Authors: Pierre-Yves Gaillard
Comments: 2 Pages.
We give a mild generalization of Zariski's Lemma.
Authors: Arsham Borumand Saeid
In this paper, we introduce the notions of Smarandache weak
BE-algebra, Q-Smarandache filters and Q-Smarandache ideals. We show
that a nonempty subset F of a BE-algebra X is a Q-Smarandache filter
if and only if A(x, y) is included in or equal to F, which A(x, y) is a Q-Smarandache upper set.
The relationship between these notions are stated and proved.