Projection Allocation Formula of World Quantum Numbers

In the framework of World Quantum Theory (WQT), the “quantum number” is not a single absolute count, but a projection reading of the total energy onto different orthogonal axes. This paper establishes the projection allocation formulas for world quantum numbers, defining the dynamic quantum number as Ndyn=x, the static quantum number as Nsta=x⋅(d/v), and the total quantum number as Ntot=x⋅(c/v). It further proves that these three quantities satisfy the orthogonal relationship Ntot2=Nsta2+Ndyn2, revealing that quantum numbers cannot be added linearly but must follow the Pythagorean theorem of projection. This framework reinterprets mass, momentum, and total energy as different projection readings of the same world quantum resource, providing a unified counting language for quantum resource allocation.