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Enumerative combinatorics, graph theory, order theory, posets, matroids, designs and other discrete structures. It also includes algebraic, analytic and probabilistic combinatorics.

3 votes
1 answer
99 views

Super dense edge-transitive graphs

Let $G$ be a regular $n$-vertex graph which is edge transitive. How large can the degrees of $G$ be if it is not a complete $r$-partite graph? The best I can do is about $n/2$ by considering two disj …
Sam Spiro's user avatar
  • 470
12 votes
3 answers
1k views

A Modern Proof of Erdos and Renyi's 1959 Random Graph Paper?

In their paper, Erdos and Renyi consider a random graph with a fixed number of edges, as opposed to the more modern approach of adding each edge independently with probability $p$. From what I unders …
Sam Spiro's user avatar
  • 470
5 votes
Accepted

A Modern Proof of Erdos and Renyi's 1959 Random Graph Paper?

The most satisfying solution I've seen so far are these notes by Sabastian Roch (see section 2.2.3, and in particular claim 2.25). He first argues that the only components besides the giant one are i …
Sam Spiro's user avatar
  • 470