  In this work, the Dirac-type integro di{\S}erential system with one classical
boundary condition and another nonlocal integral boundary condition is
considered. We obtain the asymptotic formulae for the solutions, eigenvalues
and nodal points. We also investigate the inverse nodal problem and prove that
given a dense subset of nodal points uniquely determines the boundary condition
parameter and the potential function of the considered di{\S}erential system.
We also provide an e{\S}ective procedure for solving the inverse nodal problem.
