Abstract
As a continuation of our previous work, an attempt has been made to obtain some sort of analog of structure theorem of Clifford semigroups in the setting of seminearrings. To accomplish this, the notion of strong bi-semilattice of seminearrings has been introduced. Then those left (right) Clifford seminearrings, which are strong bi-semilattice of near-rings (zero-symmetric near-rings) and strong distributive lattice of near-rings (zero-symmetric near-rings) have been characterized.
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