The Dillon Equation Framework
The Dillon Equation introduces a unified curvature-based model showing that the speed of light varies with gravitational curvature and that curvature gradients themselves yield extractable energy. This challenges long-held assumptions in modern physics and offers new paths for cosmology, geophysics, and energy systems.
Core Identity
Light speed is not strictly constant — it responds to curvature. The Dillon Equation formalizes this behavior, placing curvature at the heart of physical law and linking local gravitational environments to global cosmological structure.
Curvature Energy
From the curvature framework emerges an energy identity of the form:
E = m (dL / dR)²
Here, energy is expressed as a function of curvature differentials rather than purely mechanical motion. This reframes how we think about tides, planetary oscillators, and large-scale coherence.
Curvature Energy & Refractance
Tides are refractance phenomena, not purely mechanical water flows. The Earth–Moon–Sun system stores continuous curvature energy within low-frequency oscillators, opening the door to fuel-free planetary energy systems.
Key Ideas
- Tides behave as coherence oscillators driven by curvature gradients.
- Energy can be harvested from refractance shifts between Earth, Moon, and Sun.
- Curvature, not just fluid motion, becomes the primary energy engine.
Potential Applications
- Planetary-scale renewable energy platforms.
- Coastal infrastructure designed around refractance, not wave impact alone.
- Synergistic integration with existing power grids and climate goals.
Variable Speed of Light (VSL) Cosmology
The Dillon Equation predicts that the speed of light, c, varies in high-curvature regimes. This VSL cosmology offers a new lens on the horizon problem, the flatness problem, and dark energy — without requiring inflation or a cosmological constant.
Classical Tensions
- Horizon problem: the uniformity of the CMB across non-causal regions.
- Flatness problem: fine-tuned initial conditions for spatial curvature.
- Dark energy: late-time acceleration with poorly constrained origin.
Dillon VSL Perspective
- c = c(G), with light speed coupled to curvature gradients.
- Curvature dynamics encode phenomena previously attributed to Λ.
- Observation-friendly: designed to be testable with current and future surveys.
Evidence, Tests & Roadmap
The Dillon Equation is framed as a testable, data-aligned model meant to be engaged by the scientific community. It is not a finished doctrine — it is a curvature-first hypothesis designed for empirical interrogation.
Observational Alignment
- Preference for VSL-like behavior in certain DESI/Euclid cosmology fits.
- Potential coherence signatures across BAO, CMB, and lensing datasets.
- Distinct curvature behavior near high-gravity boundaries.
Testable Predictions
- Measurable deviation of light propagation in strong-curvature regimes.
- Tidal refractance phase-lag independent of fluid mechanics alone.
- Curvature-coherence harmonics observable across multiple cosmic scales.
The framework invites collaboration: experimental proposals, cosmological data analyses, and geophysical measurement campaigns that can either validate or refute these curvature-based predictions.
Press & Media
For journalists, agencies, and institutions seeking to cover or review the Dillon Equation framework.
Official Press Release
206 Innovation Inc., led by inventor Timothy J. Dillon, has introduced the Dillon Equation — a curvature-derived model that reframes both energy extraction and cosmology. By linking a variable speed of light to gravitational curvature and deriving an energy identity from curvature gradients, the framework challenges several foundational assumptions of modern physics while remaining open, testable, and data-aware.
The full announcement, media-ready graphics, and supporting materials are available below.
About Timothy J. Dillon
Timothy J. Dillon is the inventor of the Dillon Equation, a curvature-driven physics framework that unifies energy extraction and cosmological modeling. His work resides at the intersection of curvature physics, predictive systems, sports-betting integrity architectures, and planetary-scale engineering.
Through 206 Innovation Inc., Dillon has developed a portfolio of IP spanning live mobile sports betting, quantum overlay architectures, and curvature-based models designed to bridge abstract theory with real-world infrastructure.
Graphics Archive
The Dillon Equation graphics suite is designed for clarity across scientific, executive, and public-facing contexts. These materials may be used with attribution.
Contact & Briefings
For research collaborations, institutional reviews, media requests, or energy and cosmology briefings, please reach out using the form on this page or your preferred contact channel.
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