  We derive loop equations in a scalar matrix field theory. We discuss their
solutions in terms of simplicial string theory -- the theory describing
embeddings of two--dimensional simplicial complexes into the space--time of the
matrix field theory. This relation between the loop equations and the
simplicial string theory gives further arguments that favor one of the
statements of the paper hep-th/0407018. The statement is that there is an
equivalence between the partition function of the simplicial string theory and
the functional integral in a continuum string theory -- the theory describing
embeddings of smooth two--dimensional world--sheets into the space--time of the
matrix field theory in question.
