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Exceptional times of the critical Erdős-Rényi graph

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It is well known that the largest components in the critical Erdős-Rényi graph have size of order n. We introduce a dynamic Erdős-Rényi graph by rerandomising each edge at rate 1, and ask whether there exist times in [0,1] at which the largest component is significantly larger than n{2/3}.

This talk is part of the Probability series.

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