Short explanations, Appendices

The mechanical origin of quantization

RSI explains quantization as the finite yield strength of the medium, with Planck's constant as the energy of one inversion pulse.

E = h · f

Quantization means energy comes in fixed, indivisible amounts. Standard quantum mechanics treats this as an observed rule without a stated mechanical cause. RSI attributes it to the 0.73 N universal tension, which acts as a break-over point. Because the medium has a finite yield strength, energy cannot invert into matter in endlessly fine gradients. It must click.

Planck's constant, h, is redefined as the Energy per Inversion Pulse: the work needed to trip the tension and turn smooth flow into a structured, three-dimensional vibration. The Eternal Consonance beats at the Planck frequency, about 10⁴³ Hz. A wave's energy is h times f, the number of inversion pulses it imposes on the medium each second, and the Planck frequency is the ceiling on that rate.

Stability adds a further lock. A knot must complete a full 720-degree rotation to hold against the Universal Mechanical Clamp. A wave carrying less than one quantum, h times its frequency, is zipped back into the Rest-State. Electrons leap between orbits because the medium supports only consonant harmonics.

From the paper: Appendix B, The Mechanical Origin of Quantization. Read the full section

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