We consider certain modules of the symmetric groups whose basis elements are called tabloids. As modules of the symmetric groups, some of these are isomorphic to Springer modules. We give a combinatorial description for weighted sums of their characters; we introduce combinatorial objects called (, l)tableaux, and rewrite weighted sums of characters as the numbers of these combinatorial objects. We also consider the meaning of these combinatorial objects; we construct a correspondence between (, l)-tableaux and tabloids whose images are eigenvectors of the action of an element of cycle type in quotient modules. R