Abstract
In this paper, we present the notion of perfect ideal of a seminearring S and prove that the kernel of a seminearring homomorphism is a perfect ideal. We show that the quotient structure S/I is isomorphic to the structure $$S_{T(I)}.$$ Finally, we prove isomorphism theorems in seminearrings by using tame condition.
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More From: Beiträge zur Algebra und Geometrie / Contributions to Algebra and Geometry
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