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This paper aims to formalize the concept of the matrix as a background influence on the universe's evolution.

May 8, 20260 citationsOpen Access

NGIFT 5.2 — The Matrix as Invisible Background + The Compensation Equation for ΔM and ΔG

Key Points

This paper aims to formalize the concept of the matrix as a background influence on the universe's evolution.
Introduced a compensation equation for governing the evolution of observable deviations ΔM and ΔG.
Described the universe's dynamics using principles of deterministic relaxation.
Demonstrated that ΔM and ΔG reflect the matrix's response to global impulses.
Described how deviations continuously decrease toward an ideal state.

Abstract

NGIFT 5.2 formalizes the matrix as an invisible, ever-present global background and introduces the compensation equation governing the evolution of the universe. The matrix never becomes matter; instead, it locally enters reaction mode, producing the observable deviations ΔM (material deviation) and ΔG (geometric deviation). These deviations are the only visible traces of the matrix’s response to a global impulse. The universe is described as a deterministic relaxation process in which ΔM and ΔG continuously decrease toward the ideal state. NGIFT 5.2 provides the mathematical core of this compensatory dynamics.

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