The numerical dispersion relation that governs the propagation of fields in
a finite-difference time-domain (FDTD) grid was derived several years ago.
In this letter a different interpretation is given for the governing equat
ion. It is shown that the dispersion relation predicts faster-than-light pr
opagation for coarsely resolved fields. Additionally, some spectral compone
nts that were previously believed to have zero phase velocity are shown to
propagate, albeit with exponential decay.