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ON THE TRANSFINITE POWERS OF THE JACOBSON RADICAL OF A DICC RING

ON THE TRANSFINITE POWERS OF THE JACOBSON RADICAL OF A DICC RING

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A ring is a DICC ring if every chain of right ideals in-dexed by the integers stabilizes to the left or to the right or to both sides. A counterexample is given to an assertion of karamzadeh and Motamedi that a transfinite power of the Jacobson radical of a right DICC ring is zero. we determine the behavior of the transfinite powers of the Jacobson radical relative to a torsion theory and consequently can obtain their correct behavior in the classical setting.

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