* [HoTT] 4th autumn school "Proof and Computation"
@ 2019-02-22 10:22 Chuangjie Xu
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From: Chuangjie Xu @ 2019-02-22 10:22 UTC (permalink / raw)
To: Homotopy Type Theory
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[Apologies for for multiple postings.]
Autumn school "Proof and Computation"
Herrsching, Germany, 20th to 26th September 2019
The fourth international autumn school "Proof and Computation" will be held
from 20th to 26th September 2019 in Herrsching near Munich. Its aim is to
bring together young researchers in the field of Foundations of Mathematics,
Computer Science and Philosophy.
- Predicative Foundations
- Constructive Mathematics and Type Theory
- Computation in Higher Types
- Extraction of Programs from Proofs
- Ingo Blechschmidt on Generalized Spaces for Constructive Algebra
- Stefania Centrone on Proof Theory
- Thierry Coquand on Applications of Type Theory
- Anton Freund on Dilators
- Tatsuji Kawai on Concepts of Continuity
- Dominique Larchey on Extraction of Programs in Coq
There will be an opportunity to form ad-hoc groups working on specific
projects, but also to discuss in more general terms the vision of
constructing correct programs from proofs.
Graduate or PhD students and young postdoctoral researches are invited
to apply. Applications (e.g. a self-introduction including research
interests and motivation) must be accompanied by a letter of
recommendation, preferably from the thesis adviser, and should be sent
to Chuangjie Xu (firstname.lastname@example.org).
Deadline for applications: **31st May 2019**.
Applicants will be notified by 28th June 2019.
Successful applicants will be offered **full-board accommodation** for
the days of the autumn school. There are NO funds, however, to reimburse
travel or further expenses, which successful applicants will have to
The workshop is supported by the Udo Keller Stiftung (Hamburg), the
CID (Computing with Infinite Data) programme of the European Commission
and a JSPS core-to-core project.
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2019-02-22 10:22 [HoTT] 4th autumn school "Proof and Computation" Chuangjie Xu
Discussion of Homotopy Type Theory and Univalent Foundations
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