k-Foam Theory: Elastic Foam Model of Space and Unified Description of Physical Phenomena

[k-Foam Theory v15.3: An Approach to a Geometric "Theory of Everything" and Einstein's Unfinished Dream] ■ Preface: What Einstein Was Looking ForIn 1915, Einstein rewrote the universe in a language where "mass distorts the geometry of space itself." He was convinced that not only gravity, but also electromagnetic forces and elementary particles - all phenomena - could be unified as the geometry of space, dedicating the last 30 years of his life to a "Unified Field Theory." Isolated amidst the rise of quantum mechanics and its assertion that "God plays dice," his later years were called a "failure" by the physics community. However, there is a possibility that his intuition was right from the very beginning. The only missing piece might have simply been the physical substance of space: "what is distorting." This paper (k-Foam Theory) is a Working Paper that attempts to redefine the universe not as a continuum, but as a discrete elastic foam grid with a regular octahedron (k=6) as its basic unit. It is an attempt to derive the "unification of the four forces" that Einstein dreamed of from first principles, using only 5 axioms and pure geometry (integer ratios and the golden ratio). ■ Approach to a "Theory of Everything" via GeometryWithout using complex equations, extra dimensions, or unknown parameters, by debugging the hardware specifications (OS) of the universe, this paper shows the possibility that the following physical quantities can be mapped as geometric necessities:- Interpretation of the fine-structure constant (1/137) as a geometric slip rate- Possibility of deriving the Higgs mass (125 GeV) as a geometric yielding cost- Identification of the strong force (1.25 fm / 2.0 fm) as topological limit distances- Attempt to explain quantum entanglement (CHSH=2*sqrt(2)) as the angle doubling of an open loop- Algorithmic framing of hadron jet production as a spatial defense protocol

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-03-22
DOI
https://doi.org/10.5281/zenodo.19161581
Primary Topic
Advanced Mathematical Theories and Applications
Type
article
Field-Weighted Citation Impact
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article

k-Foam Theory: Elastic Foam Model of Space and Unified Description of Physical Phenomena

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

k-Foam Theory: Elastic Foam Model of Space and Unified Description of Physical Phenomena

article en

Abstract

[k-Foam Theory v15.3: An Approach to a Geometric "Theory of Everything" and Einstein's Unfinished Dream] ■ Preface: What Einstein Was Looking ForIn 1915, Einstein rewrote the universe in a language where "mass distorts the geometry of space itself." He was convinced that not only gravity, but also electromagnetic forces and elementary particles - all phenomena - could be unified as the geometry of space, dedicating the last 30 years of his life to a "Unified Field Theory." Isolated amidst the rise of quantum mechanics and its assertion that "God plays dice," his later years were called a "failure" by the physics community. However, there is a possibility that his intuition was right from the very beginning. The only missing piece might have simply been the physical substance of space: "what is distorting." This paper (k-Foam Theory) is a Working Paper that attempts to redefine the universe not as a continuum, but as a discrete elastic foam grid with a regular octahedron (k=6) as its basic unit. It is an attempt to derive the "unification of the four forces" that Einstein dreamed of from first principles, using only 5 axioms and pure geometry (integer ratios and the golden ratio). ■ Approach to a "Theory of Everything" via GeometryWithout using complex equations, extra dimensions, or unknown parameters, by debugging the hardware specifications (OS) of the universe, this paper shows the possibility that the following physical quantities can be mapped as geometric necessities:- Interpretation of the fine-structure constant (1/137) as a geometric slip rate- Possibility of deriving the Higgs mass (125 GeV) as a geometric yielding cost- Identification of the strong force (1.25 fm / 2.0 fm) as topological limit distances- Attempt to explain quantum entanglement (CHSH=2*sqrt(2)) as the angle doubling of an open loop- Algorithmic framing of hadron jet production as a spatial defense protocol

Zenodo (CERN European Organization for Nuclear Research)
Openalex Percentile: Top 11%
Advanced Mathematical Theories and Applications
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