  We find normal and seminormal forms for a sl(3)-valued zero curvature
representation (ZCR). We prove a theorem about reducibility of ZCR's, which
says that if one of the matrix in a ZCR (A,B) falls to a proper subalgebra of
sl(3), then the second matrix either falls to the same subalgebra or the ZCR is
almost trivial. In the end of this paper we show examples of ZCR's and their
normal forms.
