  We examine the dependence of the deformation obtained by bending
quasi-Fuchsian structures on the bending lamination. We show that when we
consider bending quasi-Fuchsian structures on a closed surface, the conditions
obtained by Epstein and Marden to relate weak convergence of arbitrary
laminations to the convergence of bending cocycles are not necessary. Bending
may not be continuous on the set of all measured laminations. However we show
that if we restrict our attention to laminations with non negative real and
imaginary parts then the deformation depends continuously on the lamination.
