Videos

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Adic spaces 3 Thumbnail

Adic spaces 3

Presenter
  • Peter Scholze
February 18, 2014
SLMath
Adic Spaces 2: Perfectoid rings Thumbnail

Adic Spaces 2: Perfectoid rings

Presenter
  • Peter Scholze
February 18, 2014
SLMath
Overview: Hot Topics - Perfectoid Spaces and their Applications Thumbnail

Overview: Hot Topics - Perfectoid Spaces and their Applications

Presenter
  • Peter Scholze
February 17, 2014
SLMath
Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations III Thumbnail

Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations III

Presenter
  • Peter Scholze
February 14, 2014
IAS
Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations II Thumbnail

Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations II

Presenter
  • Peter Scholze
February 12, 2014
IAS
Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations I Thumbnail

Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations I

Presenter
  • Peter Scholze
February 10, 2014
IAS
Integral p-adic Hodge theory Thumbnail

Integral p-adic Hodge theory

Presenter
  • Peter Scholze
January 12, 2014
SLMath
Homotopy Type Theory: what can logic do for homotopy theory? Thumbnail

Homotopy Type Theory: what can logic do for homotopy theory?

Presenter
  • Peter Lumsdaine
October 4, 2013
IAS
New Geometric Techniques in Number Theory, lecture 13 Thumbnail

New Geometric Techniques in Number Theory, lecture 13

Presenter
  • Peter Scholze
July 12, 2013
SLMath
New Geometric Techniques in Number Theory, lecture 10 Thumbnail

New Geometric Techniques in Number Theory, lecture 10

Presenter
  • Peter Scholze
July 10, 2013
SLMath
New Geometric Techniques in Number Theory, lecture 6 Thumbnail

New Geometric Techniques in Number Theory, lecture 6

Presenter
  • Peter Scholze
July 5, 2013
SLMath
New Geometric Techniques in Number Theory, lecture 4 Thumbnail

New Geometric Techniques in Number Theory, lecture 4

Presenter
  • Peter Scholze
July 3, 2013
SLMath