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Hypergraphs accumulate infinitely often
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Hypergraphs accumulate infinitely often
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We show that the set $\Pi^{(k)}$ of Tur\'an densities of $k$-uniform hypergraphs has infinitely many accumulation points in $[0,1)$ for every $k \geq 3$. This extends an earlier result of ours showing that $\Pi^{(k)}$ has at least one such accumulation point.
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Cited by 1 Pith paper
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Tree suspensions and transfer functions for single degree Tur\'an spectra
Tree suspensions realize three transfer functions on single degree Turán spectra, yielding infinitely many accumulation points for all parameters and arbitrarily high algebraic degree for ordinary and half-or-higher d...
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