Unified Fractal Spacetime Theory | Cosmology, Quantum Gravity & Advanced Resonant Propulsion

Author: Bruno BernardesYear: 2025 This document presents the completion of the fractal-resonant reformulation of spacetime topology through two critical manifestations: (1) the resolution of black holes as harmonic ruptures instead of gravitational collapses, and (2) the confirmation of the Moon’s role as a planetary field stabilizer through electromagnetic coupling. The Fractal Resonant Black Hole is modeled as a toroidal, oscillatory geometry defined by a scalar field T(x^\mu), eliminating singularities and preserving information through harmonic modulation. The model introduces an oscillating thermodynamic structure, dynamic horizons, and a conserved information current \nabla_\mu J^\mu_{\text{info}} = 0. It resolves the Einstein-Hawking conflict, predicts observable deviations in LIGO, EHT, and LHC data, and reframes the origin of galactic architecture through Fibonacci-based gravity propagation. Simultaneously, the Moon is recontextualized as a stabilizing harmonic node — a necessary element for Earth’s electromagnetic breathing, biological resonance, and climatic cycles. The loss or artificial manipulation of the lunar field would not only destabilize terrestrial systems but sever one of the last harmonic couplings preserving biospheric coherence. This volume closes the arc of gravitational mythology and opens a new structure grounded in resonance, geometry, and temporal feedback. It asserts that collapse is not a physical necessity, but a conceptual failure. In a universe of tones, curves, and memory —Is it even accurate to say that a hole has mass?

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2025-04-24
DOI
https://doi.org/10.5281/zenodo.15555436
Primary Topic
Advanced Mathematical Theories and Applications
Type
article
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Unified Fractal Spacetime Theory | Cosmology, Quantum Gravity & Advanced Resonant Propulsion

Zenodo (CERN European Organization for Nuclear Research)
Advanced Mathematical Theories and Applications
article

Unified Fractal Spacetime Theory | Cosmology, Quantum Gravity & Advanced Resonant Propulsion

article en

Abstract

Author: Bruno BernardesYear: 2025 This document presents the completion of the fractal-resonant reformulation of spacetime topology through two critical manifestations: (1) the resolution of black holes as harmonic ruptures instead of gravitational collapses, and (2) the confirmation of the Moon’s role as a planetary field stabilizer through electromagnetic coupling. The Fractal Resonant Black Hole is modeled as a toroidal, oscillatory geometry defined by a scalar field T(x^\mu), eliminating singularities and preserving information through harmonic modulation. The model introduces an oscillating thermodynamic structure, dynamic horizons, and a conserved information current \nabla_\mu J^\mu_{\text{info}} = 0. It resolves the Einstein-Hawking conflict, predicts observable deviations in LIGO, EHT, and LHC data, and reframes the origin of galactic architecture through Fibonacci-based gravity propagation. Simultaneously, the Moon is recontextualized as a stabilizing harmonic node — a necessary element for Earth’s electromagnetic breathing, biological resonance, and climatic cycles. The loss or artificial manipulation of the lunar field would not only destabilize terrestrial systems but sever one of the last harmonic couplings preserving biospheric coherence. This volume closes the arc of gravitational mythology and opens a new structure grounded in resonance, geometry, and temporal feedback. It asserts that collapse is not a physical necessity, but a conceptual failure. In a universe of tones, curves, and memory —Is it even accurate to say that a hole has mass?

Zenodo (CERN European Organization for Nuclear Research)
Openalex Percentile: Top 56%
Advanced Mathematical Theories and Applications
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Unified Fractal Spacetime Theory | Cosmology, Quantum Gravity & Advanced Resonant Propulsion · Zenodo (CERN European Organization for Nuclear Research) (2025) | TGRS Research Map | TGRS