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1
Intro
2
monotone increasing graph properties
3
examples
4
age
5
universality
6
Determining the probability threshold
7
Theorem
8
Proof
9
Connecting lemma
10
Expansion properties
11
Example
12
Problem
Description:
Explore the concept of 2-universality in random graphs through this comprehensive seminar talk by Gal Kronenberg from Tel Aviv University. Delve into monotone increasing graph properties, age universality, and the determination of probability thresholds. Learn about the key theorem and its proof, including the connecting lemma and expansion properties. Examine examples and problems related to the topic, gaining insights into this fascinating area of discrete mathematics and computer science.

Universality of Random Graphs - Gal Kronenberg

Institute for Advanced Study
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