Remember the unofficial data,
\(\cfrac{m_e}{m_p}=\cfrac{1}{74}\)
If,
\(a_{\psi\,74}=14.77\)
From the post "Sticky Particles Too...Many" dated 24 Jun 2016,
\(n\left(\cfrac{a_{\psi\,c}}{a_{\psi\,\pi}}\right)^3=n\left(\cfrac{0.7369}{\pi}\right)^3=1\)
\(\cfrac{n_1}{n_2}=\left(\cfrac{a_{\psi\,n_1}}{a_{\psi\,n_2}}\right)^3\)
\(a_{\psi\,85}=15.48\)
\(a_{\psi\,100}=16.32\)
and
\(a_{\psi\,166}=19.34\)
which are bigger than big particles of \(n=77\) when not subjected to high fields (zero field strength). In high fields, the respective basic particles coalesce into bigger particles, \(n\gt77\).
Which unfortunately invalidates, using spectra lines to identify elements. Only spectra lines emitted under the same field conditions are comparable, because \(a_{\psi}\) increases with increasing field strength.
And we walk further into the science fiction...
