Abstract
Recently, the idea of dual Rickart modules has been researched. If for any φ∈End (M), Imφ is a γ-coclosed submodule of M, then the left R-module M is referred to as a γ-coclosed dual Rickart. Let M be a module. We can prove that M is coquasi-Dedekind and coclosed dual Rickart if and only if each of its γ-coclosed submodules is a direct summand. In this paper, further results are offered. Examples are provided to show certain results and their opposites.
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