A spinor-geometric representation of quantum correlations with an explicit measurement mapping
Abstract
We present a deterministic spinor-geometric representation of bipartite quantum correlations based on a single global spinorial field and an explicit measurement mapping. The framework connects continuous spinorial bilinears to observed detector outcomes through a projection–threshold mechanism and derives the singlet correlation as a structural consequence of the resulting measurement geometry. Probability appears only in the operational description of repeated experiments, not in the underlying geometric representation. The construction is positioned as a structural representation of quantum correlations rather than as a modification of standard quantum-mechanical predictions. It also identifies detector-level threshold effects as a concrete route toward experimentally testable deviations from idealized correlation curves.
Keywords
Quantum correlations; EPR correlations; Spinor geometry; Deterministic models; Measurement mapping; Foundations of quantum mechanics
Yours
Richard