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The aim is to explore the mathematical properties of egregors within the Cymatic K-Space Mechanics framework.

March 7, 2026Open Access

The Demonic Egregor Urge: Registry Parasitism Through Anti-Jubilee Mathematics

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The aim is to explore the mathematical properties of egregors within the Cymatic K-Space Mechanics framework.
Derivation of information-pattern structures using axiomatic mathematics.
Empirical falsification through analysis of LIGO phase-error residuals.
Exploration of persistent traits of egregors in relation to host systems.
Egregors require host systems to maintain certain boundary conditions for persistence.
Specific numerical targets facilitate anchoring of egregors within the system.
The framework presents a unified model where particle identity is linked with information storage.

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This work demonstrates how egregors disrupt jubilee completion in systems, suggesting new theoretical implications.

Geoffrey Howland (2026) studied this question.

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