In this article, we investigate the properties and structural aspects of strongly and separably ω 1 − ( ω + n )‐projective modules, with a focus on their behavior in QTAG‐modules. We explore the conditions under which such modules exhibit projectivity and examine the roles of countably generated submodules. Our study highlights key results, including the characterization of strongly and separably ω 1 − ( ω + n )‐projective modules. Additionally, we provide an example demonstrating that a strongly ω 1 − ( ω + n )‐projective module can fail to be separably ω 1 − ( ω + n )‐projective.
Alanazi et al. (Thu,) studied this question.
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