Flexion Field Theory V1.0

Flexion Field Theory (FFT) introduces a unified structural field formalism defined on the core Flexion variables
(Δ,Φ,M,κ)(\Delta, \Phi, M, \kappa)(Δ,Φ,M,κ), treating deviation, structural tension, memory, and viability as interacting continuous fields.

The theory formalizes how local structural states generate global field configurations, how field gradients drive irreversible evolution, and how collapse emerges as a field-level singularity rather than a pointwise event.
FFT provides the first field-theoretic description of structural dynamics, enabling analysis of propagation, coupling, and systemic collapse across extended structures.