Dispersion
The counterprocess to stacking: coherent structure spreads, leaks, or breaks into lower-order units when phase lock fails.
What the term means
Dispersion is the ECM counterprocess to stacking. It occurs when timing, phase, or energy distribution can no longer hold the higher-order structure.
In the book, dispersion lowers dimensional class because the composite cannot conserve the larger relation and must release into smaller symmetries.
Dispersion can look like spreading, leaking, decoherence, or loss of degrees of freedom, depending on which layer is failing.
How it relates to the ECM
ECM uses dispersion to explain how coherence falls, symmetry leaks, and pressure separates smaller units rather than conserving energy across the larger structure.
Dispersion is not just disorder; it is the model’s name for a specific failure of phase-locked structure to remain stacked.
When dispersion passes the lowest viable conservation level inside a harmonic, the book connects it to coherence collapse and return toward scalar neutral.
Why it is important to understand
This term matters because a serious coherence model needs failure modes. Not every pattern persists; some lose dimensional degrees of freedom.
Understanding dispersion makes collapse, entropy, harmonic pressure, and resonance pressure much clearer.
It also helps readers distinguish a clean transition into a lower-order regime from vague chaos.
Book context
Book anchors: Chapter 1, pages 29–30 defines stacking/dispersion and collapse. Chapter 2, page 44 explains frequency dispersion as release when gauge geometry no longer supports the composite.
Read this as ECM vocabulary: it defines how the book uses the term inside its own conservation-first model. The term can overlap with standard physics or mathematics, but this page is explaining the ECM role first so readers do not lose the model-specific meaning.
Related ECM Diagram
This diagram belongs on the Dispersion page because it shows stacking and dispersion as inverse quadrant behaviors instead of treating dispersion as generic disorder.
The takeaway is that dispersion has structure. It is the release side of the same quadrant logic that lets stacking occur when coherence is amplified or inverse-lane attenuation supports the transition.