Proof of Equivalence Between the Rising Speed of a Three-Dimensional Logarithmic Spiral and the Radial Speed in World Quantum Theory

Within the framework of the three postulates of World Quantum Theory (WQT), this paper derives the equivalence between the vertical rising speed s of a three-dimensional logarithmic spiral and the radial speed d in WQT. The proof demonstrates that, under the three postulates, the macro-rotational motion is uniquely constrained to a three-dimensional logarithmic spiral, in which the rising speed s and the radial speed d are not only numerically equal but also two descriptions of the same physical quantity in different geometric representations. This proof provides a crucial bridge for the geometrization of WQT without introducing additional assumptions.