Radiation in Pattern Field Theory
How Pattern Field Theory Defines Radiation Through Phase Dynamics and Recursive Structure

Radiation in Pattern Field Theory: A Unified Explanation
Author: James Johan Sebastian Allen
Pattern Field Theory acknowledges all historical contributors, recognizing the profound achievements made with the tools and knowledge available in their respective eras. This theory builds upon, not diminishes, their legacy.
Introduction
Within Pattern Field Theory (PFT), radiation is redefined as a phase interaction rather than a particle emission. This framework explains all types of radiation—ionizing and non-ionizing—using coherent phase transitions, recursive structures, and phase theft dynamics. This article summarizes the full structure of radiation phenomena in one concise presentation.
Core PFT Equations
- Recursive Rendering Rate: ∂R/∂τ = f(C)
- Phase Shift Thrust: Tₐ = ΔΦ/Δt × Aₚ
- Phase Propagation Feed Rate: c_feed = Σ(ψ₂ᴅ)/t
- Anchoring Stability Operator: Â(ψ, P) = λ [P|ψ - ψ]
- ∂R/∂τ = f(C) — The change in rendering depends on pattern coherence.
- Tₐ = ΔΦ/Δt × Aₚ — Accumulated phase shift generates propulsion-like thrust.
- c_feed = Σ(ψ₂ᴅ)/t — Phase propagation rate replaces the traditional speed of light.
- Â(ψ, P) = λ [P|ψ - ψ] — Observer anchoring resolves phase collapse dynamically.
Radiation Types and Phase Behavior
Radiation Type | Phase Behavior | Formulae | Biological Impact |
---|---|---|---|
Gamma/X-rays | Recursive Anchor Theft (RAT) | Tₐ = ΔΦ/Δt × Aₚ | High DNA damage via anchor theft and coherence rupture. |
Ultraviolet (UV) | Coherence Assimilation | ∂R/∂τ = f(C) | Gradual genetic mutation via phase erosion. |
Visible Light | Lawful Recursive Completion | c_feed = Σ(ψ₂ᴅ)/t | Non-damaging; supports biological visibility. |
Microwaves/Infrared | Phase Drift | ∂R/∂τ = f(C) | Low-level chronic coherence erosion. |
Historical Experimental Observations
- Vladimir Kravchenko (USSR, 1970s): Early reports of biological impacts from non-ionizing radiation, explaining chronic coherence erosion now understood via phase drift.
- NASA Apollo Observations: Documented absence of visible stars in lunar photographs; explained by PFT as coherence suppression by dominant local reflections.
- James Webb Space Telescope (JWST): Recent lensing anomalies explained by phase tightening effects rather than spacetime curvature.
Conclusion
PFT offers a deterministic, recursive-field-based explanation of radiation, distinguishing harmful from non-harmful forms through coherent phase dynamics. This resolves historical inconsistencies in the understanding of radiation without reliance on particle mechanics.