Quantum Field Interactions
How quantum effects emerge from Pattern Field Theory, connecting tension dynamics with classical and quantum behavior.
Pattern Field Theory proposes that quantum phenomena are not separate from classical physics but arise naturally from the tension dynamics and recursive replication within the logical layer. The flip-flop principle captures the inherent duality in tension states, providing a bridge between wave and particle interpretations.
Flip-Flop Principle
The flip-flop principle describes how tension gradients can oscillate between stable and unstable states, manifesting as wave-particle duality. This principle explains the emergence of quantum superposition and the collapse of patterns into stable forms through observer anchoring.
Mathematical Model
Ψ_q = Σ [P_n ⋅ exp(i T_n τ)]
Where:
- Ψ_q represents the quantum field state.
- P_n is the nth pattern state.
- T_n is the local tension gradient.
- τ is pattern-time.
This formulation shows how phase interactions of tension gradients produce oscillatory behaviors characteristic of quantum phenomena.
Summary of Key Points
- Quantum effects emerge from tension dynamics and recursive pattern interactions.
- The flip-flop principle bridges wave and particle behaviors.
- Observer anchoring collapses superpositions into stable realities.