Pulse Core Lexicon
Layer Harmonic
Definition
The Layer Harmonic is the note each layer of a universe sounds: f_h = h · f_S, harmonic h of the note of space. Harmonic 1 is space itself; Harmonic 2, the data lattice, sounds the octave, which is also one more doubling of the data, so the octave ladder and the overtones agree there; Harmonic 3, the physical, sounds the twelfth, the first note that is not the Alpha's and the first layer that is a new kind of thing, matter; Harmonic 4, spacetime, the double octave; and the Harmonic Novas fill the series as the life closes. Since f_S is the Alpha moved by whole octaves, the ratios between layers are their harmonic numbers, as Prime Harmonic Dimensions reads them. Data Harmonics sets when the layers come; this sets what they sound. Formally f_h [𝕋⁻¹], h [∅] the layer and f_S [𝕋⁻¹] the note of space. It connects to Space Fundamental, Data Harmonics, Harmonic Series, Etheric Harmonics and Harmonic Novas.
Mathematical Expression
From the book · Chapter 4 · The Note of a Universe
f_h = h · f_S [𝕋⁻¹]
Dimensional analysis:
Where (from the book): f_h [𝕋⁻¹], h [∅], f_S [𝕋⁻¹]
[𝕋⁻¹]
[∅] × [𝕋⁻¹] = [𝕋⁻¹]
[𝕋⁻¹] = [𝕋⁻¹] ✓ Valid PulseCore Verified ✓
Harmonic h, the h-th layer, sounds h times the note of space.
Where:
- f_h [𝕋⁻¹] – the note of Harmonic h
- h [∅] – the harmonic's number, the layer: 1 space, 2 the data lattice, 3 the physical, 4 spacetime and on
- f_S [𝕋⁻¹] – the note of space
Technical Details
Category Law
Chapter Chapter 4
Importance
In the book #829 of 1,283 terms · used 1 time