In a Hertzian dipole, the near field exhibits changing electric and magnetic fields that are in quadrature, leading to a question about the creation of two sets of electromagnetic waves in the far field. However, only one radiated wave exists, as the Poynting vector requires both electric and magnetic fields to be in phase to radiate power. Quadrature phase fields represent energy storage rather than power, as illustrated by the integral of their product being zero. The far-field radiated wave maintains a specific E:H vector ratio of 377:1, with polarization aligned along the electric field. Ultimately, changing induction fields do not contribute to radiating far fields, consistent with Maxwell's equations.