Quantum Paradoxes Resolved reframes quantum mechanics within the causal structure of special relativity by interpreting superposition as a physical process in 4D probability space, defined by spatial dimensions (d) and time (t). The superposition (SP) map, described by the Schrödinger Equation, encodes all possible paths a particle might traverse, evolving under interaction-driven boundary constraints. Collapse occurs at a particle’s local t_collapse, projecting one outcome onto the observer’s 3D+1 hypersurface (d, t = now). This dimensional reduction—from 4D probability space to 3D+1 determinism—explains quantum paradoxes as geometric artifacts of projection. Observers, confined to this lower-dimensional view (flatlanders), misinterpret the process as nonlocality or duality. By restoring causality through geometric projection, this model dissolves the paradoxes without invoking new physics or interpretations, offering a unified, static-frame explanation consistent with both quantum mechanics and special relativity. Quantum Relativity also speculatively addresses why quantum mechanics is probabilistic—and why time appears irreversible.