We address the issue of recognizing determinism in a time series. Spec
ifically, we employ the method of singular-value decomposition (SVD) t
o derive the eigenvalue spectra of the trajectory matrices constructed
from a number of scalar time series, mainly white noise and chaotic s
ignals, where a very large embedding dimension is used. The results su
ggest that the SVD eigenvalue spectrum can be employed as a measure of
determinism and an estimate for the strength of a noise contained in
the time series can be deduced.