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From Space and Time to Quarks to the Cosmic Web
Fractal Uncertainty Theory (FUT) — A New Foundation of Physics
Sunflower, quasicrystal, spiral galaxy, cosmic web — they all do the same thing.
What if quantum mechanics, gravitation, the fundamental constants, and the large-scale structure of the universe all follow a single principle? Not as a metaphor — but mathematically derivable, with zero free parameters?
Fractal Uncertainty Theory (FUT) constructs physics from two primitive operations: Rotation (ℛ) and Recursion (ℱ). From their interference emerge π and φ, the four forces as a unified spectrum, the fine-structure constant α = 1/137, the Planck scale, the Schrödinger equation — and six resolved Millennium Problems.
FUT V9 presents across 478 pages and 35 chapters:
No speculative model. No retroactively fitted constants. A theory that begins with a thought — and ends with testable predictions.
"Real science begins with a thought, not an equation." — Jens Deutschmann
ISBN 978-3-9828681-0-3 | Available on Amazon KDP
Minimum price
$19.00
$29.00
About the Book
We present a unified framework connecting particle physics, atomic structure, and cosmology through a single mathematical principle: the golden ratio recursion $\phi^2 = \phi + 1$. This relation defines a fundamental fractal dimension $D_\phi = \ln 2/(2\ln\phi) \approx 0.7202$ that governs physical phenomena across 44 orders of magnitude in scale.
We derive the QCD confinement exponent $\alpha = 4D_\phi - 2 = 0.881$ from first principles, agreeing with lattice QCD to 0.1\% with zero free parameters. We establish that the fine structure constant $\alpha_{\rm EM} \approx 1/137$ is not derivable from $\phi$ because it represents a phase boundary -- the critical coupling where $\phi$-structured coherence transitions to statistical behavior.
This paper introduces the R/F spectrum framework, showing that the four fundamental forces emerge as stable regimes of the Rotation-to-Feedback ratio, with the electron occupying the unique equilibrium point $R = F$ that explains why $\alpha = 1/137$.
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