  Two singular links are cobordant if one can be obtained from the other by
singular link isotopy together with a combination of births or deaths of simple
unknotted curves, and saddle point transformations. A movie description of a
singular link cobordism in 4-space is a sequence of singular link diagrams
obtained from a projection of the cobordism into 3-space by taking
2-dimensional cross sections perpendicular to a fixed direction. We present a
set of movie moves that are sufficient to connect any two movies of isotopic
singular link cobordisms.
