Aqui vão os dados do curso de Eric Finster:

Período: 17 a 21/02
17/02: 14h-18h, Sala D-222, Centro de Informática (CIn) da UFPE
18/02: 08h-12h, Sala D-222, Centro de Informática (CIn) da UFPE
19/02: 14h-18h, Sala D-222, Centro de Informática (CIn) da UFPE
20/02: 14h-18h, Sala A-014, Centro de Informática (CIn) da UFPE
21/02: 14h-18h, Sala A-014, Centro de Informática (CIn) da UFPE

A quem interessar: o livro "Homotopy Type Theory" pode ser obtido a partir
do seguinte endereço: http://homotopytypetheory.org/book/

Ruy




2014-01-07 19:32 GMT-03:00 Ruy de Queiroz <[email protected]>:

> É com satisfação que confirmamos a oferta de um mini-curso em "Teoria da
> Homotopia e Teoria dos Tipos", por Eric Finster (Paris), como parte do
> Programa de Verão 2014 da Matemática (UFPE).
>
> Período: 17 a 21 de Fevereiro de 2014
> Horário: 14-18hs
> Sala: (a confirmar)
>
> Para maiores informações sobre inscrições no Programa de Verão 2014 da
> Matemática (UFPE), visite http://www.dmat.ufpe.br/Verao2014/index.html
>
> Ruy
> ------
>
> Short Course on Homotopy Theory and Type Theory
> ========================================
> In this course, I will give a short overview of some classical
> constructions from algebraic topology and homotopy theory, including the
> theory of homotopy groups, homology groups, fibrations and cofibration
> sequences, as well as some basic applications of these tools. I will then
> proceed to detail the connection with intensional type theory, and in
> particular, how some of these constructions can be mimicked in modern proof
> assistants.
>
> Bio
> ===
> Eric Finster received his Ph.D. in mathematics in 2010 from the
> University of Virginia.  His thesis work concerned stable splittings of
> mapping spaces and spaces of sections derived from a technique in homotopy
> theory known as Goodwillie Calculus.  After graduating, he held
> postdoctoral positions at the École Polytechnique Fédéral de Lausanne in
> Switzerland, and the Institute for Advanced study in Princeton, where he
> participated in the Univalent Foundations project.  His work concerns
> connections between logic, computer science, homotopy theory and higher
> category theory.
>
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