  We calculate corrections to the BCS gap equation caused by the interaction of
electrons with the collective phase and amplitude modes in the superconducting
state. This feedback reduces the BCS gap parameter, $\Delta$, and leaves the
critical temperature, $T_c$, unchanged. The feedback effect is proportional to
$(\Delta / {\scriptstyle{\cal E}_F})^2$, where ${\scriptstyle{\cal E}_F}$ is
the Fermi energy. This is a negligible correction for type-I superconductors.
However in type-II superconductors the feedback effect is greatly enhanced due
to smaller Fermi velocities, $v_F$, and may be responsible for effects seen in
recent experimental data on organic superconductors.
