The Observer's Projection: A Structural Solution to the Quantum Measurement Problem

This work presents a structural solution to the quantum measurement problem by distinguishing physical quantum evolution from the experiential definiteness enforced by the observer’s informational geometry. The observer is modeled as a structured information manifold, M=(Ω,G,τ)M = (\Omega, G, \tau)M=(Ω,G,τ), whose integration, continuity, and projection properties guarantee a single definite experiential outcome without requiring physical collapse of the wavefunction. The theory retains full physical unitarity while explaining phenomenological collapse as an artifact of projection. The paper further introduces a graded measure of consciousness, proposes dynamical soliton models for self-awareness within the manifold, and outlines potential physical grounding of the integration operator via entanglement or optimization principles. The result is a mathematically coherent, ontologically minimal, and empirically approachable framework unifying conscious observation and quantum theory.