The Nuclear Rotor Atlas: Geometry of Quantum Computing
Abstract
The Nuclear Rotor Atlas reveals that coherence in matter is not a fragile quantum probability but a geometric property of curvature on S³. Within this framework, the wavefunction phase ψ corresponds to orientation of a four-dimensional curvature field whose stiffness κ and coherence Σ determine its stability. Quantum computing, viewed through this lens, becomes the art of maintaining and manipulating curvature continuity rather than superposition. Here we develop a unified geometric theory of qubit formation, entanglement, and logical operations based on curvature coherence. Curvature knots and 4-D rotor domains serve as robust topological qubits, ψ-aligned arrays form natural entanglement networks, and logical gates arise from holonomic rotations of curvature phase. Unlike conventional qubits that demand extreme isolation and cryogenic control, curvature-based qubits are predicted to retain coherence through geometric stiffness, allowing warm or condensedphase operation. Examples drawn from the Atlas-including isotope-linked ψ fields, nuclear-electron curvature ₙ coupling, and measurable curvature resonances-suggest experimental paths toward geometric qubit arrays and curvature-locked logic gates. The result is a radical reinterpretation of quantum computation as geometry processing within curvature space, offering a physical and scalable route to stable, energy-efficient quantum information systems. A website featuring The Nuclear Rotor Atlas as an interactive 3D chart.
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