id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejpam-3931	Kehayopulu, Niovi	Bi-interior Ideal Elements in ∧e-semigroups	2021	10	.pdf	application/pdf	4676	300	85	If S is a ∧e-semigroup and b, t ∈ S such that tet∧ ete ≤ b ≤ t, then b is a bi-interior ideal element of S. (2) If S is an ∧e-semigroup and semilattice under ∨ at the same time and b, t ∈ S such that tet ∨ ete ≤ b ≤ t, then b is a bi-interior ideal element of S. Proof. We also have b ≤ beb ≤ (beb)e(beb) ≤ (be)(eb) and so b = (be)(eb).	cache/ejpam-3931.pdf	txt/ejpam-3931.txt