Volumetric Time and Dynamical Perturbations; Advanced Aerokinetic Instructions
Beginning with the definition of the C major [C∆) scale, as seen within Tonal-harmonic geometry, consists of the notes C, D, E, F, G, A, and B. In the context of the time-independent Schrödinger equation in quantum mechanics, these notes don't have a direct correspondence. However, they coalesce by adjustment of mathematical concepts where the notes now represent discrete values or states similar to the quantized energy levels of a system described by the Schrödinger equation. Schrödinger describes how the wave function evolves in time for a given potential energy landscape, determining the allowed energy states for a quantum system. While there isn't a direct mapping between musical notes and the equation's variables, both domains involve the concept of discrete values or levels in their respective contexts and become interchangeable. This ultimately led down a rabbit hole that became the central pillar of this entry. The development of techniques for "dividing volum...