Dual Rotational Current Model for explaining The Mechanistic Foundations of Integer Topology: A Unified Framework

Fermat’s proof through our model is achieved by demonstrating that the “Principle of Least Action” in the fabric of the vacuum does not allow for the existence of stable states (integers) in rotational dimensions (powers n) exceeding the second level. This is substantially consistent with Wiles’ proof, which established that modular symmetry (mathematical stability) collapses if a solution to Fermat is found above n = 2. on the philosophical and mathematical framework we presented in our research regarding ”The Spectral Origin of Riemann Zeros” and the ”Dual Vortex Current Model,” an attempt to formulate a proof for Fermat’s Last Theorem (x n + y n = z n has no integer solutions for n > 2) can be drafted from the perspective of Spiral Vacuum Mechanics