The QM-series serves as the explicit quantum-mechanical correspondence layer of the NUVO program. Whereas the Q-series derives closure, phase, transport, and Schrödinger-type structure from scalar–conformal geometry, and the QB-series develops the state, event, and weighting framework, the QM-series organizes these results into direct comparison with standard quantum mechanics.
Its role is to clarify how familiar quantum objects are to be interpreted within NUVO. State vectors, wavefunctions, operators, observables, eigenstates, transition amplitudes, measurement outcomes, and probability weights are treated not as primitive ingredients of nature, but as representational structures that encode deeper transport-closure dynamics.
The QM-series therefore functions as the interpretive and formal translation layer between NUVO’s geometric ontology and conventional quantum theory. It aims to show where NUVO reproduces standard quantum-mechanical behavior, where the underlying interpretation differs, and how the familiar formalism emerges from scalar coherence, closure compatibility, and deterministic exchange transport.
qm1 Normalization and the Complete Hilbert Space
qm2 Superposition, Interference, and the Double-Slit Experiment
qm3 Uncertainty Relations and the Limits
qm4 Schrödinger Dynamics, Hamiltonian Structure
qm5 Angular Momentum from Rotational
qm6 The Quantum Harmonic Oscillator
qm7 Multi-Particle Systems
qm8 Spin: The Double-Cover Holonomy
qm9 Entanglement
qm10 Quantum Scattering
qm11 The Dirac Equation