  Self-avoiding walks on the body-centered-cubic (BCC) and face-centered-cubic
(FCC) lattices are enumerated up to lengths 28 and 24, respectively, using the
length-doubling method. Analysis of the enumeration results yields values for
the exponents $\gamma$ and $\nu$ which are in agreement with, but less accurate
than those obtained earlier from enumeration results on the simple cubic
lattice. The non-universal growth constant and amplitudes are accurately
determined, yielding for the BCC lattice $\mu=6.530520(20)$, $A=1.1785(40)$,
and $D=1.0864(50)$, and for the FCC lattice $\mu=10.037075(20)$,
$A=1.1736(24)$, and $D=1.0460(50)$.
