Correcting Quantum Physics

Allen, James Johan Sebastian

Correcting Quantum Physics

Pattern Field Theory Challenges the Foundations of Quantum Mechanics

Pattern Field Theory’s Central Claim

Pattern Field Theory (PFT) treats time, space, and matter as emergent structures arising from resonance dynamics within a Pi-centered substrate. Observer interaction plays a direct role in stabilizing these patterns through a mechanism known as Prime Anchoring.

This contrasts with conventional quantum mechanics, which:

Assumes linear superposition persists until measurement.
Introduces measurement as an external postulate.
Leaves wavefunction collapse unexplained.

PFT View:
Reality emerges from coherence relationships between observer-patterns and the field. SynchroMath provides the computational structure that models these resonance processes.

Schrödinger’s Equation — Explained and Reinterpreted

\[ i \hbar \frac{\partial \Psi}{\partial t} = \hat{H} \Psi \]

Where:

\Psi — the wavefunction, interpreted in PFT as a resonance-density map.
\hat{H} — Hamiltonian measuring coherence and disruption within the field.
\partial \Psi / \partial t — standard temporal evolution; in PFT this corresponds to changes driven by anchoring tension rather than absolute time.

Schrödinger’s equation provides smooth evolution but does not internally explain collapse; the measurement rule remains external.

PFT’s Corrective Proposal — The Anchoring Equation

PFT integrates collapse directly into the dynamics through an Anchoring Operator:

\[ \frac{\partial \Psi}{\partial \tau} = i \left[\hat{H}\Psi + \hat{A}(\Psi, P)\right] \]

Where:

\tau — pattern tension, acting as emergent time.
\hat{A}(\Psi, P) — Anchoring Operator describing resonance alignment.
P — local potential-field density.

Collapse becomes a stabilization event produced by resonance anchoring rather than an ad hoc rule.

SynchroMath: Computational Framework for Resonance

SynchroMath formalizes PFT’s dynamics using Pi as a registry framework, primes as structured disruptions, and Fibonacci–Phi relations as emergence pathways. Time is treated as rendered tension:

\[ \frac{\partial P_{\text{tension}}}{\partial \Phi} = T_{\text{rendered}} \]

These relations support simulations distinguishing resonance-anchoring behavior from conventional probability-based collapse.

Testable Predictions

Quantum simulations showing small, consistent deviations from purely probabilistic collapse when resonance anchoring is included.
Neurophysiological models predicting structured resonance gradients correlated with state changes.
Precision phase-decay measurements in low-gravity or orbital environments reflecting tension-based time behavior.
Large-scale observational data showing subtle cosmological asymmetries associated with field-tension structures.

Conclusion

Pattern Field Theory retains the strengths of quantum mechanics while supplying a structural mechanism for collapse, time, and observer influence. By modeling reality as coherence-driven resonance within a patterned field, PFT integrates quantum behavior and emergent structure into a unified framework.

Pattern Field Theory