- Tags: - #arithmetic-geometry/p-adic-hodge-theory #arithmetic-geometry/prisms #arithmetic-geometry/perfectoid - Refs: - Weight Monodromy Conjecture Notes #resources - attachments/2102.13459.pdf - attachments/Arbeitsgemeinschaft2016GL.pdf - attachments/Scholze_-2012-_Perfectoid_Spaces.pdf - Kedlaya’s Notes - Masterclass - Stable Homotopy Theory and p-adic Hodge Theory - Equivariant Stable Homotopy Theory and p-adic Hodge Theory - MCM sessions: - MCM Session 1&2 (Peter’s Notes) - MCM Session 3&4 (Dustin’s Notes) - MCM Session 3 (Lars’ Notes) - MCM Session 5&6 (Peter’s Notes) - MCM Session 7&8 (Dustin’s Notes) - MCM Session 9&10 (Peter’s Notes) - MCM Session 11&12 (Dustin’s Notes) - MCM Session 13&14 (Dustin’s Notes) - MCM Session 15&16 (Peter’s Notes) - MCM Session 17&18 (Peter’s Notes) - MCM Session 19&20 (Dustin’s Notes) - MCM Session 19&20 (Lars’ Notes) - Links: - DAG - Stone-Cech compactification - Kan extension - abelian category

Condensed Mathematics

Issues with topological abelian groups:

See six functor formalism.

Properties of condensed sets:

## Masterclass in Condensed Mathematics

#resources/videos

Lecture status: #projects/active #projects/notes

• Lecture 1
• Lecture 2
• Lecture 3
• Lecture 4
• Lecture 5
• Lecture 6
• Lecture 7
• Lecture 8
• Lecture 9
• Lecture 10
• Lecture 11
• Lecture 12
• Lecture 13
• Lecture 14
• Lecture 15
• Lecture 16
• Lecture 17
• Lecture 18
• Lecture 19
• Lecture 20
• Lecture 21
• Lecture 22
• Lecture 23
• Lecture 24
• Lecture 25
• Lecture 26
• Lecture 27
• Lecture 28
• Lecture 29
• Lecture 30