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Matthew Kahle's user avatar
Matthew Kahle's user avatar
Matthew Kahle
  • Member for 14 years, 9 months
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For what range of edge probability does the following property hold for random graphs?
Ori, all I can say in a few words re: motivation is that this graph parameter bounds another one that I'm actually interested in. I thought about it a bit more, and decided that you're right, $\alpha=1$ is the right answer. Rather than finding disjoint pairs of vertices, we can use all the pairs since most pairs are independent -- extended Janson inequality makes it work...
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For what range of edge probability does the following property hold for random graphs?
Ori, you're right, that was a poor choice of notation --- I changed it.
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For what range of edge probability does the following property hold for random graphs?
at suggestion in comments, changed $p$ and $q$ to $x, y$
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Relationship between Erdos and Falconer distance problems
correction: the distance set is lower bounded by n^{2/d}, it is not an equality
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Erdos-Szekeres in high dimensions
Does cyclic position mean having the combinatorial type of the cyclic polytope?
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Erdos-Szekeres in high dimensions
I assume the function $C_d(n)$ is the smallest number such that "among any C_d(n) points there are n in cyclic position."
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