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Non-associative and non-distributive rings. III
1979[Part III, cf. ibid. 22, 1--13 (1979; Zbl 0402.17005).] Let \(R\) be an NAD ring (nonassociative and nondistributive ring) and \(L\) be the set of all transfinite extensions of \(R\) on which some suitable equivalence relations are defined. For any elements \(a=(a_0,a_1,\dots,a_{\alpha},\dots)\), \(b=(b_0,b_1,\dots,b_{\alpha},\dots)\) of \(L\), define \
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Weakly distributive modules. Applications to supplement submodules
Proceedings of the Indian Academy of Sciences: Mathematical Sciences, 2011Engin Büyükaşık
exaly
A Characterization of Semirings Which Are Subdirect Products of a Distributive Lattice and a Ring
Semigroup Forum, 1999exaly
Chapter VIII. The Distributive Laws, Subtraction; and Proof that the L-Numbers form a Ring
1998exaly