundation for mathematics, inspired by ideas and tools from abstract homotopy theory. Univalent Foundations are foundations of mathematics based on the homotopical interpretation of type theory.
The goal of this workshop is to bring together researchers interested in all aspects of Homotopy Type Theory/Univalent Foundations: from the study of syntax and semantics of type theory to practical formalization in proof assistants based on univalent type theory.
The workshop will be held in person, and remote participation will be supported. Any streamed material will be available at this Zoom room.
Submissions should consist of a title and an abstract of no more than 2 pages in pdf format, via EasyChair.
Considering the broad background of the expected audience, we encourage authors to include information of pedagogical value in their abstract, such as motivation and context of their work.
See the FLoC 2022 program.
B.Ahrens@cs.bham.ac.uk(University of Birmingham)
email@example.com(University of Pennsylvania)