[HoTT] HoTT/UF 2024: First Call for Contributions and Participation

[HoTT] HoTT/UF 2024: First Call for Contributions and Participation

[Jonathan Weinberger]

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==========================================================
2ND CALL FOR CONTRIBUTIONS AND PARTICIPATION
Workshop on Homotopy Type Theory and Univalent Foundations
(HoTT/UF 2024, co-located with WG6 meeting of the EuroProofNet COST action)
==========================================================

------------------------------------------------------------------------

Workshop on Homotopy Type Theory and Univalent Foundations
April 2 - 3, 2024, Leuven, Belgium
https://hott-uf.github.io/2024/

Co-located with the WG6 meeting of the EuroProofNet COST action
April 4 - 5, 2024
https://europroofnet.github.io/wg6-leuven/

------------------------------------------------------------------------

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 with support for remote participation.
We encourage online participation for those who do not wish to or cannot
travel.

================
# Invited speakers

* Rafaël Bocquet (Eötvös Loránd University, Hungary)
* Matthias Hutzler (University of Gothenburg, Sweden)
* TBA

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# Submissions

* Abstract submission deadline: January 19, 2024
* Author notification: Mid-February 2024

Submissions should consist of a title and a 1-2 pages abstract, in pdf
format, via https://easychair.org/conferences/?conf=hottuf2024.

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.

================
# Registration

Registration is mandatory with a deadline of 8 March 2024 (AoE).
Registration information will be provided shortly.

================
# Program committee

* Pierre Cagne (Applachian State University)
* Evan Cavallo (University of Gothenburg)
* Felix Cherubini (Chalmers University of Technology/University of
Gothenburg)
* Tom de Jong (University of Nottingham)
* Eric Finster (University of Birmingham)
* Daniel Gratzer (Aarhus University)
* Mitchell Riley (NYU Abu Dhabi)
* Michael Shulman (University of San Diego)
* Kristina Sojakova (INRIA Paris)
* Jon Sterling (University of Cambridge)
* Andrew Swan (University of Ljubljana)
* Jonathan Weinberger (Johns Hopkins University)

================
# Organizers

* Evan Cavallo, evan.cavallo@gu.se (University of Gothenburg)
* Tom de Jong, tom.dejong@nottingham.ac.uk (University of Nottingham)
* Mitchell Riley, mitchell.v.riley@nyu.edu (NYU Abu Dhabi)
* Jonathan Weinberger, jweinb20@jhu.edu (Johns Hopkins University)

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[HoTT] HoTT/UF 2024: First Call for Contributions and Participation

[weinberge...@gmail.com]

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==========================================================
1ST CALL FOR CONTRIBUTIONS AND PARTICIPATION
Workshop on Homotopy Type Theory and Univalent Foundations
(HoTT/UF 2024, co-located with WG6 meeting of the EuroProofNet COST action)
==========================================================

------------------------------------------------------------------------

Workshop on Homotopy Type Theory and Univalent Foundations
April 2 - 3, 2024, Leuven, Belgium
https://hott-uf.github.io/2024/

Co-located with the WG6 meeting of the EuroProofNet COST action
April 4 - 5, 2024
https://europroofnet.github.io/wg6-leuven/

------------------------------------------------------------------------

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 with support for remote participation. 
We encourage online participation for those who do not wish to or cannot 
travel.

================
# Submissions

* Abstract submission deadline: January 19, 2024
* Author notification: Mid-February 2024

Submissions should consist of a title and a 1-2 pages abstract, in pdf 
format, via https://easychair.org/conferences/?conf=hottuf2024.

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.

================
# Registration

Registration is mandatory with a deadline of 8 March 2024 (AoE). 
Registration information will be provided shortly.

================
# Program committee

* Pierre Cagne (Applachian State University)
* Evan Cavallo (University of Gothenburg)
* Felix Cherubini (Chalmers University of Technology/University of 
Gothenburg)
* Tom de Jong (University of Nottingham)
* Eric Finster (University of Birmingham)
* Daniel Gratzer (Aarhus University)
* Mitchell Riley (NYU Abu Dhabi)
* Michael Shulman (University of San Diego)
* Kristina Sojakova (INRIA Paris)
* Jon Sterling (University of Cambridge)
* Andrew Swan (University of Ljubljana)
* Jonathan Weinberger (Johns Hopkins University)

================
# Organizers

* Evan Cavallo, evan.cavallo@gu.se (University of Gothenburg)
* Tom de Jong, tom.dejong@nottingham.ac.uk (University of Nottingham)
* Mitchell Riley, mitchell.v.riley@nyu.edu (NYU Abu Dhabi)
* Jonathan Weinberger, jweinb20@jhu.edu (Johns Hopkins University)

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