The Trust Vector and Observer Influence in Quantum Geometry: A Sixtan Account of Phase Alignment and Measurement Coherence

Sixta Theory introduces the trust vector ⃗ Vtrust as a fundamental descriptor of an observer’s harmonic coherence with the universe. In this paper, we formalize the role of this vector in determining measurement outcomes, observer influence, and phase-aligned interaction with quantum fields. The trust vector functions as a chirality-filtered phase gradient, establishing a geometric explanation for probabilistic collapse, entanglement coherence, and the emergence of classicality from quantum geometry.