  We consider the jet cross sections for gluons coupling to quarks with an
anomalous chromomagnetic moment. We then apply this to the deviation and bounds
from QCD found in the CDF and D0 Fermilab data, respectively, to find a range
of possible values for the anomalous moments. The quadratic and quartic terms
in the anomalous moments can fit to the rise of a deviation with transverse
energy. Since previous analyses have been done on the top quark total cross
section, here we assume the same moment on all quarks except the top and find
the range $|\kappa'| \equiv |\kappa/(2 m_q)| = 1.0\pm 0.3$ TeV$^{-1}$ for the
CDF data. Assuming the anomalous moment is present only on a charm or bottom
quark which is pair produced results in a range $|\kappa'_{b,c}| = 3.5 \pm 1.0
$ TeV$^{-1}$. The magnitudes here are compared with anomalous magnetic moments
that could account for $R_b$ and found to be in the same general range, as well
as not inconsistent with LEP and SLD bounds on $\Delta \Gamma_{\text{had}}$.
