These set of frequencies focus on nitrogen.
Based on the old model that chemical bond is like a particle where the bond length is its diameter. The bond can be set into resonance by a frequency,
\(f_{res}=0.122\cfrac{c}{BL}\)
or one that is at integer division of \(f_{res}\). For example, the frequency to set \(N-O\) bond in nitrate to resonance was calculated by,
\(f_{res}=0.122*\cfrac{299792458}{127.3*10^{-12}}\)
where the length of the \(N-O\) bond is \(BL=127.3\,pm\)
\(\cfrac{f_{res}}{10^{15}}=0.122*\cfrac{299792458}{127.3*10^{-12}}=287.311Hz\)
where \(f_{res}\) is reduced to the audio range (because an audio system is used to produce the required frequency) by a factor of \(10^{15}\).
With sufficient energy , the bonds are broken with the formation of bi-atomic gas, \(O_2\), \(N_2\) and \(H_2\). The frequencies seem to work as the aquarium clouds up with tiny bubbles that dissipate after the frequencies are removed. An air pump aerator is better at removing the tiny bubbles than a filter.
Good night...
