This　paper　is　concerned　with　the　superconvergent　points　of　the　continuous　Galerkin　solutions　for　delay　differential　equations　of　pantograph　type.　We　prove　the　local　nodal　superconvergence　of　continuous　Galerkin　solutions　under　uniform　meshes　and　locate　all　the　superconvergent　points　based　on　the　supercloseness　between　the　continuous　Galerkin　solution　U　and　the　interpolation.　Pi(h)u　of　the　exact　solution　u.　The　theoretical　results　are　illustrated　by　numerical　examples.