Abstract
It is shown that a ring R is right artinian and all singular right (left) R-modules are continuous if every countably generated right R-module is a direct sum of a projective module and a quasi-continuous module
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It is shown that a ring R is right artinian and all singular right (left) R-modules are continuous if every countably generated right R-module is a direct sum of a projective module and a quasi-continuous module
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