Although different super-efficiency methods have been presented in the classical data envelopment analysis, classical super-efficiency methods have not, so far, received due attention in the ordinal data envelopment analysis, as a kind of imprecise data. In the present paper a classical super-efficiency model in the imprecise data envelopment analysis (IDEA) has been studied. In fact, with the assumption that the input and output data are imprecise, the relevant imprecise model (AP) has been defined. In order to solve the resulting model, we obtained its deterministic equivalent. For simplicity, using the procedure of making ordinal exact data (the converting of ordinal data into exact data), we converted the model deterministic equivalent, which is nonlinear, into an interval model. Then, based on an adaptation of Despotis and Smirlise method, we converted the resulting model into a linear programming, and having solved it under the best and the worst conditions; we obtained an interval optimal solution, the obtained optimal value being in the interval.