The c-bit: A Mechanical Binary from Electron

The Cohesion Unified Field Theory identifies the electron as a trapped bipolar (n = 2)recursion whose two torsion phases constitute a deterministic geometric binary. Thispaper defines the c-bit — the coherence bit — as the minimal computational unit derivedfrom this structure. Unlike the quantum bit (qubit), the c-bit is not a superpositionof basis states requiring probabilistic collapse for readout. It is a mechanical togglebetween two torsion phases, governed by the universal toggle threshold Φ = 32/(3π2−4).The c-bit inherits its stability from the same phase-locking geometry that sustainsferromagnetic order below the Curie temperature and its switching energy from thetorsion interval structure that determines particle masses. This paper derives the c-bitfrom electron recursion geometry, defines its stable and stressed states, establishes thebinary geometry, outlines engineering implementation constraints, compares the c-bitto the qubit, and identifies implications for deterministic computation.

Authors

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-04-28
DOI
https://doi.org/10.5281/zenodo.19840423
Primary Topic
Quantum-Dot Cellular Automata
Type
article
Field-Weighted Citation Impact
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article

The c-bit: A Mechanical Binary from Electron

Dexter Gilbert
Zenodo (CERN European Organization for Nuclear Research)
Quantum-Dot Cellular Automata
article

The c-bit: A Mechanical Binary from Electron

Dexter Gilbert
article en

Abstract

The Cohesion Unified Field Theory identifies the electron as a trapped bipolar (n = 2)recursion whose two torsion phases constitute a deterministic geometric binary. Thispaper defines the c-bit — the coherence bit — as the minimal computational unit derivedfrom this structure. Unlike the quantum bit (qubit), the c-bit is not a superpositionof basis states requiring probabilistic collapse for readout. It is a mechanical togglebetween two torsion phases, governed by the universal toggle threshold Φ = 32/(3π2−4).The c-bit inherits its stability from the same phase-locking geometry that sustainsferromagnetic order below the Curie temperature and its switching energy from thetorsion interval structure that determines particle masses. This paper derives the c-bitfrom electron recursion geometry, defines its stable and stressed states, establishes thebinary geometry, outlines engineering implementation constraints, compares the c-bitto the qubit, and identifies implications for deterministic computation.

Zenodo (CERN European Organization for Nuclear Research)
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Quantum-Dot Cellular Automata
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