Cylinder amplitudes and logarithmic bridge-length windows on the honeycomb lattice
We prove a logarithmic window of critical honeycomb bridge lengths: summed through height $2h(\log h)^{1/64}$, bridges of lengths between $h^{4/3}(\log h)^{-1/8}$ and $2h^{4/3}(\log h)^{1/2}$ have mass at least $h^{3/4}(\log h)^{-C}$.
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