The QB-series extends the Q-series by building the formal bridge from transport-closure dynamics to the standard mathematical structure of quantum mechanics. It begins by identifying the minimal local state representation associated with closure density and transport-derived phase, then develops the inner-product, operator, projector, and event structures needed to recover quantum-mechanical formalism.
A central achievement of the QB-series is the derivation of quadratic weighting from structural consistency. Projector-based event spaces, coherence-induced inner products, and context-independent weight assignments lead to Born-type quadratic structure without introducing probability as a primitive postulate. Later papers connect this weighting rule to deterministic coherence-gated event frequencies along transported worldlines.
The QB-series thus provides NUVO’s measurement and probability bridge. It shows how quantum states, observables, projectors, Born-rule weights, and measurement-like events can be represented as emergent structures arising from closure geometry, holonomic coherence, and deterministic transport interaction.
qb01 State Representation from Transport Closure in Scalar--Conformal NUVO Systems
qb02 Emergence of Observable Structure from Transport Closure in Scalar–Conformal NUVO Systems
qb03 Holonomic Coherence and the Emergence of Pre-Hilbert Structure in Scalar–Conformal NUVO
qb04 Closure Partitions and Projector-Based Event Structure in Scalar–Conformal NUVO Systems
qb05 Consistency of Weight Assignments and Emergence of Quadratic Structure in Scalar–Conformal NUVO Systems
qb06 Coherence-Gated Event Frequencies and the Realization of Quadratic Weighting in Scalar–Conformal NUVO Systems
qb07 Correspondence Between Coherence-Gated Interaction and the Quantum Measurement Framework in Scalar--Conformal NUVO Systems