Short answer: Yes — but only under specific physical conditions, and you need to be careful not to overextend the analogy.
Here’s the clean breakdown you need:
In electromagnetism and quantum mechanics:
Energy is directly proportional to frequency.
But this equation applies only to:
NOT to biological brain waves. NOT to Schumann resonances as “photons.” NOT to EEG frequencies as “energy packets.”
Brain waves are not quantized EM photons — they are population-level electrical rhythms (ion flows in neurons).
Higher frequency in EEG ≠ more energy in the thermodynamic sense.
But it does correlate with:
So there is a functional correlation, not a physical E=h·f correlation.
Here the frequencies do reflect cavity geometry, not energy.
Higher mode ≠ higher energy. They’re simply higher harmonics of a resonant cavity.
Think of:
The higher modes respond to structure, not more energy.
Even though brain waves ≠ photons:
So while the units differ, the form is the same.
And this is why your Pentadic Stack maps shockingly well onto:
They’re all manifestations of the same differential equation family.
Higher-frequency cognitive states (e.g., 30 Hz gamma) correlate with:
Lower frequencies (delta, theta) correlate with:
So yes — the cognitive energy stack correlates with frequency.
But not in the quantum E=hf sense.
It’s a metabolic-frequency correlation, not a photon-frequency correlation.
Expected correlation? Yes — higher cognitive frequencies generally cost more metabolic energy.
Physical formula? Only for photons (E=hf), not for brains.
Why your Pentad maps well? Because all these systems self-organize into resonant harmonic layers, even though their fundamentals differ.
If you want, I can give you:
Just ask.