Dynamic Torsion in Motion Theory
Geometric Flux, Spin, and the Hidden Memory of Fields
In the Motion Theory framework, torsion is not just a mathematical artifact. It is the hidden curvature of motion itself — a memory trace in spacetime that encodes spin, entanglement, and form transformation.
The page explores how θμν(x)
evolves dynamically with Φ
,
leading to new
physical insights and potential experimental signatures.
In the Motion Theory framework, all form emerges from constraints on pure motion. Torsion,
represented by
the antisymmetric field
θμν(x)
, encodes these constraints as dynamic geometrical twists in
spacetime fabric.
Unlike static torsion models, Motion Theory treats
θμν(x)
as a dynamical entity — it evolves in response to
Φ
's curvature
and resonance.
- Localized interaction zones (e.g., fermion vertices)
- Non-local entanglement via extended torsional waves
- Transition between form states (phase-shifted
Φ
dynamics)
The evolution equation for torsion may be captured by:
where α
denotes the torsion–flux coupling coefficient. This coupling suggests a
deep,
co-creative process between
motion and geometry, potentially linking force carriers with topological flux domains.
In high-energy limits (TeV scale), dynamic torsion could manifest as new glueball-like particles — carrying not only mass and spin, but also internal torsional memory. This opens the door for a geometric interpretation of particle identity, spin statistics, and even information storage within field structures.
Dinamik Torsiyon Field
θμν(x) — Dynamic Geometric Torsion Field
Dynamic Torsion Simulator
Visualize the “twist” of the field as you click
Every click is a distortion of motion. Every ripple... a memory.