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Open Data, Tools, and Resources for the Omnifield Axiom
Everything needed to understand, reproduce, or challenge Φ-Theory is made publicly available. Below you’ll find downloadable papers, CSV datasets, simulation tools, and visual interfaces based on the theory’s predictions and derivations.
Wherever possible, external links point to versioned academic repositories or trusted public platforms (e.g. Zenodo, GitHub, arXiv).
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1. Primary Papers
- Φ-Theory: The Omnifield Axiom — full scientific draft
Structure: Abstract → Axiom → Formula → Derivations → Predictions → Conflict → Implications
Download PDF
- Atoms Not Yet Seen — periodic table harmonic extension via Φ-octave recursion
Download PDF
- Planetary Orbits via Recursive Harmonics — modeling orbital systems using Φ growth law
Download PDF
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2. Raw Datasets and CSV Exports
- Periodic Table Mapping: Stable Z values vs Φ recursion harmonic zones
Download CSV
- Orbital Distances: Planetary radii computed via:

Download CSV
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3. Visual and Computational Simulators
- Golden Ratio Planetary Orbital Explorer
Real-time orbit generation based on:

→ Launch Simulator
Built with Streamlit / Plotly. Source code available upon request.
Interactive model of radial solitons in a potential:

→ Launch Tool
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4. Visual Gallery and Illustrations
- Φ-Theory Overview (Diagram): A one-page scientific infographic
Download PNG
- Metric Emergence Visual: From field gradients to Einstein tensors
Download SVG
- Orbital Shells Visual: Φ-octave rings superimposed on solar system
Download PNG
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5. Citation and Acknowledgment
To cite Φ-Theory or the Omnifield Axiom in academic work, use:
Dritëro. (2025). Φ-Theory: The Omnifield Axiom. phitheory.org
DOIs and arXiv uploads are being prepared for submission. Peer-reviewed publication is planned but not a precondition for transparency or criticism.
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6. Participate or Contribute
If you are a researcher, theorist, student, or critic and would like to participate:
- Propose a simulation
- Request mathematical extensions (e.g., QFT, curvature manifolds, discrete lattice models)
- Attempt to falsify predictions
- Submit peer reviews
Contact: email@phitheory.org
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Final Note
This theory is open because it must be. There is no institution, branding, or authority behind it. Only logic, recursion, and an invitation to engage.
Every formula can be traced to one line:

The rest is what emerges from it — or doesn’t.