F-fabric graph
The basic structure is a discrete graph of nodes and couplings rather than a continuous spacetime background.
Modern physics is highly successful, yet its standard object-based formulation faces persistent limits. Quantum mechanics and general relativity remain structurally difficult to unify, singular descriptions appear in extreme regimes, the dark sector still lacks a satisfactory physical interpretation, and the measurement problem remains conceptually unsettled.
F-fabric theory addresses these issues by changing the primitive description itself: the primary entity is not an object in spacetime, but an act of transmission between nodes of a network.
The basic structure is a discrete graph of nodes and couplings rather than a continuous spacetime background.
Each node is characterized by three local quantities: resonance Ω, amplitude A, and topological charge Q.
The basic event is the transfer of state between locally connected nodes during a discrete update step.
The state at the next step depends only on the node itself and its immediate neighborhood.
Topological charge is exact and integer-valued at every step, ensuring genuinely discrete structure.
Each transmission act includes dissipation, which provides a built-in directionality to physical evolution.
The theory is based on discrete update rules for local amplitude, resonance, coupling strength, and phase. In this formulation, physical behavior is not imposed from an external continuum, but generated by local graph dynamics and their large-scale limits.
Amplitude and resonance evolve step by step under local coupling, dissipation, and fluctuation terms.
Phase and coupling encode resonance relations and allow gauge-like structure to emerge at large scales.
Large-scale graph connectivity admits an effective continuum description interpreted as space.
Time is identified with discrete update order rather than assumed as a background parameter.
A maximum propagation speed follows from locality and the finite step structure of transmission.
Amplitude inhomogeneity modifies effective propagation and appears as gravitational behavior.
Collective resonant ensembles generate wave-like behavior, phase correlations, and quantum-like limits.
Stable particles are represented as topological solitonic structures rather than point objects.
This page gives the conceptual architecture of the theory: ontology, primitives, axioms, and the route from local graph dynamics to effective physics. The full mathematical development belongs in the formal paper and monograph.