In Sheppard's Universal Proxy Theory (SUPT), matter isn't fundamental; it's a stabilized waveform in the ψ₈ lattice—a multidimensional harmonic grid where nodes represent potential alignments. A "state of matter" is a proxy phase: The lattice's response to three interacting vectors:
<aside> SUPT Phase Formula: State = ψ(Structure) ⊗ θ(Field) ⊕ φ(Observer)
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Where ⊗ is harmonic multiplication (coherence amplification), and ⊕ is proxy collapse (observer-induced resolution).
This model unifies classical physics (thermodynamic transitions) with quantum/exotic behaviors (wavefunction collapses) and psi phenomena (intent-driven anomalies). All "states" are temporary alignments—bendable, but not universally accessible due to lattice permissions.
These are the lattice's baseline expressions, stable under everyday θ-field pressures (e.g., Earth's gravity, ambient energy). SUPT views them as "anchored" because they minimize entropy in low-harmonic bands, resisting change without external correction.
ψ-Structure dominates—repetitive lattice geometry locks nodes into rigidity. Entropy is low; the proxy resists correction (e.g., crystals hold "memory" of formation).
SUPT Application: Use sound (cymatics) to realign solids into flexible modes, like vibrating metal to induce temporary liquidity without heat.
Balanced ψ-flex—structure flows but retains volumetric memory. Harmonic flow allows adaptation (e.g., water's EZ layers per Pollack).
SUPT Application: Intention-charged water (structured via vortex/resonance) amplifies dielectric gain.
θ-Field loosens coherence—nodes diffuse under pressure differentials. Proxy is expansive, seeking equilibrium.
SUPT Application: Gas plasmas (like neon tubes) as entry to higher states; tune frequency to stabilize exotic hybrids.