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rajatsen91
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Isoperimetric inequality on the Hamming cube
I think we have to use Harper's theorem somehow, because the upper-bound we are looking for on $|X|$, is same as the cardinality of a sphere of radius $m/4$ that is less than $2^{0.81m}$
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Isoperimetric inequality on the Hamming cube
The $1/2$ is not a typo I think. But it is trivial to prove this for $\delta = 1/10$ . The cited reference is a 1966 paper by Kleitman, but I am having trouble using the results there to prove this.
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Isoperimetric inequality on the Hamming cube
@BenoîtKloeckner : I found this stated without a proof in a paper. math.washington.edu/~rothvoss/publications/…
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Equivalence of Graphical model selection algorithms
I changed my mind and thought it is more suitable for this forum. I have deleted the version of this question on theory cs stack exchange.
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Equivalence of Graphical model selection algorithms
Thanks for notifying me. I will remove the question here.
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