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1
Introduction
2
ADE Tilles
3
Why are they special
4
The Mutation Game
5
The Mutation
6
Example
7
The Group
8
The Game
9
Example 1e6
10
Theorem
11
Maximum Population
12
Proof of Ubiquity
13
Mutation Games
14
Roots
15
Positive Populations
16
Negative Populations
17
The E8
Description:
Explore the fascinating world of ADE graphs in this 51-minute math seminar lecture. Delve into the ubiquity of these remarkable graph structures across advanced mathematics and physics. Learn about the mutation and numbers games associated with ADE graphs, and discover their connections to Lie algebras, reflection groups, root systems, and more. Gain insights into the combinatorial methodology for creating structure from these graphs, and understand their significance in various fields, including quark theory and conformal field theories. Follow along as Prof. N J Wildberger from UNSW Sydney presents this intriguing topic, covering concepts such as spectral radius, eigenvalues, and the mysterious appearances of ADE graphs in diverse mathematical contexts.

The Ubiquity of ADE Graphs, and the Mutation and Numbers Games - Math Seminars

Insights into Mathematics
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