The Recursive Universal Structure of Quanta, Wormholes, and Cosmic Expansion

This research presents a recursive mathematical framework developed to explore the behavior of quanta, the structure and stability of wormholes and black holes, and the dynamics of cosmic expansion. The models are based on original symbolic equations and recursive feedback logic designed to simulate cross-dimensional energy decay, spin, and teleportation-like behaviors.

Key contributions include:

• A recursive universal equation modeling energy decay, dimensional expansion, and coherence collapse.

• Simulated mapping of field collapse into toroidal attractors and recursive oscillatory structures.

• Validation attempts using gravitational wave datasets (including LIGO), matching specific harmonic signatures (e.g. ~0.244 Hz).

• Early-stage modeling of controlled teleportation and multi-layered wormhole networks.

• Symbolic field encoding for recursive feedback simulation across dimensional scales.

This work represents the foundational phase of an ongoing research journey into recursive physical structures and non-linear quanta behavior, supported by simulation code, visuals, and symbolic models.