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Anticoncentration in Ramsey Graphs and Proof of the Erdös-McKay Conjecture - Lecture

Offered By: USC Probability and Statistics Seminar via YouTube

Tags

Graph Theory Courses Combinatorics Courses Probability Theory Courses

Course Description

Overview

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Explore recent advancements in graph theory and combinatorics through this 56-minute lecture from the USC Probability and Statistics Seminar. Delve into Lisa Sauermann's joint work with Matthew Kwan, Ashwin Sah, and Mehtaab Sawhney, which successfully proves the long-standing Erdös-McKay Conjecture. Gain insights into Ramsey graphs, their properties, and the significance of edge-statistics in random vertex subsets. Discover the innovative proof approach that led to solving this $100 problem posed by Erdös. Follow the speaker's explanation of the background on Ramsey graphs, the team's groundbreaking results, and the key concepts of anticoncentration in graph theory.

Syllabus

Lisa Sauermann: Anticoncentration in Ramsey graphs and a proof of the Erdös-McKay Conjecture (MIT)


Taught by

USC Probability and Statistics Seminar

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