Solid Hydrogen That Sublimes

 From the post "Hydrogen, And Everyone Has His Spins" dated 10 Jun 2014, the calculated distance between the two positive nuclei is,

$r_{pp}=\text{3.20e-18}\,\,m$

If the formula,

$f_{res}=0.122\cfrac{c}{BL}$

also applies with $BL=r_{pp}$ then,

$f_{res}=0.122\cfrac{c}{3.20*10^{-18}}=1.142958746125*10^{25}$

$\cfrac{f_{res}}{10^{22}}=\cfrac{1.1429587*10^{25}}{10^{22}}=1142.959\,\,Hz$

Given that a frequency at integer divisor lower than $f_{res}$ will also produce resonance, then 1142.959 Hz will cause all the hydrogen molecules to line up and freeze into a solid.

Note:

If more figures are allowed for $r_{pp}=3.20382*10^{-18}$ then,

$f_{res}=1.141596*10^{25}$ or $\cfrac{f_{res}}{10^{22}}=1141.596\,\,Hz$