In the present paper, we introduce and study Goldie ADS modules and rings, which subsume two generalizations of Goldie extending modules due to Akalan et al. [3] and ADS-modules due to Alahmadi et al. [7]. A module M will be called a Goldie ADS module if for every decomposition M = S ⊕ T of M and every complement T 0 of S, there exists a submodule D of M such that T 0βD and M = S ⊕ D. Various properties concerning direct sums of Goldie ADS modules are established.
